diff --git a/.gitattributes b/.gitattributes index e8241c9d42..2198ffb5bb 100644 --- a/.gitattributes +++ b/.gitattributes @@ -9,3 +9,4 @@ *.xlsx filter=lfs diff=lfs merge=lfs -text *.pickle filter=lfs diff=lfs merge=lfs -text resources/** filter=lfs diff=lfs merge=lfs -text +best_model_monthly_total_precip.pkl filter=lfs diff=lfs merge=lfs -text diff --git a/.gitignore b/.gitignore index 9711f1da10..3cd30e3c43 100644 --- a/.gitignore +++ b/.gitignore @@ -129,3 +129,9 @@ docs/parameters.rst docs/reference/modules.rst docs/reference/tlo*.rst docs/resources/**/*.rst + +# Climate data +src/scripts/climate_change/assessing_CMIP6_data_min_med_max.ipynb +best_model_weather_monthly_total_precip.pkl +best_model_ANC_prediction_monthly_total_precip.pkl +best_model_monthly_total_precip.pkl diff --git a/resources/~$ResourceFile_Lifestyle_Enhanced.xlsx b/resources/~$ResourceFile_Lifestyle_Enhanced.xlsx new file mode 100644 index 0000000000..b72f063477 --- /dev/null +++ b/resources/~$ResourceFile_Lifestyle_Enhanced.xlsx @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:eb9b50e17e6e2718a696c1bb16f9d6f13de0af9e037a590c0451a9681b6c36e3 +size 165 diff --git a/src/scripts/climate_change/.gitignore b/src/scripts/climate_change/.gitignore new file mode 100644 index 0000000000..7f609f54b6 --- /dev/null +++ b/src/scripts/climate_change/.gitignore @@ -0,0 +1,4 @@ +src/scripts/climate_change/assessing_CMIP6_data_min_med_max.ipynb +best_model_weather_monthly_total_precip.pkl +best_model_ANC_prediction_monthly_total_precip.pkl +best_model_monthly_total_precip.pkl diff --git a/src/scripts/climate_change/CIL_CMIP6_downscaling.ipynb b/src/scripts/climate_change/CIL_CMIP6_downscaling.ipynb new file mode 100644 index 0000000000..4bd1e2f66a --- /dev/null +++ b/src/scripts/climate_change/CIL_CMIP6_downscaling.ipynb @@ -0,0 +1,10714 @@ +{ + "cells": [ + { + "metadata": {}, + "cell_type": "markdown", + "source": "From https://planetarycomputer.microsoft.com/dataset/cil-gdpcir-cc0#Ensemble-example", + "id": "527d7ca56042f1c2" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-21T15:25:44.967657Z", + "start_time": "2025-01-21T15:25:43.119103Z" + } + }, + "cell_type": "code", + "source": [ + "import planetary_computer\n", + "import pystac_client\n", + "\n", + "import xarray as xr\n", + "import numpy as np\n", + "import pandas as pd\n", + "from dask.diagnostics import ProgressBar\n", + "from tqdm.auto import tqdm\n", + "\n", + "import os\n", + "import re\n", + "import glob\n", + "import shutil\n", + "import zipfile\n", + "from pathlib import Path\n", + "\n", + "import difflib\n", + "from scipy.spatial import KDTree\n", + "\n", + "import matplotlib.pyplot as plt\n", + "import geopandas as gpd\n", + "import regionmask\n", + "import cartopy.crs as ccrs\n", + "\n", + "from netCDF4 import Dataset\n", + "\n", + "from carbonplan import styles # noqa: F401\n", + "import intake\n", + "import cmip6_downscaling\n" + ], + "id": "7b5963dac1c0b629", + "outputs": [], + "execution_count": 1 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-15T14:15:35.763392Z", + "start_time": "2025-01-15T14:15:29.187878Z" + } + }, + "cell_type": "code", + "source": [ + "catalog = pystac_client.Client.open(\n", + " \"https://planetarycomputer.microsoft.com/api/stac/v1/\",\n", + " modifier=planetary_computer.sign_inplace,\n", + ")\n", + "collection = catalog.get_collection(\"cil-gdpcir-cc-by\")\n", + "item = collection.get_item(\"cil-gdpcir-NUIST-NESM3-ssp585-r1i1p1f1-day\")\n", + "item.assets\n", + "search = catalog.search(\n", + " collections=[\"cil-gdpcir-cc-by\"],\n", + " query={\"cmip6:source_id\": {\"eq\": \"GFDL-CM4\"}, \"cmip6:experiment_id\": {\"eq\": \"ssp245\"}},\n", + ")\n", + "items = search.get_all_items()\n", + "len(items)\n", + "\n", + "asset = item.assets[\"pr\"]\n", + "item = items[0]\n", + "item\n", + "ds = xr.open_dataset(asset.href, **asset.extra_fields[\"xarray:open_kwargs\"])\n", + "ds" + ], + "id": "7b534ded8a9cd532", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/pystac_client/item_search.py:903: FutureWarning: get_all_items() is deprecated, use item_collection() instead.\n", + " warnings.warn(\n" + ] + }, + { + "data": { + "text/plain": [ + " Size: 260GB\n", + "Dimensions: (lat: 720, lon: 1440, time: 31390)\n", + "Coordinates:\n", + " * lat (lat) float64 6kB -89.88 -89.62 -89.38 -89.12 ... 89.38 89.62 89.88\n", + " * lon (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n", + " * time (time) object 251kB 2015-01-01 12:00:00 ... 2100-12-31 12:00:00\n", + "Data variables:\n", + " pr (time, lat, lon) float64 260GB dask.array\n", + "Attributes: (12/47)\n", + " Conventions: CF-1.7 CMIP-6.2\n", + " activity_id: ScenarioMIP\n", + " contact: climatesci@rhg.com\n", + " creation_date: 2019-08-11T09:53:50Z\n", + " data_specs_version: 01.00.30\n", + " dc6_bias_correction_method: Quantile Delta Method (QDM)\n", + " ... ...\n", + " sub_experiment_id: none\n", + " table_id: day\n", + " tracking_id: hdl:21.14100/ed432434-922e-4cea-8400-c32159...\n", + " variable_id: pr\n", + " variant_label: r1i1p1f1\n", + " version_id: v20190811" + ], + "text/html": [ + "
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<xarray.Dataset> Size: 260GB\n",
+       "Dimensions:  (lat: 720, lon: 1440, time: 31390)\n",
+       "Coordinates:\n",
+       "  * lat      (lat) float64 6kB -89.88 -89.62 -89.38 -89.12 ... 89.38 89.62 89.88\n",
+       "  * lon      (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n",
+       "  * time     (time) object 251kB 2015-01-01 12:00:00 ... 2100-12-31 12:00:00\n",
+       "Data variables:\n",
+       "    pr       (time, lat, lon) float64 260GB dask.array<chunksize=(365, 360, 360), meta=np.ndarray>\n",
+       "Attributes: (12/47)\n",
+       "    Conventions:                  CF-1.7 CMIP-6.2\n",
+       "    activity_id:                  ScenarioMIP\n",
+       "    contact:                      climatesci@rhg.com\n",
+       "    creation_date:                2019-08-11T09:53:50Z\n",
+       "    data_specs_version:           01.00.30\n",
+       "    dc6_bias_correction_method:   Quantile Delta Method (QDM)\n",
+       "    ...                           ...\n",
+       "    sub_experiment_id:            none\n",
+       "    table_id:                     day\n",
+       "    tracking_id:                  hdl:21.14100/ed432434-922e-4cea-8400-c32159...\n",
+       "    variable_id:                  pr\n",
+       "    variant_label:                r1i1p1f1\n",
+       "    version_id:                   v20190811
" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 16 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Load and organise data", + "id": "900df6fa0e1e8d25" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-08T16:01:01.661499Z", + "start_time": "2025-01-08T16:00:57.685170Z" + } + }, + "cell_type": "code", + "source": [ + "import xarray as xr\n", + "import pandas as pd\n", + "from pystac_client import Client\n", + "from planetary_computer import sign_inplace\n", + "from tqdm import tqdm\n", + "\n", + "# Open the catalog\n", + "catalog = Client.open(\n", + " \"https://planetarycomputer.microsoft.com/api/stac/v1/\",\n", + " modifier=sign_inplace,\n", + ")\n", + "\n", + "# Get the collections\n", + "scenarios = [\"ssp585\"] # Change as needed\n", + "variable_id = \"pr\" # Precipitation variable\n", + "\n", + "for scenario in scenarios:\n", + " search = catalog.search(\n", + " collections=[\"cil-gdpcir-cc0\", \"cil-gdpcir-cc-by\"],\n", + " query={\"cmip6:experiment_id\": {\"eq\": scenario}},\n", + " )\n", + " ensemble = search.item_collection()\n", + " print(f\"Number of items found: {len(ensemble)}\")\n", + "\n", + " # Read and process each dataset\n", + " datasets_by_model = []\n", + " for item in tqdm(ensemble):\n", + " asset = item.assets[variable_id]\n", + " datasets_by_model.append(\n", + " xr.open_dataset(asset.href, **asset.extra_fields[\"xarray:open_kwargs\"])\n", + " )\n", + "\n", + " # Combine datasets by model\n", + " all_datasets = xr.concat(\n", + " datasets_by_model,\n", + " dim=pd.Index([ds.attrs[\"source_id\"] for ds in datasets_by_model], name=\"model\"),\n", + " combine_attrs=\"drop_conflicts\",\n", + " )\n", + "\n", + " # Define the spatial and temporal bounds\n", + " lon_bounds = slice(32.67161823, 35.91841716)\n", + " lat_bounds = slice(-17.12627881, -9.36366167)\n", + " time_range = pd.date_range(\"2061-01-01\", \"2071-01-01\", freq=\"Y\")\n", + "\n", + " # Process each year\n", + " output_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/\"\n", + " yearly_files = []\n", + " for year in time_range.year:\n", + " yearly_subset = all_datasets.pr.sel(\n", + " lon=lon_bounds,\n", + " lat=lat_bounds,\n", + " time=slice(f\"{year}-01-01\", f\"{year}-12-31\"),\n", + " )\n", + " yearly_file = f\"{output_dir}/CIL_subset_{scenario}_{year}.nc\"\n", + " yearly_subset.to_netcdf(yearly_file)\n", + " yearly_files.append(yearly_file)\n", + " print(f\"Saved yearly data for {year} to {yearly_file}\")\n", + "\n", + " # Combine all yearly files into one NetCDF file\n", + " combined_output = f\"{output_dir}/CIL_subsetted_all_model_{scenario}.nc\"\n", + " combined_dataset = xr.open_mfdataset(yearly_files, combine=\"by_coords\")\n", + " #combined_dataset.to_netcdf(combined_output)\n", + " print(f\"Saved combined dataset to {combined_output}\")" + ], + "id": "fc5f8a6d54c1a89d", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of items found: 22\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " 0%| | 0/22 [00:01 30\u001B[0m \u001B[43mxr\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mopen_dataset\u001B[49m\u001B[43m(\u001B[49m\u001B[43masset\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mhref\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43masset\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mextra_fields\u001B[49m\u001B[43m[\u001B[49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mxarray:open_kwargs\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 31\u001B[0m )\n\u001B[1;32m 33\u001B[0m \u001B[38;5;66;03m# Combine datasets by model\u001B[39;00m\n\u001B[1;32m 34\u001B[0m all_datasets \u001B[38;5;241m=\u001B[39m 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conventions\u001B[38;5;241m.\u001B[39mdecode_cf_variables(\n\u001B[1;32m 48\u001B[0m \u001B[38;5;28mvars\u001B[39m,\n\u001B[1;32m 49\u001B[0m attrs,\n\u001B[0;32m (...)\u001B[0m\n\u001B[1;32m 56\u001B[0m decode_timedelta\u001B[38;5;241m=\u001B[39mdecode_timedelta,\n\u001B[1;32m 57\u001B[0m )\n\u001B[0;32m---> 59\u001B[0m ds \u001B[38;5;241m=\u001B[39m \u001B[43mDataset\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;28;43mvars\u001B[39;49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mattrs\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mattrs\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 60\u001B[0m ds \u001B[38;5;241m=\u001B[39m ds\u001B[38;5;241m.\u001B[39mset_coords(coord_names\u001B[38;5;241m.\u001B[39mintersection(\u001B[38;5;28mvars\u001B[39m))\n\u001B[1;32m 61\u001B[0m ds\u001B[38;5;241m.\u001B[39mset_close(filename_or_obj\u001B[38;5;241m.\u001B[39mclose)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/dataset.py:746\u001B[0m, in \u001B[0;36mDataset.__init__\u001B[0;34m(self, data_vars, coords, attrs)\u001B[0m\n\u001B[1;32m 743\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28misinstance\u001B[39m(coords, Dataset):\n\u001B[1;32m 744\u001B[0m coords \u001B[38;5;241m=\u001B[39m coords\u001B[38;5;241m.\u001B[39m_variables\n\u001B[0;32m--> 746\u001B[0m variables, coord_names, dims, indexes, _ \u001B[38;5;241m=\u001B[39m \u001B[43mmerge_data_and_coords\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 747\u001B[0m \u001B[43m \u001B[49m\u001B[43mdata_vars\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mcoords\u001B[49m\n\u001B[1;32m 748\u001B[0m \u001B[43m\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 750\u001B[0m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_attrs \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mdict\u001B[39m(attrs) \u001B[38;5;28;01mif\u001B[39;00m attrs \u001B[38;5;28;01melse\u001B[39;00m \u001B[38;5;28;01mNone\u001B[39;00m\n\u001B[1;32m 751\u001B[0m 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skip_align_objs:\n\u001B[1;32m 697\u001B[0m aligned\u001B[38;5;241m.\u001B[39minsert(pos, obj)\n\u001B[0;32m--> 699\u001B[0m collected \u001B[38;5;241m=\u001B[39m \u001B[43mcollect_variables_and_indexes\u001B[49m\u001B[43m(\u001B[49m\u001B[43maligned\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mindexes\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mindexes\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 700\u001B[0m prioritized \u001B[38;5;241m=\u001B[39m _get_priority_vars_and_indexes(aligned, priority_arg, compat\u001B[38;5;241m=\u001B[39mcompat)\n\u001B[1;32m 701\u001B[0m variables, out_indexes \u001B[38;5;241m=\u001B[39m merge_collected(\n\u001B[1;32m 702\u001B[0m collected, prioritized, compat\u001B[38;5;241m=\u001B[39mcompat, combine_attrs\u001B[38;5;241m=\u001B[39mcombine_attrs\n\u001B[1;32m 703\u001B[0m )\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/merge.py:362\u001B[0m, in \u001B[0;36mcollect_variables_and_indexes\u001B[0;34m(list_of_mappings, indexes)\u001B[0m\n\u001B[1;32m 360\u001B[0m append(name, variable, indexes[name])\n\u001B[1;32m 361\u001B[0m \u001B[38;5;28;01melif\u001B[39;00m variable\u001B[38;5;241m.\u001B[39mdims \u001B[38;5;241m==\u001B[39m (name,):\n\u001B[0;32m--> 362\u001B[0m idx, idx_vars \u001B[38;5;241m=\u001B[39m \u001B[43mcreate_default_index_implicit\u001B[49m\u001B[43m(\u001B[49m\u001B[43mvariable\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 363\u001B[0m append_all(idx_vars, {k: idx \u001B[38;5;28;01mfor\u001B[39;00m k \u001B[38;5;129;01min\u001B[39;00m idx_vars})\n\u001B[1;32m 364\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexes.py:1425\u001B[0m, in \u001B[0;36mcreate_default_index_implicit\u001B[0;34m(dim_variable, all_variables)\u001B[0m\n\u001B[1;32m 1423\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[1;32m 1424\u001B[0m dim_var \u001B[38;5;241m=\u001B[39m {name: dim_variable}\n\u001B[0;32m-> 1425\u001B[0m index \u001B[38;5;241m=\u001B[39m \u001B[43mPandasIndex\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mfrom_variables\u001B[49m\u001B[43m(\u001B[49m\u001B[43mdim_var\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43moptions\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43m{\u001B[49m\u001B[43m}\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1426\u001B[0m index_vars \u001B[38;5;241m=\u001B[39m index\u001B[38;5;241m.\u001B[39mcreate_variables(dim_var)\n\u001B[1;32m 1428\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m index, index_vars\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexes.py:654\u001B[0m, in \u001B[0;36mPandasIndex.from_variables\u001B[0;34m(cls, variables, options)\u001B[0m\n\u001B[1;32m 651\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m level \u001B[38;5;129;01mis\u001B[39;00m \u001B[38;5;129;01mnot\u001B[39;00m 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because the index name may be updated\u001B[39;00m\n\u001B[1;32m 658\u001B[0m \u001B[38;5;66;03m# here or in other constructors (cannot use pd.Index.rename as this\u001B[39;00m\n\u001B[1;32m 659\u001B[0m \u001B[38;5;66;03m# constructor is also called from PandasMultiIndex)\u001B[39;00m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexes.py:589\u001B[0m, in \u001B[0;36mPandasIndex.__init__\u001B[0;34m(self, array, dim, coord_dtype, fastpath)\u001B[0m\n\u001B[1;32m 587\u001B[0m index \u001B[38;5;241m=\u001B[39m array\n\u001B[1;32m 588\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[0;32m--> 589\u001B[0m index \u001B[38;5;241m=\u001B[39m \u001B[43msafe_cast_to_index\u001B[49m\u001B[43m(\u001B[49m\u001B[43marray\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 591\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m index\u001B[38;5;241m.\u001B[39mname \u001B[38;5;129;01mis\u001B[39;00m \u001B[38;5;28;01mNone\u001B[39;00m:\n\u001B[1;32m 592\u001B[0m \u001B[38;5;66;03m# make a shallow copy: cheap and because the index name may be updated\u001B[39;00m\n\u001B[1;32m 593\u001B[0m \u001B[38;5;66;03m# here or in other constructors (cannot use pd.Index.rename as this\u001B[39;00m\n\u001B[1;32m 594\u001B[0m \u001B[38;5;66;03m# constructor is also called from PandasMultiIndex)\u001B[39;00m\n\u001B[1;32m 595\u001B[0m index \u001B[38;5;241m=\u001B[39m index\u001B[38;5;241m.\u001B[39mcopy()\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexes.py:469\u001B[0m, in \u001B[0;36msafe_cast_to_index\u001B[0;34m(array)\u001B[0m\n\u001B[1;32m 459\u001B[0m emit_user_level_warning(\n\u001B[1;32m 460\u001B[0m (\n\u001B[1;32m 461\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124m`pandas.Index` does not support the `float16` dtype.\u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[0;32m (...)\u001B[0m\n\u001B[1;32m 465\u001B[0m category\u001B[38;5;241m=\u001B[39m\u001B[38;5;167;01mDeprecationWarning\u001B[39;00m,\n\u001B[1;32m 466\u001B[0m )\n\u001B[1;32m 467\u001B[0m kwargs[\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mdtype\u001B[39m\u001B[38;5;124m\"\u001B[39m] \u001B[38;5;241m=\u001B[39m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mfloat64\u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[0;32m--> 469\u001B[0m index \u001B[38;5;241m=\u001B[39m pd\u001B[38;5;241m.\u001B[39mIndex(\u001B[43mnp\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43masarray\u001B[49m\u001B[43m(\u001B[49m\u001B[43marray\u001B[49m\u001B[43m)\u001B[49m, \u001B[38;5;241m*\u001B[39m\u001B[38;5;241m*\u001B[39mkwargs)\n\u001B[1;32m 471\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m _maybe_cast_to_cftimeindex(index)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexing.py:516\u001B[0m, in \u001B[0;36mExplicitlyIndexed.__array__\u001B[0;34m(self, dtype, copy)\u001B[0m\n\u001B[1;32m 514\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m np\u001B[38;5;241m.\u001B[39masarray(\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mget_duck_array(), dtype\u001B[38;5;241m=\u001B[39mdtype, copy\u001B[38;5;241m=\u001B[39mcopy)\n\u001B[1;32m 515\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[0;32m--> 516\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m np\u001B[38;5;241m.\u001B[39masarray(\u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mget_duck_array\u001B[49m\u001B[43m(\u001B[49m\u001B[43m)\u001B[49m, dtype\u001B[38;5;241m=\u001B[39mdtype)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/coding/variables.py:81\u001B[0m, in \u001B[0;36m_ElementwiseFunctionArray.get_duck_array\u001B[0;34m(self)\u001B[0m\n\u001B[1;32m 80\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21mget_duck_array\u001B[39m(\u001B[38;5;28mself\u001B[39m):\n\u001B[0;32m---> 81\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mfunc(\u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43marray\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mget_duck_array\u001B[49m\u001B[43m(\u001B[49m\u001B[43m)\u001B[49m)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexing.py:657\u001B[0m, in \u001B[0;36mLazilyIndexedArray.get_duck_array\u001B[0;34m(self)\u001B[0m\n\u001B[1;32m 653\u001B[0m array \u001B[38;5;241m=\u001B[39m apply_indexer(\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39marray, \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mkey)\n\u001B[1;32m 654\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[1;32m 655\u001B[0m \u001B[38;5;66;03m# If the array is not an ExplicitlyIndexedNDArrayMixin,\u001B[39;00m\n\u001B[1;32m 656\u001B[0m \u001B[38;5;66;03m# it may wrap a BackendArray so use its __getitem__\u001B[39;00m\n\u001B[0;32m--> 657\u001B[0m array \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43marray\u001B[49m\u001B[43m[\u001B[49m\u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mkey\u001B[49m\u001B[43m]\u001B[49m\n\u001B[1;32m 659\u001B[0m \u001B[38;5;66;03m# self.array[self.key] is now a numpy array when\u001B[39;00m\n\u001B[1;32m 660\u001B[0m \u001B[38;5;66;03m# self.array is a BackendArray subclass\u001B[39;00m\n\u001B[1;32m 661\u001B[0m \u001B[38;5;66;03m# and self.key is BasicIndexer((slice(None, None, None),))\u001B[39;00m\n\u001B[1;32m 662\u001B[0m \u001B[38;5;66;03m# so we need the explicit check for ExplicitlyIndexed\u001B[39;00m\n\u001B[1;32m 663\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28misinstance\u001B[39m(array, ExplicitlyIndexed):\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/backends/zarr.py:226\u001B[0m, in \u001B[0;36mZarrArrayWrapper.__getitem__\u001B[0;34m(self, key)\u001B[0m\n\u001B[1;32m 224\u001B[0m \u001B[38;5;28;01melif\u001B[39;00m \u001B[38;5;28misinstance\u001B[39m(key, indexing\u001B[38;5;241m.\u001B[39mOuterIndexer):\n\u001B[1;32m 225\u001B[0m method \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_oindex\n\u001B[0;32m--> 226\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[43mindexing\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mexplicit_indexing_adapter\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 227\u001B[0m \u001B[43m \u001B[49m\u001B[43mkey\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43marray\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mshape\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mindexing\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mIndexingSupport\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mVECTORIZED\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mmethod\u001B[49m\n\u001B[1;32m 228\u001B[0m \u001B[43m\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/core/indexing.py:1018\u001B[0m, in \u001B[0;36mexplicit_indexing_adapter\u001B[0;34m(key, shape, indexing_support, raw_indexing_method)\u001B[0m\n\u001B[1;32m 996\u001B[0m \u001B[38;5;250m\u001B[39m\u001B[38;5;124;03m\"\"\"Support explicit indexing by delegating to a raw indexing method.\u001B[39;00m\n\u001B[1;32m 997\u001B[0m \n\u001B[1;32m 998\u001B[0m \u001B[38;5;124;03mOuter and/or vectorized indexers are supported by indexing a second time\u001B[39;00m\n\u001B[0;32m (...)\u001B[0m\n\u001B[1;32m 1015\u001B[0m \u001B[38;5;124;03mIndexing result, in the form of a duck numpy-array.\u001B[39;00m\n\u001B[1;32m 1016\u001B[0m \u001B[38;5;124;03m\"\"\"\u001B[39;00m\n\u001B[1;32m 1017\u001B[0m raw_key, numpy_indices \u001B[38;5;241m=\u001B[39m decompose_indexer(key, shape, indexing_support)\n\u001B[0;32m-> 1018\u001B[0m result \u001B[38;5;241m=\u001B[39m \u001B[43mraw_indexing_method\u001B[49m\u001B[43m(\u001B[49m\u001B[43mraw_key\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mtuple\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1019\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m numpy_indices\u001B[38;5;241m.\u001B[39mtuple:\n\u001B[1;32m 1020\u001B[0m \u001B[38;5;66;03m# index the loaded np.ndarray\u001B[39;00m\n\u001B[1;32m 1021\u001B[0m indexable \u001B[38;5;241m=\u001B[39m NumpyIndexingAdapter(result)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/xarray/backends/zarr.py:216\u001B[0m, in \u001B[0;36mZarrArrayWrapper._getitem\u001B[0;34m(self, key)\u001B[0m\n\u001B[1;32m 215\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21m_getitem\u001B[39m(\u001B[38;5;28mself\u001B[39m, key):\n\u001B[0;32m--> 216\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_array\u001B[49m\u001B[43m[\u001B[49m\u001B[43mkey\u001B[49m\u001B[43m]\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/core.py:797\u001B[0m, in \u001B[0;36mArray.__getitem__\u001B[0;34m(self, selection)\u001B[0m\n\u001B[1;32m 795\u001B[0m result \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mget_orthogonal_selection(pure_selection, fields\u001B[38;5;241m=\u001B[39mfields)\n\u001B[1;32m 796\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[0;32m--> 797\u001B[0m result \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mget_basic_selection\u001B[49m\u001B[43m(\u001B[49m\u001B[43mpure_selection\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mfields\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mfields\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 798\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m result\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/core.py:923\u001B[0m, in \u001B[0;36mArray.get_basic_selection\u001B[0;34m(self, selection, out, fields)\u001B[0m\n\u001B[1;32m 921\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_get_basic_selection_zd(selection\u001B[38;5;241m=\u001B[39mselection, out\u001B[38;5;241m=\u001B[39mout, fields\u001B[38;5;241m=\u001B[39mfields)\n\u001B[1;32m 922\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[0;32m--> 923\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_get_basic_selection_nd\u001B[49m\u001B[43m(\u001B[49m\u001B[43mselection\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mselection\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mout\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mout\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mfields\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mfields\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/core.py:965\u001B[0m, in \u001B[0;36mArray._get_basic_selection_nd\u001B[0;34m(self, selection, out, fields)\u001B[0m\n\u001B[1;32m 959\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21m_get_basic_selection_nd\u001B[39m(\u001B[38;5;28mself\u001B[39m, selection, out\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mNone\u001B[39;00m, fields\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mNone\u001B[39;00m):\n\u001B[1;32m 960\u001B[0m \u001B[38;5;66;03m# implementation of basic selection for array with at least one dimension\u001B[39;00m\n\u001B[1;32m 961\u001B[0m \n\u001B[1;32m 962\u001B[0m \u001B[38;5;66;03m# setup indexer\u001B[39;00m\n\u001B[1;32m 963\u001B[0m indexer \u001B[38;5;241m=\u001B[39m BasicIndexer(selection, \u001B[38;5;28mself\u001B[39m)\n\u001B[0;32m--> 965\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_get_selection\u001B[49m\u001B[43m(\u001B[49m\u001B[43mindexer\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mindexer\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mout\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mout\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mfields\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mfields\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/core.py:1340\u001B[0m, in \u001B[0;36mArray._get_selection\u001B[0;34m(self, indexer, out, fields)\u001B[0m\n\u001B[1;32m 1337\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m math\u001B[38;5;241m.\u001B[39mprod(out_shape) \u001B[38;5;241m>\u001B[39m \u001B[38;5;241m0\u001B[39m:\n\u001B[1;32m 1338\u001B[0m \u001B[38;5;66;03m# allow storage to get multiple items at once\u001B[39;00m\n\u001B[1;32m 1339\u001B[0m lchunk_coords, lchunk_selection, lout_selection \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mzip\u001B[39m(\u001B[38;5;241m*\u001B[39mindexer)\n\u001B[0;32m-> 1340\u001B[0m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_chunk_getitems\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 1341\u001B[0m \u001B[43m \u001B[49m\u001B[43mlchunk_coords\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1342\u001B[0m \u001B[43m \u001B[49m\u001B[43mlchunk_selection\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1343\u001B[0m \u001B[43m \u001B[49m\u001B[43mout\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1344\u001B[0m \u001B[43m \u001B[49m\u001B[43mlout_selection\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1345\u001B[0m \u001B[43m \u001B[49m\u001B[43mdrop_axes\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mindexer\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mdrop_axes\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1346\u001B[0m \u001B[43m \u001B[49m\u001B[43mfields\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mfields\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 1347\u001B[0m \u001B[43m \u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1348\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m out\u001B[38;5;241m.\u001B[39mshape:\n\u001B[1;32m 1349\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m out\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/core.py:2181\u001B[0m, in \u001B[0;36mArray._chunk_getitems\u001B[0;34m(self, lchunk_coords, lchunk_selection, out, lout_selection, drop_axes, fields)\u001B[0m\n\u001B[1;32m 2179\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;129;01mnot\u001B[39;00m \u001B[38;5;28misinstance\u001B[39m(\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_meta_array, np\u001B[38;5;241m.\u001B[39mndarray):\n\u001B[1;32m 2180\u001B[0m contexts \u001B[38;5;241m=\u001B[39m ConstantMap(ckeys, constant\u001B[38;5;241m=\u001B[39mContext(meta_array\u001B[38;5;241m=\u001B[39m\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_meta_array))\n\u001B[0;32m-> 2181\u001B[0m cdatas \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mchunk_store\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mgetitems\u001B[49m\u001B[43m(\u001B[49m\u001B[43mckeys\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mcontexts\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mcontexts\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 2183\u001B[0m \u001B[38;5;28;01mfor\u001B[39;00m ckey, chunk_select, out_select \u001B[38;5;129;01min\u001B[39;00m \u001B[38;5;28mzip\u001B[39m(ckeys, lchunk_selection, lout_selection):\n\u001B[1;32m 2184\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m ckey \u001B[38;5;129;01min\u001B[39;00m cdatas:\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/zarr/storage.py:1426\u001B[0m, in \u001B[0;36mFSStore.getitems\u001B[0;34m(self, keys, contexts)\u001B[0m\n\u001B[1;32m 1422\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21mgetitems\u001B[39m(\n\u001B[1;32m 1423\u001B[0m \u001B[38;5;28mself\u001B[39m, keys: Sequence[\u001B[38;5;28mstr\u001B[39m], \u001B[38;5;241m*\u001B[39m, contexts: Mapping[\u001B[38;5;28mstr\u001B[39m, Context]\n\u001B[1;32m 1424\u001B[0m ) \u001B[38;5;241m-\u001B[39m\u001B[38;5;241m>\u001B[39m Mapping[\u001B[38;5;28mstr\u001B[39m, Any]:\n\u001B[1;32m 1425\u001B[0m keys_transformed \u001B[38;5;241m=\u001B[39m {\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_normalize_key(key): key \u001B[38;5;28;01mfor\u001B[39;00m key \u001B[38;5;129;01min\u001B[39;00m keys}\n\u001B[0;32m-> 1426\u001B[0m results_transformed \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mmap\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mgetitems\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;28;43mlist\u001B[39;49m\u001B[43m(\u001B[49m\u001B[43mkeys_transformed\u001B[49m\u001B[43m)\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mon_error\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mreturn\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1427\u001B[0m results \u001B[38;5;241m=\u001B[39m {}\n\u001B[1;32m 1428\u001B[0m \u001B[38;5;28;01mfor\u001B[39;00m k, v \u001B[38;5;129;01min\u001B[39;00m results_transformed\u001B[38;5;241m.\u001B[39mitems():\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/fsspec/mapping.py:105\u001B[0m, in \u001B[0;36mFSMap.getitems\u001B[0;34m(self, keys, on_error)\u001B[0m\n\u001B[1;32m 103\u001B[0m oe \u001B[38;5;241m=\u001B[39m on_error \u001B[38;5;28;01mif\u001B[39;00m on_error \u001B[38;5;241m==\u001B[39m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mraise\u001B[39m\u001B[38;5;124m\"\u001B[39m \u001B[38;5;28;01melse\u001B[39;00m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mreturn\u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[1;32m 104\u001B[0m \u001B[38;5;28;01mtry\u001B[39;00m:\n\u001B[0;32m--> 105\u001B[0m out \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mfs\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mcat\u001B[49m\u001B[43m(\u001B[49m\u001B[43mkeys2\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mon_error\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43moe\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 106\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28misinstance\u001B[39m(out, \u001B[38;5;28mbytes\u001B[39m):\n\u001B[1;32m 107\u001B[0m out \u001B[38;5;241m=\u001B[39m {keys2[\u001B[38;5;241m0\u001B[39m]: out}\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/adlfs/spec.py:1506\u001B[0m, in \u001B[0;36mAzureBlobFileSystem.cat\u001B[0;34m(self, path, recursive, on_error, **kwargs)\u001B[0m\n\u001B[1;32m 1504\u001B[0m \u001B[38;5;28;01mfor\u001B[39;00m path \u001B[38;5;129;01min\u001B[39;00m paths:\n\u001B[1;32m 1505\u001B[0m \u001B[38;5;28;01mtry\u001B[39;00m:\n\u001B[0;32m-> 1506\u001B[0m out[path] \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mcat_file\u001B[49m\u001B[43m(\u001B[49m\u001B[43mpath\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43mkwargs\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1507\u001B[0m \u001B[38;5;28;01mexcept\u001B[39;00m \u001B[38;5;167;01mException\u001B[39;00m \u001B[38;5;28;01mas\u001B[39;00m e:\n\u001B[1;32m 1508\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m on_error \u001B[38;5;241m==\u001B[39m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mraise\u001B[39m\u001B[38;5;124m\"\u001B[39m:\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/fsspec/asyn.py:118\u001B[0m, in \u001B[0;36msync_wrapper..wrapper\u001B[0;34m(*args, **kwargs)\u001B[0m\n\u001B[1;32m 115\u001B[0m \u001B[38;5;129m@functools\u001B[39m\u001B[38;5;241m.\u001B[39mwraps(func)\n\u001B[1;32m 116\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21mwrapper\u001B[39m(\u001B[38;5;241m*\u001B[39margs, \u001B[38;5;241m*\u001B[39m\u001B[38;5;241m*\u001B[39mkwargs):\n\u001B[1;32m 117\u001B[0m \u001B[38;5;28mself\u001B[39m \u001B[38;5;241m=\u001B[39m obj \u001B[38;5;129;01mor\u001B[39;00m args[\u001B[38;5;241m0\u001B[39m]\n\u001B[0;32m--> 118\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[43msync\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mloop\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mfunc\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43margs\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43mkwargs\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/fsspec/asyn.py:91\u001B[0m, in \u001B[0;36msync\u001B[0;34m(loop, func, timeout, *args, **kwargs)\u001B[0m\n\u001B[1;32m 88\u001B[0m asyncio\u001B[38;5;241m.\u001B[39mrun_coroutine_threadsafe(_runner(event, coro, result, timeout), loop)\n\u001B[1;32m 89\u001B[0m \u001B[38;5;28;01mwhile\u001B[39;00m \u001B[38;5;28;01mTrue\u001B[39;00m:\n\u001B[1;32m 90\u001B[0m \u001B[38;5;66;03m# this loops allows thread to get interrupted\u001B[39;00m\n\u001B[0;32m---> 91\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[43mevent\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mwait\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;241;43m1\u001B[39;49m\u001B[43m)\u001B[49m:\n\u001B[1;32m 92\u001B[0m \u001B[38;5;28;01mbreak\u001B[39;00m\n\u001B[1;32m 93\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m timeout \u001B[38;5;129;01mis\u001B[39;00m \u001B[38;5;129;01mnot\u001B[39;00m \u001B[38;5;28;01mNone\u001B[39;00m:\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/threading.py:629\u001B[0m, in \u001B[0;36mEvent.wait\u001B[0;34m(self, timeout)\u001B[0m\n\u001B[1;32m 627\u001B[0m signaled \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_flag\n\u001B[1;32m 628\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;129;01mnot\u001B[39;00m signaled:\n\u001B[0;32m--> 629\u001B[0m signaled \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_cond\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mwait\u001B[49m\u001B[43m(\u001B[49m\u001B[43mtimeout\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 630\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m signaled\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/threading.py:331\u001B[0m, in \u001B[0;36mCondition.wait\u001B[0;34m(self, timeout)\u001B[0m\n\u001B[1;32m 329\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[1;32m 330\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m timeout \u001B[38;5;241m>\u001B[39m \u001B[38;5;241m0\u001B[39m:\n\u001B[0;32m--> 331\u001B[0m gotit \u001B[38;5;241m=\u001B[39m \u001B[43mwaiter\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43macquire\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;28;43;01mTrue\u001B[39;49;00m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mtimeout\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 332\u001B[0m \u001B[38;5;28;01melse\u001B[39;00m:\n\u001B[1;32m 333\u001B[0m gotit \u001B[38;5;241m=\u001B[39m waiter\u001B[38;5;241m.\u001B[39macquire(\u001B[38;5;28;01mFalse\u001B[39;00m)\n", + "\u001B[0;31mKeyboardInterrupt\u001B[0m: " + ] + } + ], + "execution_count": 4 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Find lowest, median, and highest value model across all lat/long and across all time points", + "id": "8564e555060bf10a" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Combine with grids for facilities", + "id": "63aeda9cecaef726" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-21T15:25:47.737030Z", + "start_time": "2025-01-21T15:25:47.501189Z" + } + }, + "cell_type": "code", + "source": [ + "ANC = True\n", + "Inpatient = False\n", + "multiplier = 1 # no need for multiplier\n", + "years = range(2025, 2071) # final date is 1st Jan 2100\n", + "month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years)\n", + "window_size = 5\n", + "\n", + "if ANC:\n", + " reporting_data = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv\")\n", + "elif Inpatient:\n", + " reporting_data = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_Inpatient_by_smaller_facility_lm.csv\")\n", + "general_facilities = gpd.read_file(\"/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp\")\n", + "\n", + "facilities_with_lat_long = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv\")" + ], + "id": "5fa6e3fa0dff003a", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/3940996484.py:16: DtypeWarning: Columns (58,59,105,127,136,142,149,150,258,285,296,319,344,345,360,393,394,427,428,437,449,450,452,453,461,462,478,479,489,490,492,493,494,497,498,499,500,501,502,503,572,580,585,586,587,588,591,592,593,594,607,608,609,610,619,620,621,622,626,634,872,887,967,978,1066,1510) have mixed types. Specify dtype option on import or set low_memory=False.\n", + " facilities_with_lat_long = pd.read_csv(\n" + ] + } + ], + "execution_count": 2 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-21T15:25:48.382454Z", + "start_time": "2025-01-21T15:25:48.377103Z" + } + }, + "cell_type": "code", + "source": [ + "def unzip_all_in_directory(directory):\n", + " \"\"\"\n", + " Unzips all .zip files in the specified directory, extracting each into a separate folder.\n", + "\n", + " Parameters:\n", + " directory (str): The path to the folder containing the .zip files.\n", + " \"\"\"\n", + " for filename in os.listdir(directory):\n", + " if filename.endswith('.zip'):\n", + " file_path = os.path.join(directory, filename)\n", + " extract_dir = os.path.join(directory, filename[:-4])\n", + " os.makedirs(extract_dir, exist_ok=True)\n", + "\n", + " try:\n", + " with zipfile.ZipFile(file_path, 'r') as zip_ref:\n", + " zip_ref.extractall(extract_dir)\n", + " except zipfile.BadZipFile:\n", + " print(f\"Skipped {filename}: not a valid zip file.\")\n", + "\n", + "def get_facility_lat_long(reporting_facility, facilities_df, cutoff=0.90, n_matches=3):\n", + " \"\"\"\n", + " Function to find the closest matching facility name and return its latitude and longitude.\n", + "\n", + " Parameters:\n", + " - reporting_facility: The facility name for which latitude and longitude are needed.\n", + " - facilities_df : DataFrame containing facility names ('Fname') and their corresponding latitudes ('A109__Latitude') and longitudes ('A109__Longitude').\n", + " - cutoff: The minimum similarity score for a match. Default is 0.90.\n", + " - n_matches: The maximum number of matches to consider. Default is 3.\n", + "\n", + " Returns: match_name, lat_for_facility, long_for_facility\n", + "\n", + " \"\"\"\n", + " matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_df['Fname'], n=n_matches,\n", + " cutoff=cutoff)\n", + "\n", + " if matching_facility_name:\n", + " match_name = matching_facility_name[0] # Access the string directly\n", + " lat_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, \"A109__Latitude\"].iloc[0]\n", + " long_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, \"A109__Longitude\"].iloc[0]\n", + " return match_name, lat_for_facility, long_for_facility\n", + " else:\n", + " return np.nan, np.nan, np.nan\n", + "\n", + "def extract_nc_files_from_unzipped_folders(directory):\n", + " \"\"\"\n", + " Searches for .nc files in the specified directory and all its subfolders,\n", + " and copies them to the output directory, maintaining the folder structure.\n", + "\n", + " Parameters:\n", + " directory (str): The path to the folder containing the unzipped folders.\n", + " \"\"\"\n", + " output_directory = os.path.join(directory, 'nc_files')\n", + " if not os.path.exists(output_directory):\n", + " os.makedirs(output_directory)\n", + "\n", + " for root, _, files in os.walk(directory):\n", + " # Skip the output directory to prevent recursive copying\n", + " if root == output_directory:\n", + " continue\n", + "\n", + " for filename in files:\n", + " if filename.endswith('.nc'):\n", + " source_file_path = os.path.join(root, filename)\n", + " destination_file_path = os.path.join(output_directory, filename)\n", + "\n", + " # Only copy if the file does not already exist in the output directory\n", + " if not os.path.exists(destination_file_path):\n", + " shutil.copy2(source_file_path, output_directory)" + ], + "id": "a9a92aa8bbb6b45a", + "outputs": [], + "execution_count": 3 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-21T16:52:30.692579Z", + "start_time": "2025-01-21T15:25:49.979744Z" + } + }, + "cell_type": "code", + "source": [ + "base_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/\"\n", + "scenarios = [\"ssp126\",\"ssp245\", \"ssp585\"]\n", + "window_size = 5\n", + "\n", + "data_by_model_and_grid = {}\n", + "\n", + "def calculate_cumulative_metrics(precip_data, window_size):\n", + " \"\"\"\n", + " Calculate monthly totals and 5-day maximums for precipitation data.\n", + " \"\"\"\n", + " # Monthly total\n", + " monthly_total = np.sum(precip_data)\n", + "\n", + " # 5-day maximum using rolling window\n", + " if len(precip_data) >= window_size:\n", + " rolling_sums = np.cumsum(precip_data)\n", + " rolling_sums[window_size:] -= rolling_sums[:-window_size]\n", + " max_5_day = np.max(rolling_sums[window_size - 1:])\n", + " else:\n", + " max_5_day = np.sum(precip_data) # Handle case where data is shorter than window size\n", + "\n", + " return monthly_total, max_5_day\n", + "for scenario in scenarios:\n", + " print(f\"Processing scenario: {scenario}\")\n", + " scenario_directory = os.path.join(base_dir, scenario)\n", + " file_path_downscaled = f\"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/\"\n", + " output_file = f\"CIL_combined_{scenario}_2025_2070.nc\"\n", + " file_pattern = os.path.join(file_path_downscaled, \"CIL_subset_ssp245_*.nc\")\n", + " data_all_models = xr.open_mfdataset(file_pattern, combine='nested', concat_dim=\"time\")\n", + " data_all_models.compute()\n", + " files = sorted(Path(file_path_downscaled).glob(f\"CIL_subset_{scenario}_*.nc\"))\n", + "\n", + " pr_aggregated = data_all_models.mean(dim=[\"lat\", \"lon\", \"time\"], skipna=True)\n", + " min_model_object = pr_aggregated['pr'].idxmin(dim=\"model\")\n", + " min_model = min_model_object.values.item()\n", + "\n", + " overall_mean = pr_aggregated['pr'].mean(dim=\"model\")\n", + " abs_diff = abs(pr_aggregated['pr'] - overall_mean)\n", + " mean_model_object = abs_diff.idxmin(dim=\"model\")\n", + " mean_model = mean_model_object.values.item()\n", + "\n", + " max_model_object = pr_aggregated['pr'].idxmax(dim=\"model\")\n", + " max_model = max_model_object.values.item()\n", + "\n", + " models_of_interest = [min_model, mean_model, max_model]\n", + " print(\"Models of interest\", models_of_interest)\n", + "\n", + " #Initialize cumulative storage for models of interest\n", + " cumulative_weather_dfs = {\n", + " model: {\"monthly\": pd.DataFrame(), \"window\": pd.DataFrame()}\n", + " for model in models_of_interest\n", + " }\n", + "\n", + " for file_path in files:\n", + " print(f\"Processing file: {file_path.name}\")\n", + " data_all_models = xr.open_dataset(file_path)\n", + "\n", + " for model in models_of_interest:\n", + " if model not in data_all_models[\"model\"].values:\n", + " print(f\"Model {model} not found in file {file_path.name}, skipping.\")\n", + " continue\n", + "\n", + " print(f\"Processing model: {model}\")\n", + " data_per_model = data_all_models.sel(model=model)\n", + "\n", + " # Prepare grid data structure\n", + " lat_data = data_per_model.variables['lat'][:]\n", + " lon_data = data_per_model.variables['lon'][:]\n", + " lon_grid, lat_grid = np.meshgrid(lon_data, lat_data)\n", + " centroids = np.column_stack((lat_grid.ravel(), lon_grid.ravel()))\n", + "\n", + " grid_precip_map = {}\n", + "\n", + " for year in np.unique(data_per_model['time.year']):\n", + " for month in range(1, 13): # 1 to 12 for each month\n", + " print(f\"Processing year {year}, month {month}\")\n", + "\n", + " # Extract precipitation data for this month of this year\n", + " month_data = data_per_model.sel(\n", + " time=data_per_model.time.dt.year == year\n", + " ).sel(time=data_per_model.time.dt.month == month)\n", + "\n", + " # Skip if no data\n", + " if month_data.time.size == 0:\n", + " continue\n", + "\n", + " # Get daily precipitation values for grids\n", + " for grid, (i, j) in enumerate(np.ndindex(len(lat_data), len(lon_data))):\n", + " precip_data_for_grid = month_data.isel(lat=i, lon=j).pr.values\n", + "\n", + " if grid not in grid_precip_map:\n", + " grid_precip_map[grid] = {\"monthly\": {}, \"window\": {}}\n", + "\n", + " # Calculate metrics\n", + " monthly, window = calculate_cumulative_metrics(precip_data_for_grid, window_size)\n", + "\n", + " grid_precip_map[grid][\"monthly\"][(year, month)] = monthly\n", + " grid_precip_map[grid][\"window\"][(year, month)] = window\n", + "\n", + " # Map facilities to grids and assign metrics\n", + " kd_tree = KDTree(centroids)\n", + "\n", + " for reporting_facility in reporting_data.columns:\n", + " match_name, lat, lon = get_facility_lat_long(reporting_facility, facilities_with_lat_long)\n", + " if not np.isnan(lat) and not np.isnan(lon):\n", + " facility_location = np.array([[lat, lon]])\n", + " dist, closest_grid_index = kd_tree.query(facility_location)\n", + " closest_grid_index = closest_grid_index[0]\n", + "\n", + " for (year, month), metrics in grid_precip_map[closest_grid_index][\"monthly\"].items():\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + " for (year, month), metrics in grid_precip_map[closest_grid_index][\"window\"].items():\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + " model_categories = {\n", + " min_model: \"lowest\",\n", + " mean_model: \"mean\",\n", + " max_model: \"highest\"\n", + "}\n", + "\n", + "# Save cumulative results\n", + " for model, weather_dfs in cumulative_weather_dfs.items():\n", + " category = model_categories[model] # Get the category for the model\n", + " for metric_type, df in weather_dfs.items():\n", + " # Use the category in the output file name\n", + " output_file = Path(scenario_directory) / f\"{category}_{metric_type}_prediction_weather_by_facility.csv\"\n", + " df.to_csv(output_file, index=True)\n", + " print(f\"Saved {metric_type} data for {category} model to {output_file}\")\n", + "\n" + ], + "id": "8a6e7f822720bd39", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing scenario: ssp126\n", + "Saved combined dataset for ssp126 to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/CIL_combined_ssp126_2024_2070.nc\n", + "Models of interest ['HadGEM3-GC31-LL', 'MPI-ESM1-2-LR', 'INM-CM5-0']\n", + "Processing file: CIL_subset_ssp126_2024.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: INM-CM5-0\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing file: CIL_subset_ssp126_2025.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2025\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2025\n", + "Processing model: INM-CM5-0\n", + "Processing year 2025\n", + "Processing file: CIL_subset_ssp126_2026.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2026\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2026\n", + "Processing model: INM-CM5-0\n", + "Processing year 2026\n", + "Processing file: CIL_subset_ssp126_2027.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2027\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2027\n", + "Processing model: INM-CM5-0\n", + "Processing year 2027\n", + "Processing 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file: CIL_subset_ssp126_2032.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2032\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2032\n", + "Processing model: INM-CM5-0\n", + "Processing year 2032\n", + "Processing file: CIL_subset_ssp126_2033.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2033\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2033\n", + "Processing model: INM-CM5-0\n", + "Processing year 2033\n", + "Processing file: CIL_subset_ssp126_2034.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2034\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2034\n", + "Processing model: INM-CM5-0\n", + "Processing year 2034\n", + "Processing file: CIL_subset_ssp126_2035.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2035\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2035\n", + "Processing model: INM-CM5-0\n", + "Processing year 2035\n", + "Processing 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file: CIL_subset_ssp126_2040.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2040\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2040\n", + "Processing model: INM-CM5-0\n", + "Processing year 2040\n", + "Processing file: CIL_subset_ssp126_2041.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2041\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2041\n", + "Processing model: INM-CM5-0\n", + "Processing year 2041\n", + "Processing file: CIL_subset_ssp126_2042.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2042\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2042\n", + "Processing model: INM-CM5-0\n", + "Processing year 2042\n", + "Processing file: CIL_subset_ssp126_2043.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2043\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2043\n", + "Processing model: INM-CM5-0\n", + "Processing year 2043\n", + "Processing file: CIL_subset_ssp126_2044.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2044\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2044\n", + "Processing model: INM-CM5-0\n", + "Processing year 2044\n", + "Processing file: CIL_subset_ssp126_2045.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2045\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2045\n", + "Processing model: INM-CM5-0\n", + "Processing year 2045\n", + "Processing file: CIL_subset_ssp126_2046.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2046\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2046\n", + "Processing model: INM-CM5-0\n", + "Processing year 2046\n", + "Processing file: CIL_subset_ssp126_2047.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2047\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2047\n", + "Processing model: INM-CM5-0\n", + "Processing year 2047\n", + "Processing file: CIL_subset_ssp126_2048.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2048\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2048\n", + "Processing model: INM-CM5-0\n", + "Processing year 2048\n", + "Processing file: CIL_subset_ssp126_2049.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2049\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2049\n", + "Processing model: INM-CM5-0\n", + "Processing year 2049\n", + "Processing file: CIL_subset_ssp126_2050.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2050\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2050\n", + "Processing model: INM-CM5-0\n", + "Processing year 2050\n", + "Processing file: CIL_subset_ssp126_2051.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2051\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2051\n", + "Processing model: INM-CM5-0\n", + "Processing year 2051\n", + "Processing file: CIL_subset_ssp126_2052.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2052\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2052\n", + "Processing model: INM-CM5-0\n", + "Processing year 2052\n", + "Processing file: CIL_subset_ssp126_2053.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2053\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2053\n", + "Processing model: INM-CM5-0\n", + "Processing year 2053\n", + "Processing file: CIL_subset_ssp126_2054.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2054\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2054\n", + "Processing model: INM-CM5-0\n", + "Processing year 2054\n", + "Processing file: CIL_subset_ssp126_2055.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2055\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2055\n", + "Processing model: INM-CM5-0\n", + "Processing year 2055\n", + "Processing file: CIL_subset_ssp126_2056.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2056\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2056\n", + "Processing model: INM-CM5-0\n", + "Processing year 2056\n", + "Processing file: CIL_subset_ssp126_2057.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2057\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2057\n", + "Processing model: INM-CM5-0\n", + "Processing year 2057\n", + "Processing file: CIL_subset_ssp126_2058.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2058\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2058\n", + "Processing model: INM-CM5-0\n", + "Processing year 2058\n", + "Processing file: CIL_subset_ssp126_2059.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2059\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2059\n", + "Processing model: INM-CM5-0\n", + "Processing year 2059\n", + "Processing file: CIL_subset_ssp126_2060.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2060\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2060\n", + "Processing model: INM-CM5-0\n", + "Processing year 2060\n", + "Processing file: CIL_subset_ssp126_2061.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2061\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2061\n", + "Processing model: INM-CM5-0\n", + "Processing year 2061\n", + "Processing file: CIL_subset_ssp126_2062.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2062\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2062\n", + "Processing model: INM-CM5-0\n", + "Processing year 2062\n", + "Processing file: CIL_subset_ssp126_2063.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2063\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2063\n", + "Processing model: INM-CM5-0\n", + "Processing year 2063\n", + "Processing file: CIL_subset_ssp126_2064.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2064\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2064\n", + "Processing model: INM-CM5-0\n", + "Processing year 2064\n", + "Processing file: CIL_subset_ssp126_2065.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2065\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2065\n", + "Processing model: INM-CM5-0\n", + "Processing year 2065\n", + "Processing file: CIL_subset_ssp126_2066.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2066\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2066\n", + "Processing model: INM-CM5-0\n", + "Processing year 2066\n", + "Processing file: CIL_subset_ssp126_2067.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2067\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2067\n", + "Processing model: INM-CM5-0\n", + "Processing year 2067\n", + "Processing file: CIL_subset_ssp126_2068.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2068\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2068\n", + "Processing model: INM-CM5-0\n", + "Processing year 2068\n", + "Processing file: CIL_subset_ssp126_2069.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2069\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2069\n", + "Processing model: INM-CM5-0\n", + "Processing year 2069\n", + "Processing file: CIL_subset_ssp126_2070.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2070\n", + "Processing model: MPI-ESM1-2-LR\n", + "Processing year 2070\n", + "Processing model: INM-CM5-0\n", + "Processing year 2070\n", + "Saved monthly data for lowest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/lowest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for lowest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/lowest_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/mean_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/mean_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/highest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp126/highest_window_prediction_weather_by_facility.csv\n", + "Processing scenario: ssp245\n", + "Saved combined dataset for ssp245 to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/CIL_combined_ssp245_2024_2070.nc\n", + "Models of interest ['HadGEM3-GC31-LL', 'UKESM1-0-LL', 'INM-CM5-0']\n", + "Processing file: CIL_subset_ssp245_2024.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: UKESM1-0-LL\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: INM-CM5-0\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing file: CIL_subset_ssp245_2025.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2025\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2025\n", + "Processing model: INM-CM5-0\n", + "Processing year 2025\n", + "Processing file: CIL_subset_ssp245_2026.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2026\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2026\n", + "Processing model: INM-CM5-0\n", + "Processing year 2026\n", + "Processing file: CIL_subset_ssp245_2027.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2027\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2027\n", + "Processing model: INM-CM5-0\n", + "Processing year 2027\n", + "Processing file: 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CIL_subset_ssp245_2064.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2064\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2064\n", + "Processing model: INM-CM5-0\n", + "Processing year 2064\n", + "Processing file: CIL_subset_ssp245_2065.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2065\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2065\n", + "Processing model: INM-CM5-0\n", + "Processing year 2065\n", + "Processing file: CIL_subset_ssp245_2066.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2066\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2066\n", + "Processing model: INM-CM5-0\n", + "Processing year 2066\n", + "Processing file: CIL_subset_ssp245_2067.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2067\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2067\n", + "Processing model: INM-CM5-0\n", + "Processing year 2067\n", + "Processing file: CIL_subset_ssp245_2068.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2068\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2068\n", + "Processing model: INM-CM5-0\n", + "Processing year 2068\n", + "Processing file: CIL_subset_ssp245_2069.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2069\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2069\n", + "Processing model: INM-CM5-0\n", + "Processing year 2069\n", + "Processing file: CIL_subset_ssp245_2070.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2070\n", + "Processing model: UKESM1-0-LL\n", + "Processing year 2070\n", + "Processing model: INM-CM5-0\n", + "Processing year 2070\n", + "Saved monthly data for lowest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/lowest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for lowest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/lowest_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/mean_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/mean_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/highest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp245/highest_window_prediction_weather_by_facility.csv\n", + "Processing scenario: ssp585\n", + "Saved combined dataset for ssp585 to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/CIL_combined_ssp585_2024_2070.nc\n", + "Models of interest ['HadGEM3-GC31-LL', 'EC-Earth3-CC', 'CMCC-CM2-SR5']\n", + "Processing file: CIL_subset_ssp585_2024.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: EC-Earth3-CC\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing model: CMCC-CM2-SR5\n", + "Processing year 2024\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:117: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"monthly\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_61276/1680046981.py:119: PerformanceWarning: DataFrame is highly fragmented. This is usually the result of calling `frame.insert` many times, which has poor performance. Consider joining all columns at once using pd.concat(axis=1) instead. To get a de-fragmented frame, use `newframe = frame.copy()`\n", + " cumulative_weather_dfs[model][\"window\"].loc[f\"{year}-{month}\", reporting_facility] = metrics\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Processing file: CIL_subset_ssp585_2025.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2025\n", + "Processing model: EC-Earth3-CC\n", + "Processing year 2025\n", + "Processing model: CMCC-CM2-SR5\n", + "Processing year 2025\n", + "Processing file: CIL_subset_ssp585_2026.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2026\n", + "Processing model: EC-Earth3-CC\n", + "Processing year 2026\n", + "Processing model: CMCC-CM2-SR5\n", + "Processing year 2026\n", + "Processing file: CIL_subset_ssp585_2027.nc\n", + "Processing model: HadGEM3-GC31-LL\n", + "Processing year 2027\n", + "Processing model: EC-Earth3-CC\n", + "Processing year 2027\n", + "Processing model: CMCC-CM2-SR5\n", + "Processing year 2027\n", + 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/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/lowest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for lowest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/lowest_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/mean_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for mean model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/mean_window_prediction_weather_by_facility.csv\n", + "Saved monthly data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/highest_monthly_prediction_weather_by_facility.csv\n", + "Saved window data for highest model to /Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/ssp585/highest_window_prediction_weather_by_facility.csv\n" + ] + } + ], + "execution_count": 4 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-21T14:38:51.031147Z", + "start_time": "2025-01-21T14:38:51.027546Z" + } + }, + "cell_type": "code", + "source": "", + "id": "f0a57d0d924da84e", + "outputs": [], + "execution_count": 16 + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/CIL_CMIP6_downscaling_accessing_data.py b/src/scripts/climate_change/CIL_CMIP6_downscaling_accessing_data.py new file mode 100644 index 0000000000..6b27f68bbc --- /dev/null +++ b/src/scripts/climate_change/CIL_CMIP6_downscaling_accessing_data.py @@ -0,0 +1,96 @@ +import planetary_computer +import pystac_client + +import xarray as xr +import numpy as np +import pandas as pd +from dask.diagnostics import ProgressBar +from tqdm.auto import tqdm + +import os +import re +import glob +import shutil +import zipfile +from pathlib import Path + +import difflib +from scipy.spatial import KDTree + +import matplotlib.pyplot as plt +import geopandas as gpd +import regionmask +import cartopy.crs as ccrs + +from netCDF4 import Dataset + +from carbonplan import styles # noqa: F401 +import intake +import cmip6_downscaling +from dask.distributed import Client +from planetary_computer import sign_inplace +from pystac_client import Client + +# Open the catalog +catalog = Client.open( + "https://planetarycomputer.microsoft.com/api/stac/v1/", + modifier=sign_inplace, +) + +# Get the collections +scenarios = ["ssp126", "ssp245", "ssp585"] # Change as needed +variable_id = "pr" # Precipitation variable + +for scenario in scenarios: + search = catalog.search( + collections=["cil-gdpcir-cc0", "cil-gdpcir-cc-by"], + query={"cmip6:experiment_id": {"eq": scenario}}, + ) + ensemble = search.item_collection() + print(f"Number of items found: {len(ensemble)}") + + # Read and process each dataset + datasets_by_model = [] + for item in tqdm(ensemble): + print(item) + if (item == 'Item id=cil-gdpcir-CAS-FGOALS-g3-ssp126-r1i1p1f1-day') & (scenario == 'ssp126'): + continue + if variable_id not in item.assets: + print(f"Variable {variable_id} not found in item {item}. Skipping.") + continue + asset = item.assets[variable_id] + datasets_by_model.append( + xr.open_dataset(asset.href, **asset.extra_fields["xarray:open_kwargs"]) + ) + # Combine datasets by model + all_datasets = xr.concat( + datasets_by_model, + dim=pd.Index([ds.attrs["source_id"] for ds in datasets_by_model], name="model"), + combine_attrs="drop_conflicts", + ) + + # Define the spatial and temporal bounds + lon_bounds = slice(32.67161823, 35.91841716) + lat_bounds = slice(-17.12627881, -9.36366167) + + + years_for_retrieval = range(2024, 2061) + # Process each year + output_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/" + yearly_files = [] + for year in years_for_retrieval: + yearly_subset = all_datasets.pr.sel( + lon=lon_bounds, + lat=lat_bounds, + time=slice(f"{year}-01-01", f"{year}-12-31"), + ) + yearly_file = f"{output_dir}/CIL_subset_{scenario}_{year}.nc" + yearly_subset.to_netcdf(yearly_file) + yearly_files.append(yearly_file) + print(f"Saved yearly data for {year} to {yearly_file}") + + # Combine all yearly files into one NetCDF file + combined_output = f"{output_dir}/CIL_subsetted_all_model_{scenario}.nc" + combined_dataset = xr.open_mfdataset(yearly_files, combine="by_coords") + combined_dataset.to_netcdf(combined_output) + print(f"Saved combined dataset to {combined_output}") diff --git a/src/scripts/climate_change/assessing_reporting_data.py.ipynb b/src/scripts/climate_change/assessing_reporting_data.py.ipynb new file mode 100644 index 0000000000..2161ddb637 --- /dev/null +++ b/src/scripts/climate_change/assessing_reporting_data.py.ipynb @@ -0,0 +1,162 @@ +{ + "cells": [ + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-05T09:45:25.999314Z", + "start_time": "2024-12-05T09:45:25.685769Z" + } + }, + "cell_type": "code", + "source": [ + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import pandas as pd\n", + "import statsmodels.api as sm\n", + "from statsmodels.genmod.generalized_linear_model import GLM\n", + "from statsmodels.genmod.families import Poisson, NegativeBinomial\n", + "import joblib\n" + ], + "id": "de9ff7d8e18b7acd", + "outputs": [], + "execution_count": 1 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-05T09:45:26.002001Z", + "start_time": "2024-12-05T09:45:25.999931Z" + } + }, + "cell_type": "code", + "source": [ + "min_year_for_analyis = 2011\n", + "absolute_min_year = 2011\n", + "covid_months = range((2020 - min_year_for_analyis)* 12, (2020 - min_year_for_analyis)* 12 + 20) # Bingling's paper: disruption between April 2020 and Dec 2021" + ], + "id": "8503021b27cd6862", + "outputs": [], + "execution_count": 2 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-05T09:45:40.056058Z", + "start_time": "2024-12-05T09:45:40.018515Z" + } + }, + "cell_type": "code", + "source": [ + "ANC_monthly_reporting_by_facility = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv\", index_col=0)\n", + "monthly_reporting_by_facility = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_smaller_facility_lm.csv\", index_col=0)\n", + "Inpatient_monthly_reporting_by_facility = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_Inpatient_by_smaller_facility_lm.csv\", index_col=0)\n" + ], + "id": "6623b4db917621e5", + "outputs": [], + "execution_count": 4 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-05T09:48:38.675095Z", + "start_time": "2024-12-05T09:48:37.970686Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(ANC_monthly_reporting_by_facility.index, ANC_monthly_reporting_by_facility.mean(axis = 1), color = \"green\", label = \"ANC\")\n", + "plt.plot(monthly_reporting_by_facility.index, monthly_reporting_by_facility.mean(axis=1), color=\"red\",\n", + " label=\"Reporting\")\n", + "plt.plot(Inpatient_monthly_reporting_by_facility.index, Inpatient_monthly_reporting_by_facility.mean(axis=1), color=\"blue\", label=\"Inpatient\")" + ], + "id": "f6fa7f24d0fc2ed4", + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 7 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Remove COIVD months", + "id": "72d56d3d8678abfb" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-05T09:51:06.121064Z", + "start_time": "2024-12-05T09:51:06.075608Z" + } + }, + "cell_type": "code", + "source": [ + "monthly_reporting_by_facility.iloc[covid_months, :] = np.nan\n", + "Inpatient_monthly_reporting_by_facility.iloc[covid_months, :] = np.nan\n", + "ANC_monthly_reporting_by_facility.iloc[covid_months, :] = np.nan\n" + ], + "id": "7b557e5a8fc51c7", + "outputs": [], + "execution_count": 8 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "", + "id": "c2cd6477d9ab1ff2" + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": [ + "for facility in monthly_reporting_by_facility.columns:\n", + " if facility in Inpatient_monthly_reporting_by_facility.columns: \n", + " for month in monthly_reporting_by_facility.loc[facility]:\n", + " if monthly_reporting_by_facility.loc[month,facility] >= 0:\n", + " if Inpatient_monthly_reporting_by_facility.loc[month,facility]" + ], + "id": "6d26b8e56c6c8330" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/carbonplan_CMIP6_downscaling.ipynb b/src/scripts/climate_change/carbonplan_CMIP6_downscaling.ipynb new file mode 100644 index 0000000000..9b13287906 --- /dev/null +++ b/src/scripts/climate_change/carbonplan_CMIP6_downscaling.ipynb @@ -0,0 +1,1389 @@ +{ + "cells": [ + { + "cell_type": "code", + "id": "initial_id", + "metadata": { + "collapsed": true, + "ExecuteTime": { + "end_time": "2024-12-13T16:42:12.117142Z", + "start_time": "2024-12-13T16:42:11.745174Z" + } + }, + "source": [ + "import os\n", + "import re\n", + "import glob\n", + "import shutil\n", + "import zipfile\n", + "from pathlib import Path\n", + "import difflib\n", + "\n", + "import numpy as np\n", + "import pandas as pd\n", + "import xarray as xr\n", + "from netCDF4 import Dataset\n", + "\n", + "import geopandas as gpd\n", + "import regionmask\n", + "import cartopy.crs as ccrs\n", + "from scipy.spatial import KDTree\n", + "\n", + "import matplotlib.pyplot as plt\n", + "\n", + "from carbonplan import styles # noqa: F401\n", + "import intake\n", + "import cmip6_downscaling\n", + "\n", + "xr.set_options(keep_attrs=True)\n" + ], + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 1, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 1 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:13.856639Z", + "start_time": "2024-12-13T16:42:12.119646Z" + } + }, + "cell_type": "code", + "source": [ + "cat = intake.open_esm_datastore(\n", + " \"https://rice1.osn.mghpcc.org/carbonplan/cp-cmip/version1/catalog/osn-rechunked-global-downscaled-cmip6.json\"\n", + ")" + ], + "id": "550653fdc7437d9d", + "outputs": [], + "execution_count": 2 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:13.865858Z", + "start_time": "2024-12-13T16:42:13.858050Z" + } + }, + "cell_type": "code", + "source": [ + "cat_subset = cat.search(\n", + " experiment_id=\"ssp245\",\n", + " variable_id=\"pr\",\n", + " timescale = 'day'\n", + ")" + ], + "id": "2604ef9e1cdb9980", + "outputs": [], + "execution_count": 3 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:16.861598Z", + "start_time": "2024-12-13T16:42:13.868363Z" + } + }, + "cell_type": "code", + "source": [ + "dsets = cat_subset.to_dataset_dict()\n", + "dsets" + ], + "id": "1280dd2d66b41504", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n", + "--> The keys in the returned dictionary of datasets are constructed as follows:\n", + "\t'activity_id.institution_id.source_id.experiment_id.timescale.method'\n" + ] + }, + { + "data": { + "text/plain": [ + "" + ], + "text/html": [ + "\n", + "\n" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ], + "text/html": [ + "\n", + "
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\n", + " " + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "{'ScenarioMIP.CCCma.CanESM5.ssp245.day.GARD-SV': Size: 129GB\n", + " Dimensions: (lat: 721, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float32 3kB -90.0 -89.75 -89.5 -89.25 ... 89.5 89.75 90.0\n", + " * lon (lon) float32 6kB -180.0 -179.8 -179.5 ... 179.2 179.5 179.8\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: GARD-SV\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.CCCma.CanESM5.ss...,\n", + " 'ScenarioMIP.CCCma.CanESM5.ssp245.day.DeepSD-BC': Size: 129GB\n", + " Dimensions: (lat: 720, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float64 6kB -89.88 -89.62 -89.38 ... 89.38 89.62 89.88\n", + " * lon (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: DeepSD-BC\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.CCCma.CanESM5.ss...,\n", + " 'ScenarioMIP.CCCma.CanESM5.ssp245.day.DeepSD': Size: 129GB\n", + " Dimensions: (lat: 720, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float64 6kB -89.88 -89.62 -89.38 ... 89.38 89.62 89.88\n", + " * lon (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: DeepSD\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.CCCma.CanESM5.ss...,\n", + " 'ScenarioMIP.MRI.MRI-ESM2-0.ssp245.day.DeepSD': Size: 129GB\n", + " Dimensions: (lat: 720, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float64 6kB -89.88 -89.62 -89.38 ... 89.38 89.62 89.88\n", + " * lon (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: DeepSD\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.MRI.MRI-ESM2-0.s...,\n", + " 'ScenarioMIP.MRI.MRI-ESM2-0.ssp245.day.GARD-MV': Size: 129GB\n", + " Dimensions: (lat: 721, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float32 3kB -90.0 -89.75 -89.5 -89.25 ... 89.5 89.75 90.0\n", + " * lon (lon) float32 6kB -180.0 -179.8 -179.5 ... 179.2 179.5 179.8\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: GARD-MV\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.MRI.MRI-ESM2-0.s...,\n", + " 'ScenarioMIP.MRI.MRI-ESM2-0.ssp245.day.DeepSD-BC': Size: 129GB\n", + " Dimensions: (lat: 720, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float64 6kB -89.88 -89.62 -89.38 ... 89.38 89.62 89.88\n", + " * lon (lon) float64 12kB -179.9 -179.6 -179.4 ... 179.4 179.6 179.9\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: DeepSD-BC\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.MRI.MRI-ESM2-0.s...,\n", + " 'ScenarioMIP.MRI.MRI-ESM2-0.ssp245.day.GARD-SV': Size: 129GB\n", + " Dimensions: (lat: 721, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float32 3kB -90.0 -89.75 -89.5 -89.25 ... 89.5 89.75 90.0\n", + " * lon (lon) float32 6kB -180.0 -179.8 -179.5 ... 179.2 179.5 179.8\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: GARD-SV\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.MRI.MRI-ESM2-0.s...,\n", + " 'ScenarioMIP.NCC.NorESM2-LM.ssp245.day.MACA': Size: 227GB\n", + " Dimensions: (lat: 721, lon: 1440, member_id: 1, time: 54764)\n", + " Coordinates:\n", + " * lat (lat) float32 3kB -90.0 -89.75 -89.5 -89.25 ... 89.5 89.75 90.0\n", + " * lon (lon) float32 6kB -180.0 -179.8 -179.5 ... 179.2 179.5 179.8\n", + " * time (time) datetime64[ns] 438kB 1950-01-01 1950-01-02 ... 2099-12-30\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 227GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: MACA\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.NCC.NorESM2-LM.s...,\n", + " 'ScenarioMIP.DKRZ.MPI-ESM1-2-HR.ssp245.day.GARD-SV': Size: 129GB\n", + " Dimensions: (lat: 721, lon: 1440, member_id: 1, time: 31046)\n", + " Coordinates:\n", + " * lat (lat) float32 3kB -90.0 -89.75 -89.5 -89.25 ... 89.5 89.75 90.0\n", + " * lon (lon) float32 6kB -180.0 -179.8 -179.5 ... 179.2 179.5 179.8\n", + " * time (time) datetime64[ns] 248kB 2015-01-01 2015-01-02 ... 2099-12-31\n", + " * member_id (member_id) object 8B 'r1i1p1f1'\n", + " Data variables:\n", + " pr (member_id, time, lat, lon) float32 129GB dask.array\n", + " Attributes: (12/30)\n", + " Conventions: CF-1.8\n", + " activity_id: ScenarioMIP\n", + " cmip6_downscaling_contact: hello@carbonplan.org\n", + " cmip6_downscaling_explainer: https://carbonplan.org/resea...\n", + " cmip6_downscaling_institution: CarbonPlan\n", + " cmip6_downscaling_license: CC-BY-4.0\n", + " ... ...\n", + " intake_esm_attrs:variable_id: pr\n", + " intake_esm_attrs:method: GARD-SV\n", + " intake_esm_attrs:downscaled_daily_data_uri: https://rice1.osn.mghpcc.org...\n", + " intake_esm_attrs:version: v1\n", + " intake_esm_attrs:_data_format_: zarr\n", + " intake_esm_dataset_key: ScenarioMIP.DKRZ.MPI-ESM1-2-...}" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 4 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Load datasets into notebook - NB NorESM2 has a different algorithm", + "id": "d1c0de89c29b0bbc" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:16.873305Z", + "start_time": "2024-12-13T16:42:16.868089Z" + } + }, + "cell_type": "code", + "source": [ + "CanESM5_ssp245 = dsets['ScenarioMIP.CCCma.CanESM5.ssp245.day.GARD-SV']\n", + "MRI_ESM2_0_ssp245 = dsets['ScenarioMIP.MRI.MRI-ESM2-0.ssp245.day.GARD-MV']\n", + "MRI_ESM1_2_HR_ssp245 = dsets['ScenarioMIP.DKRZ.MPI-ESM1-2-HR.ssp245.day.GARD-SV']\n", + "\n", + "NorESM2_LM_ssp245 = dsets['ScenarioMIP.NCC.NorESM2-LM.ssp245.day.MACA']" + ], + "id": "265cd6f694b9d1e1", + "outputs": [], + "execution_count": 5 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Subset", + "id": "d4e4a946e5bf7f36" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:16.884885Z", + "start_time": "2024-12-13T16:42:16.874662Z" + } + }, + "cell_type": "code", + "source": [ + "malawi_region = {'lat': slice(-17.12627881, -9.36366167), 'lon': slice(32.67161823,35.91841716)}\n", + "\n", + "CanESM5_ssp245 = CanESM5_ssp245.sel(**malawi_region)\n", + "MRI_ESM2_0_ssp245 = MRI_ESM2_0_ssp245.sel(**malawi_region)\n", + "MRI_ESM1_2_HR_ssp245 = MRI_ESM1_2_HR_ssp245.sel(**malawi_region)\n", + "NorESM2_LM_ssp245 = NorESM2_LM_ssp245.sel(**malawi_region)" + ], + "id": "de57a73224daf64", + "outputs": [], + "execution_count": 6 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:42:18.320956Z", + "start_time": "2024-12-13T16:42:18.302808Z" + } + }, + "cell_type": "code", + "source": [ + "lower_date = '2025-01-01'\n", + "upper_date = '2027-01-01'\n", + "CanESM5_ssp245 = CanESM5_ssp245.sel(time = slice(lower_date, upper_date))\n", + "MRI_ESM2_0_ssp245 = MRI_ESM2_0_ssp245.sel(time = slice(lower_date, upper_date))\n", + "MRI_ESM1_2_HR_ssp245 = MRI_ESM1_2_HR_ssp245.sel(time = slice(lower_date, upper_date))\n", + "NorESM2_LM_ssp245 = NorESM2_LM_ssp245.sel(time = slice(lower_date, upper_date))\n" + ], + "id": "bebc21a9ed742395", + "outputs": [], + "execution_count": 7 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:44:32.000307Z", + "start_time": "2024-12-13T16:44:20.098968Z" + } + }, + "cell_type": "code", + "source": [ + "CanESM5_ssp245_xr = xr.Dataset(\n", + " data_vars=dict(\n", + " pr=([\"time\", \"lat\",\"lon\"],np.asarray(np.squeeze(CanESM5_ssp245.pr.data))),\n", + " ),\n", + " coords=dict(\n", + " time=CanESM5_ssp245.time.data,\n", + " lat=CanESM5_ssp245.lat.data,\n", + " lon=CanESM5_ssp245.lon.data,\n", + " ),\n", + " attrs=dict(description=\"Weather related data.\"),)\n", + "\n", + "\n", + "MRI_ESM2_0_ssp245_xr = xr.Dataset(\n", + " data_vars=dict(\n", + " pr=([\"time\", \"lat\",\"lon\"],np.asarray(np.squeeze(MRI_ESM2_0_ssp245.pr.data))),\n", + " ),\n", + " coords=dict(\n", + " time=MRI_ESM2_0_ssp245.time.data,\n", + " lat=MRI_ESM2_0_ssp245.lat.data,\n", + " lon=MRI_ESM2_0_ssp245.lon.data,\n", + " ),\n", + " attrs=dict(description=\"Weather related data.\"),)\n", + "\n", + "MRI_ESM1_2_HR_ssp245_xr = xr.Dataset(\n", + " data_vars=dict(\n", + " pr=([\"time\", \"lat\",\"lon\"],np.asarray(np.squeeze(MRI_ESM1_2_HR_ssp245.pr.data))),\n", + " ),\n", + " coords=dict(\n", + " time=MRI_ESM1_2_HR_ssp245.time.data,\n", + " lat=MRI_ESM1_2_HR_ssp245.lat.data,\n", + " lon=MRI_ESM1_2_HR_ssp245.lon.data,\n", + " ),\n", + " attrs=dict(description=\"Weather related data.\"),)\n", + "\n", + "NorESM2_LM_ssp245_xr = xr.Dataset(\n", + " data_vars=dict(\n", + " pr=([\"time\", \"lat\",\"lon\"],np.asarray(np.squeeze(NorESM2_LM_ssp245.pr.data))),\n", + " ),\n", + " coords=dict(\n", + " time=NorESM2_LM_ssp245.time.data,\n", + " lat=NorESM2_LM_ssp245.lat.data,\n", + " lon=NorESM2_LM_ssp245.lon.data,\n", + " ),\n", + " attrs=dict(description=\"Weather related data.\"),\n", + ")\n", + "\n", + "\n" + ], + "id": "c9a234a76a53b57", + "outputs": [], + "execution_count": 15 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Save region", + "id": "4c1efa4852704874" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:45:06.434364Z", + "start_time": "2024-12-13T16:45:06.394180Z" + } + }, + "cell_type": "code", + "source": [ + "CanESM5_ssp245_xr.to_netcdf(\"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data/ssp2_4_5/CanESM5_ssp245.nc\")\n", + "\n", + "MRI_ESM2_0_ssp245_xr.to_netcdf(\"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data/ssp2_4_5/MRI_ESM2_0_ssp245.nc\")\n", + "\n", + "\n", + "MRI_ESM1_2_HR_ssp245_xr.to_netcdf(\"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data/ssp2_4_5/MRI_ESM1_2_HR_ssp245.nc\")\n", + "\n", + "NorESM2_LM_ssp245_xr.to_netcdf(\"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data/ssp2_4_5/NorESM2_LM_ssp245.nc\")\n" + ], + "id": "4674fad55e157843", + "outputs": [], + "execution_count": 18 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:36:58.244227Z", + "start_time": "2024-12-13T16:36:58.193618Z" + } + }, + "cell_type": "code", + "source": [ + "data_per_model = xr.open_dataset(file)\n", + "data_per_model" + ], + "id": "413118095a097a13", + "outputs": [ + { + "data": { + "text/plain": [ + " Size: 44MB\n", + "Dimensions: (lat: 31, lon: 13, member_id: 1, time: 27393)\n", + "Coordinates:\n", + " * lat (lat) float32 124B -17.0 -16.75 -16.5 -16.25 ... -10.0 -9.75 -9.5\n", + " * lon (lon) float32 52B 32.75 33.0 33.25 33.5 ... 35.0 35.25 35.5 35.75\n", + " * time (time) datetime64[ns] 219kB 2025-01-01 2025-01-02 ... 2099-12-31\n", + " * member_id (member_id) \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "
<xarray.Dataset> Size: 44MB\n",
+       "Dimensions:    (lat: 31, lon: 13, member_id: 1, time: 27393)\n",
+       "Coordinates:\n",
+       "  * lat        (lat) float32 124B -17.0 -16.75 -16.5 -16.25 ... -10.0 -9.75 -9.5\n",
+       "  * lon        (lon) float32 52B 32.75 33.0 33.25 33.5 ... 35.0 35.25 35.5 35.75\n",
+       "  * time       (time) datetime64[ns] 219kB 2025-01-01 2025-01-02 ... 2099-12-31\n",
+       "  * member_id  (member_id) <U8 32B 'r1i1p1f1'\n",
+       "Data variables:\n",
+       "    pr         (member_id, time, lat, lon) float32 44MB ...\n",
+       "Attributes: (12/30)\n",
+       "    Conventions:                                 CF-1.8\n",
+       "    activity_id:                                 ScenarioMIP\n",
+       "    cmip6_downscaling_contact:                   hello@carbonplan.org\n",
+       "    cmip6_downscaling_explainer:                 https://carbonplan.org/resea...\n",
+       "    cmip6_downscaling_institution:               CarbonPlan\n",
+       "    cmip6_downscaling_license:                   CC-BY-4.0\n",
+       "    ...                                          ...\n",
+       "    intake_esm_attrs:variable_id:                pr\n",
+       "    intake_esm_attrs:method:                     GARD-SV\n",
+       "    intake_esm_attrs:downscaled_daily_data_uri:  https://rice1.osn.mghpcc.org...\n",
+       "    intake_esm_attrs:version:                    v1\n",
+       "    intake_esm_attrs:_data_format_:              zarr\n",
+       "    intake_esm_dataset_key:                      ScenarioMIP.CCCma.CanESM5.ss...
" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 18 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# NOW MATCH TO CLINICS", + "id": "4bafba64102bd014" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:45:10.379543Z", + "start_time": "2024-12-13T16:45:10.192933Z" + } + }, + "cell_type": "code", + "source": [ + "ANC = True\n", + "Inpatient = False\n", + "monthly_cumulative = False\n", + "multiplier = 86400\n", + "years = range(2025, 2027)\n", + "month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years)\n", + "if monthly_cumulative:\n", + " window_size = np.nan\n", + "else:\n", + " window_size = 5\n", + "\n", + "if ANC:\n", + " reporting_data = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv\")\n", + "elif Inpatient:\n", + " reporting_data = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_Inpatient_by_smaller_facility_lm.csv\")\n", + "general_facilities = gpd.read_file(\"/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp\")\n", + "\n", + "facilities_with_lat_long = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv\")\n" + ], + "id": "c6fe0e588229f053", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_66604/1503391175.py:20: DtypeWarning: Columns (58,59,105,127,136,142,149,150,258,285,296,319,344,345,360,393,394,427,428,437,449,450,452,453,461,462,478,479,489,490,492,493,494,497,498,499,500,501,502,503,572,580,585,586,587,588,591,592,593,594,607,608,609,610,619,620,621,622,626,634,872,887,967,978,1066,1510) have mixed types. Specify dtype option on import or set low_memory=False.\n", + " facilities_with_lat_long = pd.read_csv(\n" + ] + } + ], + "execution_count": 19 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:43:52.593651Z", + "start_time": "2024-12-13T16:43:52.586565Z" + } + }, + "cell_type": "code", + "source": [ + "def unzip_all_in_directory(directory):\n", + " \"\"\"\n", + " Unzips all .zip files in the specified directory, extracting each into a separate folder.\n", + "\n", + " Parameters:\n", + " directory (str): The path to the folder containing the .zip files.\n", + " \"\"\"\n", + " for filename in os.listdir(directory):\n", + " if filename.endswith('.zip'):\n", + " file_path = os.path.join(directory, filename)\n", + " extract_dir = os.path.join(directory, filename[:-4])\n", + " os.makedirs(extract_dir, exist_ok=True)\n", + "\n", + " try:\n", + " with zipfile.ZipFile(file_path, 'r') as zip_ref:\n", + " zip_ref.extractall(extract_dir)\n", + " except zipfile.BadZipFile:\n", + " print(f\"Skipped {filename}: not a valid zip file.\")\n", + "\n", + "def get_facility_lat_long(reporting_facility, facilities_df, cutoff=0.90, n_matches=3):\n", + " \"\"\"\n", + " Function to find the closest matching facility name and return its latitude and longitude.\n", + "\n", + " Parameters:\n", + " - reporting_facility: The facility name for which latitude and longitude are needed.\n", + " - facilities_df : DataFrame containing facility names ('Fname') and their corresponding latitudes ('A109__Latitude') and longitudes ('A109__Longitude').\n", + " - cutoff: The minimum similarity score for a match. Default is 0.90.\n", + " - n_matches: The maximum number of matches to consider. Default is 3.\n", + "\n", + " Returns: match_name, lat_for_facility, long_for_facility\n", + "\n", + " \"\"\"\n", + " matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_df['Fname'], n=n_matches,\n", + " cutoff=cutoff)\n", + "\n", + " if matching_facility_name:\n", + " match_name = matching_facility_name[0] # Access the string directly\n", + " lat_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, \"A109__Latitude\"].iloc[0]\n", + " long_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, \"A109__Longitude\"].iloc[0]\n", + " return match_name, lat_for_facility, long_for_facility\n", + " else:\n", + " return np.nan, np.nan, np.nan\n", + "\n", + "def extract_nc_files_from_unzipped_folders(directory):\n", + " \"\"\"\n", + " Searches for .nc files in the specified directory and all its subfolders,\n", + " and copies them to the output directory, maintaining the folder structure.\n", + "\n", + " Parameters:\n", + " directory (str): The path to the folder containing the unzipped folders.\n", + " \"\"\"\n", + " output_directory = os.path.join(directory, 'nc_files')\n", + " if not os.path.exists(output_directory):\n", + " os.makedirs(output_directory)\n", + "\n", + " for root, _, files in os.walk(directory):\n", + " # Skip the output directory to prevent recursive copying\n", + " if root == output_directory:\n", + " continue\n", + "\n", + " for filename in files:\n", + " if filename.endswith('.nc'):\n", + " source_file_path = os.path.join(root, filename)\n", + " destination_file_path = os.path.join(output_directory, filename)\n", + "\n", + " # Only copy if the file does not already exist in the output directory\n", + " if not os.path.exists(destination_file_path):\n", + " shutil.copy2(source_file_path, output_directory)" + ], + "id": "48c81707f9b51c02", + "outputs": [], + "execution_count": 13 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:39:42.604901Z", + "start_time": "2024-12-13T16:39:42.600644Z" + } + }, + "cell_type": "code", + "source": "precip_data_for_grid.pr.data", + "id": "13ded79cc9f9d", + "outputs": [ + { + "data": { + "text/plain": [ + "array([[ 2.4092836, 8.715088 , 9.038933 , ..., 6.459653 , 11.19525 ,\n", + " 19.130037 ]], dtype=float32)" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 16 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:45:49.862029Z", + "start_time": "2024-12-13T16:45:48.244909Z" + } + }, + "cell_type": "code", + "source": [ + "base_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data/\"\n", + "nc_file_directory = os.path.join(base_dir, 'nc_files')\n", + "# NB these are daily \n", + "scenarios = [ \"ssp2_4_5\"] # don't have ssp19 scenario\n", + "years = range(2025, 2027)\n", + "year_lengths = [365, 366, 365, 366] * int(len(years)/4)\n", + "\n", + "data_by_model_and_grid = {}\n", + "for scenario in scenarios:\n", + " print(scenario)\n", + " scenario_directory = os.path.join(base_dir, scenario)\n", + " grid_centroids = {}\n", + " \n", + " cumulative_sum_by_models = {}\n", + " for file in glob.glob(os.path.join(scenario_directory, \"*.nc\")):\n", + " model = re.search(r'.*/(.*?)_ssp\\d+', file).group(1)\n", + " data_per_model = xr.open_dataset(file)\n", + " pr_data = data_per_model.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day\n", + " lat_data = data_per_model.variables['lat'][:]\n", + " lon_data = data_per_model.variables['lon'][:]\n", + " lon_grid, lat_grid = np.meshgrid(lon_data, lat_data)\n", + " centroids = np.column_stack((lat_grid.ravel(), lon_grid.ravel()))\n", + "\n", + " # Store centroids\n", + " grid_centroids[model] = centroids\n", + " grid_dictionary = {}\n", + " grid = 0\n", + " for i in lat_data:\n", + " for j in lon_data:\n", + " precip_data_for_grid = data_per_model.sel(lat = i, lon = j, method= \"nearest\") # across all time points\n", + " grid_dictionary[grid] = precip_data_for_grid.pr.data\n", + " grid += 1\n", + " data_by_model_and_grid[model] = grid_dictionary\n", + "\n", + " pr_data_avg_area_model = pr_data.mean(dim=['lat', 'lon'])\n", + " cumulative_sum_window_for_model = []\n", + " begin_day = 0\n", + " for year_idx, year_length in enumerate(year_lengths):\n", + " days_for_grid = pr_data_avg_area_model[begin_day:begin_day + year_length]\n", + " cumulative_sums = sum(days_for_grid)\n", + " if isinstance(cumulative_sums, int):\n", + " cumulative_sum_window_for_model.append(cumulative_sums)\n", + " else:\n", + " cumulative_sum_window_for_model.append(cumulative_sums.values)\n", + " begin_day += year_length\n", + " cumulative_sum_by_models[model] = np.mean(cumulative_sum_window_for_model)\n", + " highest_model = max(cumulative_sum_by_models, key=lambda k: cumulative_sum_by_models[k])\n", + " lowest_model = min(cumulative_sum_by_models, key=lambda k: cumulative_sum_by_models[k])\n", + " sorted_models = sorted(cumulative_sum_by_models, key=lambda k: cumulative_sum_by_models[k])\n", + " median_index = len(sorted_models) // 2\n", + " if len(sorted_models) % 2 == 0:\n", + " median_index -= 1\n", + " median_model = sorted_models[median_index]\n", + " models_of_interest = [lowest_model, median_model, highest_model]\n", + " print(\"Models of interest\", models_of_interest)\n", + " \n", + " facilities_with_location = []\n", + " # see which facilities have reporting data and data on latitude and longitude\n", + " median_model_by_facility_window = {}\n", + " lowest_model_by_facility_window = {}\n", + " highest_model_by_facility_window = {}\n", + " median_model_by_facility_monthly = {}\n", + " lowest_model_by_facility_monthly = {}\n", + " highest_model_by_facility_monthly = {}\n", + " cumulative_sum_window = {}\n", + " cumulative_sum_monthly = {}\n", + " for reporting_facility in reporting_data.columns:\n", + " grid_precipitation_for_facility = {}\n", + " match_name, lat_for_facility, long_for_facility = get_facility_lat_long(reporting_facility, facilities_with_lat_long)\n", + " if not np.isnan(long_for_facility) and not np.isnan(lat_for_facility):\n", + " facility_location = np.array([lat_for_facility, long_for_facility])\n", + " kd_trees_by_model = {}\n", + " for model in models_of_interest:\n", + " centroids = grid_centroids[model]\n", + " kd_tree = KDTree(centroids)\n", + " distance, closest_grid_index = kd_tree.query(facility_location)\n", + " grid_precipitation_for_facility[model] = data_by_model_and_grid[model][closest_grid_index].data\n", + " cumulative_sum_monthly[reporting_facility] = []\n", + " cumulative_sum_window[reporting_facility] = []\n", + " begin_day = 0\n", + " for month_idx, month_length in enumerate(month_lengths):\n", + " days_for_grid_monthly = grid_precipitation_for_facility[model][begin_day:begin_day + month_length]\n", + " cumulative_sums_monthly = [\n", + " sum(grid_precipitation_for_facility[model][begin_day:begin_day + month_length])\n", + " ]\n", + " max_cumulative_sums_monthly = max(cumulative_sums_monthly)\n", + " cumulative_sum_monthly[reporting_facility].append(max_cumulative_sums_monthly)\n", + " begin_day += month_length\n", + " if model == models_of_interest[0]:\n", + " lowest_model_by_facility_monthly[reporting_facility] = cumulative_sum_monthly\n", + " if model == models_of_interest[1]:\n", + " median_model_by_facility_monthly[reporting_facility] = cumulative_sum_monthly\n", + " else:\n", + " highest_model_by_facility_monthly[reporting_facility] = cumulative_sum_monthly\n", + "\n", + " \n", + " begin_day = 0\n", + " for month_idx, month_length in enumerate(month_lengths):\n", + " days_for_grid_window = grid_precipitation_for_facility[model][begin_day:begin_day + month_length]\n", + "\n", + " cumulative_sums_window = [\n", + " sum(days_for_grid_window[day:day + window_size])\n", + " for day in range(month_length - window_size + 1)\n", + " ]\n", + "\n", + " max_cumulative_sums_window = max(cumulative_sums_window) \n", + " cumulative_sum_window[reporting_facility].append(max_cumulative_sums_window)\n", + " begin_day += month_length\n", + " if model == models_of_interest[0]:\n", + " lowest_model_by_facility_window[reporting_facility] = cumulative_sum_window\n", + " if model == models_of_interest[1]:\n", + " median_model_by_facility_window[reporting_facility] = cumulative_sum_window\n", + " else:\n", + " highest_model_by_facility_window[reporting_facility] = cumulative_sum_window\n", + " weather_df_lowest_window = pd.DataFrame.from_dict(lowest_model_by_facility_window, orient='index').T\n", + " weather_df_median_window = pd.DataFrame.from_dict(median_model_by_facility_window, orient='index').T\n", + " weather_df_highest_window = pd.DataFrame.from_dict(highest_model_by_facility_window, orient='index').T\n", + " \n", + " weather_df_lowest_monthly = pd.DataFrame.from_dict(lowest_model_by_facility_monthly, orient='index').T\n", + " weather_df_median_monthly = pd.DataFrame.from_dict(median_model_by_facility_monthly, orient='index').T\n", + " weather_df_highest_monthly = pd.DataFrame.from_dict(highest_model_by_facility_monthly, orient='index').T\n", + " # \n", + " # if ANC:\n", + " # weather_df_lowest_window.to_csv(Path(scenario_directory) / \"median_model_daily_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)\n", + " # weather_df_median_window.to_csv(Path(scenario_directory) / \"lowest_model_daily_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)\n", + " # weather_df_highest_window.to_csv(Path(scenario_directory) / \"highest_model_daily_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)\n", + " # \n", + " # weather_df_lowest_monthly.to_csv(Path(scenario_directory) / \"median_model_monthly_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)\n", + " # weather_df_median_monthly.to_csv(Path(scenario_directory) / \"lowest_model_monthly_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)\n", + " # weather_df_highest_monthly.to_csv(Path(scenario_directory) / \"highest_model_monthly_prediction_weather_by_facility_KDBall_ANC.csv\", index=False)" + ], + "id": "3471631976601a74", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "ssp2_4_5\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/numpy/core/fromnumeric.py:3504: RuntimeWarning: Mean of empty slice.\n", + " return _methods._mean(a, axis=axis, dtype=dtype,\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/numpy/core/fromnumeric.py:3504: RuntimeWarning: Mean of empty slice.\n", + " return _methods._mean(a, axis=axis, dtype=dtype,\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/numpy/core/fromnumeric.py:3504: RuntimeWarning: Mean of empty slice.\n", + " return _methods._mean(a, axis=axis, dtype=dtype,\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/numpy/core/fromnumeric.py:3504: RuntimeWarning: Mean of empty slice.\n", + " return _methods._mean(a, axis=axis, dtype=dtype,\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Models of interest ['MRI_ESM2_0', 'NorESM2_LM', 'MRI_ESM2_0']\n" + ] + } + ], + "execution_count": 21 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-13T16:35:24.071176Z", + "start_time": "2024-12-13T16:35:24.062303Z" + } + }, + "cell_type": "code", + "source": "print(len(data_by_model_and_grid[model][closest_grid_index][0]))", + "id": "c79bc3b0fc97c86a", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "27393\n" + ] + } + ], + "execution_count": 14 + }, + { + "metadata": {}, + "cell_type": "code", + "source": "highest_model_by_facility_monthly", + "id": "dbb58eb073a4a5a9", + "outputs": [], + "execution_count": 23 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "2fabc6ccdd8ae1b8" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/cohort_model.ipynb b/src/scripts/climate_change/cohort_model.ipynb new file mode 100644 index 0000000000..22037e48c5 --- /dev/null +++ b/src/scripts/climate_change/cohort_model.ipynb @@ -0,0 +1,4159 @@ +{ + "cells": [ + { + "cell_type": "code", + "id": "initial_id", + "metadata": { + "collapsed": true, + "ExecuteTime": { + "end_time": "2025-01-13T10:17:11.513188Z", + "start_time": "2025-01-13T10:17:10.336338Z" + } + }, + "source": [ + "import datetime\n", + "from pathlib import Path\n", + "\n", + "import imageio\n", + "import numpy as np\n", + "import pandas as pd\n", + "from matplotlib import pyplot as plt\n", + "from matplotlib.ticker import FormatStrFormatter\n", + "\n", + "from tlo.analysis.life_expectancy import get_life_expectancy_estimates\n", + "from tlo.analysis.utils import (\n", + " extract_results,\n", + " format_gbd,\n", + " make_age_grp_lookup,\n", + " make_age_grp_types,\n", + " make_calendar_period_lookup,\n", + " make_calendar_period_type,\n", + " summarize,\n", + " unflatten_flattened_multi_index_in_logging,\n", + ")\n", + "\n", + "min_year = 2020\n", + "max_year = 2070\n", + "\n", + "results_folder = Path(\"/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-09-25T110820Z\")\n", + "resourcefilepath = Path(\"/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-09-25T110820Z\")\n", + "agegrps, agegrplookup = make_age_grp_lookup()\n", + "calperiods, calperiodlookup = make_calendar_period_lookup()\n", + "births_results = extract_results(\n", + " results_folder,\n", + " module=\"tlo.methods.demography\",\n", + " key=\"on_birth\",\n", + " custom_generate_series=(\n", + " lambda df: df.assign(year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + " )\n", + "births_results = births_results.groupby(by=births_results.index).sum()\n", + "births_results = births_results.replace({0: np.nan})\n", + "\n", + "births_model = summarize(births_results, collapse_columns=True)\n", + "births_model.columns = ['Model_' + col for col in births_model.columns]\n", + "\n", + " " + ], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/rem76/PycharmProjects/TLOmodel/src/tlo/analysis/utils.py:354: FutureWarning: DataFrame.groupby with axis=1 is deprecated. Do `frame.T.groupby(...)` without axis instead.\n", + " 'mean': results.groupby(axis=1, by='draw', sort=False).mean(),\n", + "/Users/rem76/PycharmProjects/TLOmodel/src/tlo/analysis/utils.py:355: FutureWarning: DataFrame.groupby with axis=1 is deprecated. Do `frame.T.groupby(...)` without axis instead.\n", + " 'lower': results.groupby(axis=1, by='draw', sort=False).quantile(0.025),\n", + "/Users/rem76/PycharmProjects/TLOmodel/src/tlo/analysis/utils.py:356: FutureWarning: DataFrame.groupby with axis=1 is deprecated. Do `frame.T.groupby(...)` without axis instead.\n", + " 'upper': results.groupby(axis=1, by='draw', sort=False).quantile(0.975),\n" + ] + } + ], + "execution_count": 52 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Get expected disturbance from the model?", + "id": "aa40455f90215a5d" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:11.625639Z", + "start_time": "2025-01-13T10:17:11.573080Z" + } + }, + "cell_type": "code", + "source": [ + "scenario = 'ssp585'\n", + "model_type = 'median'" + ], + "id": "bbff583692196586", + "outputs": [], + "execution_count": 53 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:13.738496Z", + "start_time": "2025-01-13T10:17:12.468147Z" + } + }, + "cell_type": "code", + "source": "predictions_from_cmip = pd.read_csv(f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv')", + "id": "3be0a4515f3e890e", + "outputs": [], + "execution_count": 54 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:14.670960Z", + "start_time": "2025-01-13T10:17:14.235012Z" + } + }, + "cell_type": "code", + "source": [ + "predictions_from_cmip_sum = predictions_from_cmip.groupby('Year').sum().reset_index()\n", + "predictions_from_cmip_sum" + ], + "id": "aa5cab3b8ee058bd", + "outputs": [ + { + "data": { + "text/plain": [ + " Year Month Facility_ID Altitude \\\n", + "0 2025 25584 643536 3435564.0 \n", + "1 2026 25584 643536 3435564.0 \n", + "2 2027 25584 643536 3435564.0 \n", + "3 2028 25584 643536 3435564.0 \n", + "4 2029 25584 643536 3435564.0 \n", + "5 2030 25584 643536 3435564.0 \n", + "6 2031 25584 643536 3435564.0 \n", + "7 2032 25584 643536 3435564.0 \n", + "8 2033 25584 643536 3435564.0 \n", + "9 2034 25584 643536 3435564.0 \n", + "10 2035 25584 643536 3435564.0 \n", + "11 2036 25584 643536 3435564.0 \n", + "12 2037 25584 643536 3435564.0 \n", + "13 2038 25584 643536 3435564.0 \n", + "14 2039 25584 643536 3435564.0 \n", + "15 2040 25584 643536 3435564.0 \n", + "16 2041 25584 643536 3435564.0 \n", + "17 2042 25584 643536 3435564.0 \n", + "18 2043 25584 643536 3435564.0 \n", + "19 2044 25584 643536 3435564.0 \n", + "20 2045 25584 643536 3435564.0 \n", + "21 2046 25584 643536 3435564.0 \n", + "22 2047 25584 643536 3435564.0 \n", + "23 2048 25584 643536 3435564.0 \n", + "24 2049 25584 643536 3435564.0 \n", + "25 2050 25584 643536 3435564.0 \n", + "26 2051 25584 643536 3435564.0 \n", + "27 2052 25584 643536 3435564.0 \n", + "28 2053 25584 643536 3435564.0 \n", + "29 2054 25584 643536 3435564.0 \n", + "30 2055 25584 643536 3435564.0 \n", + "31 2056 25584 643536 3435564.0 \n", + "32 2057 25584 643536 3435564.0 \n", + "33 2058 25584 643536 3435564.0 \n", + "34 2059 25584 643536 3435564.0 \n", + "35 2060 25584 643536 3435564.0 \n", + "36 2061 25584 643536 3435564.0 \n", + "37 2062 25584 643536 3435564.0 \n", + "38 2063 25584 643536 3435564.0 \n", + "39 2064 25584 643536 3435564.0 \n", + "40 2065 25584 643536 3435564.0 \n", + "41 2066 25584 643536 3435564.0 \n", + "42 2067 25584 643536 3435564.0 \n", + "43 2068 25584 643536 3435564.0 \n", + "44 2069 25584 643536 3435564.0 \n", + "45 2070 25584 643536 3435564.0 \n", + "\n", + " Zone \\\n", + "0 Central WestSouth EastNorthernSouth EastNorthe... \n", + "1 Central WestSouth EastNorthernSouth EastNorthe... \n", + "2 Central WestSouth EastNorthernSouth EastNorthe... \n", + "3 Central WestSouth EastNorthernSouth EastNorthe... \n", + "4 Central WestSouth EastNorthernSouth EastNorthe... \n", + "5 Central WestSouth EastNorthernSouth EastNorthe... \n", + "6 Central WestSouth EastNorthernSouth EastNorthe... \n", + "7 Central WestSouth EastNorthernSouth EastNorthe... \n", + "8 Central WestSouth EastNorthernSouth EastNorthe... \n", + "9 Central WestSouth EastNorthernSouth EastNorthe... \n", + "10 Central WestSouth EastNorthernSouth EastNorthe... \n", + "11 Central WestSouth EastNorthernSouth EastNorthe... \n", + "12 Central WestSouth EastNorthernSouth EastNorthe... \n", + "13 Central WestSouth EastNorthernSouth EastNorthe... \n", + "14 Central WestSouth EastNorthernSouth EastNorthe... \n", + "15 Central WestSouth EastNorthernSouth EastNorthe... \n", + "16 Central WestSouth EastNorthernSouth EastNorthe... \n", + "17 Central WestSouth EastNorthernSouth EastNorthe... \n", + "18 Central WestSouth EastNorthernSouth EastNorthe... \n", + "19 Central WestSouth EastNorthernSouth EastNorthe... \n", + "20 Central WestSouth EastNorthernSouth EastNorthe... \n", + "21 Central WestSouth EastNorthernSouth EastNorthe... \n", + "22 Central WestSouth EastNorthernSouth EastNorthe... \n", + "23 Central WestSouth EastNorthernSouth EastNorthe... \n", + "24 Central WestSouth EastNorthernSouth EastNorthe... \n", + "25 Central WestSouth EastNorthernSouth EastNorthe... \n", + "26 Central WestSouth EastNorthernSouth EastNorthe... \n", + "27 Central WestSouth EastNorthernSouth EastNorthe... \n", + "28 Central WestSouth EastNorthernSouth EastNorthe... \n", + "29 Central WestSouth EastNorthernSouth EastNorthe... \n", + "30 Central WestSouth EastNorthernSouth EastNorthe... \n", + "31 Central WestSouth EastNorthernSouth EastNorthe... \n", + "32 Central WestSouth EastNorthernSouth EastNorthe... \n", + "33 Central WestSouth EastNorthernSouth EastNorthe... \n", + "34 Central WestSouth EastNorthernSouth EastNorthe... \n", + "35 Central WestSouth EastNorthernSouth EastNorthe... \n", + "36 Central WestSouth EastNorthernSouth EastNorthe... \n", + "37 Central WestSouth EastNorthernSouth EastNorthe... \n", + "38 Central WestSouth EastNorthernSouth EastNorthe... \n", + "39 Central WestSouth EastNorthernSouth EastNorthe... \n", + "40 Central WestSouth EastNorthernSouth EastNorthe... \n", + "41 Central WestSouth EastNorthernSouth EastNorthe... \n", + "42 Central WestSouth EastNorthernSouth EastNorthe... \n", + "43 Central WestSouth EastNorthernSouth EastNorthe... \n", + "44 Central WestSouth EastNorthernSouth EastNorthe... \n", + "45 Central WestSouth EastNorthernSouth EastNorthe... \n", + "\n", + " District \\\n", + "0 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "1 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "2 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "3 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "4 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "5 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "6 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "7 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "8 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "9 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "10 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "11 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "12 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "13 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "14 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "15 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "16 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "17 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "18 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "19 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "20 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "21 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "22 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "23 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "24 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "25 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "26 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "27 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "28 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "29 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "30 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "31 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "32 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "33 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "34 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "35 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "36 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "37 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "38 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "39 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "40 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "41 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "42 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "43 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "44 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "45 LilongweBalakaRumphiMulanjeMzimba SouthThyoloN... \n", + "\n", + " Resid \\\n", + "0 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "1 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "2 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "3 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "4 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "5 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "6 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "7 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "8 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "9 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "10 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "11 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "12 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "13 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "14 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "15 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "16 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "17 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "18 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "19 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "20 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "21 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "22 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "23 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "24 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "25 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "26 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "27 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "28 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "29 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "30 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "31 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "32 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "33 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "34 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "35 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "36 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "37 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "38 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "39 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "40 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "41 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "42 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "43 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "44 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "45 UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR... \n", + "\n", + " Owner \\\n", + "0 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "1 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "2 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "3 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "4 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "5 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "6 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "7 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "8 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "9 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "10 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "11 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "12 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "13 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "14 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "15 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "16 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "17 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "18 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "19 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "20 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "21 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "22 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "23 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "24 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "25 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "26 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "27 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "28 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "29 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "30 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "31 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "32 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "33 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "34 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "35 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "36 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "37 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "38 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "39 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "40 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "41 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "42 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "43 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "44 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "45 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "\n", + " Facility_Type Precipitation \\\n", + "0 ClinicDistrict HospitalRural/Community Hospita... 377371.401757 \n", + "1 ClinicDistrict HospitalRural/Community Hospita... 424179.161524 \n", + "2 ClinicDistrict HospitalRural/Community Hospita... 416785.291442 \n", + "3 ClinicDistrict HospitalRural/Community Hospita... 431174.255009 \n", + "4 ClinicDistrict HospitalRural/Community Hospita... 405743.410420 \n", + "5 ClinicDistrict HospitalRural/Community Hospita... 410793.849551 \n", + "6 ClinicDistrict HospitalRural/Community Hospita... 430219.873937 \n", + "7 ClinicDistrict HospitalRural/Community Hospita... 332427.056762 \n", + "8 ClinicDistrict HospitalRural/Community Hospita... 392896.036283 \n", + "9 ClinicDistrict HospitalRural/Community Hospita... 409775.392632 \n", + "10 ClinicDistrict HospitalRural/Community Hospita... 410851.208278 \n", + "11 ClinicDistrict HospitalRural/Community Hospita... 456535.963741 \n", + "12 ClinicDistrict HospitalRural/Community Hospita... 452334.398335 \n", + "13 ClinicDistrict HospitalRural/Community Hospita... 329049.810569 \n", + "14 ClinicDistrict HospitalRural/Community Hospita... 414644.190834 \n", + "15 ClinicDistrict HospitalRural/Community Hospita... 392121.029719 \n", + "16 ClinicDistrict HospitalRural/Community Hospita... 380754.054252 \n", + "17 ClinicDistrict HospitalRural/Community Hospita... 296596.215293 \n", + "18 ClinicDistrict HospitalRural/Community Hospita... 423715.504984 \n", + "19 ClinicDistrict HospitalRural/Community Hospita... 368319.084368 \n", + "20 ClinicDistrict HospitalRural/Community Hospita... 418134.051457 \n", + "21 ClinicDistrict HospitalRural/Community Hospita... 380622.271982 \n", + "22 ClinicDistrict HospitalRural/Community Hospita... 388922.127329 \n", + "23 ClinicDistrict HospitalRural/Community Hospita... 373888.999201 \n", + "24 ClinicDistrict HospitalRural/Community Hospita... 403081.277311 \n", + "25 ClinicDistrict HospitalRural/Community Hospita... 377526.089751 \n", + "26 ClinicDistrict HospitalRural/Community Hospita... 312891.203066 \n", + "27 ClinicDistrict HospitalRural/Community Hospita... 383090.314471 \n", + "28 ClinicDistrict HospitalRural/Community Hospita... 370916.909122 \n", + "29 ClinicDistrict HospitalRural/Community Hospita... 358979.193679 \n", + "30 ClinicDistrict HospitalRural/Community Hospita... 411059.228901 \n", + "31 ClinicDistrict HospitalRural/Community Hospita... 457632.022035 \n", + "32 ClinicDistrict HospitalRural/Community Hospita... 366158.628623 \n", + "33 ClinicDistrict HospitalRural/Community Hospita... 414749.367352 \n", + "34 ClinicDistrict HospitalRural/Community Hospita... 394182.173776 \n", + "35 ClinicDistrict HospitalRural/Community Hospita... 412930.274807 \n", + "36 ClinicDistrict HospitalRural/Community Hospita... 350708.805302 \n", + "37 ClinicDistrict HospitalRural/Community Hospita... 293182.399170 \n", + "38 ClinicDistrict HospitalRural/Community Hospita... 377478.093086 \n", + "39 ClinicDistrict HospitalRural/Community Hospita... 291362.431282 \n", + "40 ClinicDistrict HospitalRural/Community Hospita... 368970.926878 \n", + "41 ClinicDistrict HospitalRural/Community Hospita... 397265.484764 \n", + "42 ClinicDistrict HospitalRural/Community Hospita... 327967.298680 \n", + "43 ClinicDistrict HospitalRural/Community Hospita... 315778.193228 \n", + "44 ClinicDistrict HospitalRural/Community Hospita... 342508.889264 \n", + "45 ClinicDistrict HospitalRural/Community Hospita... 369080.727151 \n", + "\n", + " Lag_1_Precipitation Lag_2_Precipitation Lag_3_Precipitation \\\n", + "0 398942.636170 404727.057797 405704.571665 \n", + "1 413397.817913 388309.667883 385397.116828 \n", + "2 407187.589904 420216.307417 421615.911783 \n", + "3 406189.704606 403165.981005 401105.177547 \n", + "4 420471.214026 421450.033447 424520.950185 \n", + "5 410824.557725 391493.761671 388196.210212 \n", + "6 432044.900550 456751.262273 456752.721138 \n", + "7 348112.188236 353270.524412 357410.845800 \n", + "8 405019.687496 388565.288508 388245.552346 \n", + "9 372460.875926 375124.877747 371846.112765 \n", + "10 408169.132145 406485.011941 407092.899084 \n", + "11 451325.020396 433158.134992 433133.983599 \n", + "12 481501.033891 524791.840222 527391.207421 \n", + "13 339513.871817 320576.954584 319333.523933 \n", + "14 392029.707764 393257.108114 394526.442838 \n", + "15 371789.329465 387244.681484 386630.546157 \n", + "16 440952.201046 424662.364695 425051.043775 \n", + "17 286935.705860 311049.994112 312185.510318 \n", + "18 392470.951022 356521.858749 353794.312578 \n", + "19 394609.621848 426205.552210 424729.506080 \n", + "20 414178.271428 393702.776056 395566.258413 \n", + "21 385122.990507 393876.211485 395324.082930 \n", + "22 374058.228036 360407.393814 361159.265562 \n", + "23 367702.143527 383792.892262 381569.846621 \n", + "24 406359.400288 413379.564221 402964.624861 \n", + "25 362825.700917 354087.658823 342715.089184 \n", + "26 358797.936758 363399.872412 387024.433983 \n", + "27 375109.947590 372857.980106 358164.961912 \n", + "28 367650.235635 359381.996323 367921.786733 \n", + "29 363845.441546 357419.463077 345612.633741 \n", + "30 398093.244924 420338.093431 427216.475603 \n", + "31 460331.584266 421106.585969 427549.155747 \n", + "32 355110.662118 385804.286252 377495.302483 \n", 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419592.912552 390987.782909 392216.945302 \n", + "5 391638.197677 393005.343703 393037.281371 \n", + "6 456824.623648 393189.485844 393859.333204 \n", + "7 357753.146752 395178.035869 394683.104387 \n", + "8 388673.117569 397007.193660 395508.598518 \n", + "9 373019.671935 395590.239618 396335.819201 \n", + "10 406919.996712 396228.566729 397164.770045 \n", + "11 432861.285260 393402.035448 397995.454671 \n", + "12 527784.234663 390976.277924 398827.876704 \n", + "13 318825.960831 404201.512252 399662.039777 \n", + "14 394260.244027 403020.063982 400497.947534 \n", + "15 387202.538290 401362.282444 401335.603622 \n", + "16 423444.969850 403300.817741 402175.011698 \n", + "17 313717.825313 406220.414477 403016.175427 \n", + "18 353491.313705 404751.067224 403859.098481 \n", + "19 424904.453286 403545.677376 404703.784539 \n", + "20 394030.949034 407191.372127 405550.237289 \n", + "21 396757.245029 407276.140971 406398.460425 \n", + "22 357396.518341 408048.952446 407248.457651 \n", + 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12026255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...424179.161524413397.817913388309.667883385397.116828386621.761142388977.642536389766.195898-788.553362
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52030255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...410793.849551410824.557725391493.761671388196.210212391638.197677393005.343703393037.281371-31.937669
62031255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...430219.873937432044.900550456751.262273456752.721138456824.623648393189.485844393859.333204-669.847360
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292054255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...358979.193679363845.441546357419.463077345612.633741345685.373340415439.588486413248.4254142191.163072
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342059255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...394182.173776405715.733698429608.759456429014.390163428209.211053415847.029809417588.161812-1741.132002
352060255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...412930.274807409799.355286410974.276816413298.745816414461.110789417671.538047418461.562707-790.024660
362061255846435363435564.0Central WestSouth EastNorthernSouth EastNorthe...LilongweBalakaRumphiMulanjeMzimba SouthThyoloN...UrbanUrbanUrbanRuralRuralRuralRuralRuralRuralR...GovernmentGovernmentGovernmentGovernmentGovern...ClinicDistrict HospitalRural/Community Hospita...350708.805302353761.775712344252.932147343209.200439343006.625602422880.625880419336.7903523543.835527
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\n", + "
" + ] + }, + "execution_count": 55, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 55 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:15.993279Z", + "start_time": "2025-01-13T10:17:15.830390Z" + } + }, + "cell_type": "code", + "source": [ + "predictions_from_cmip_sum['Percentage_Difference'] = (predictions_from_cmip_sum['Difference_in_Expectation'] / predictions_from_cmip_sum['Predicted_No_Weather_Model']) \n", + "predictions_from_cmip_sum" + ], + "id": "c5a9dc35ac31e4b7", + "outputs": [ + { + "data": { + "text/plain": [ + " Year Month Facility_ID Altitude \\\n", + "0 2025 25584 643536 3435564.0 \n", + "1 2026 25584 643536 3435564.0 \n", + "2 2027 25584 643536 3435564.0 \n", + "3 2028 25584 643536 3435564.0 \n", + "4 2029 25584 643536 3435564.0 \n", + "5 2030 25584 643536 3435564.0 \n", + "6 2031 25584 643536 3435564.0 \n", + "7 2032 25584 643536 3435564.0 \n", + "8 2033 25584 643536 3435564.0 \n", + "9 2034 25584 643536 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GovernmentGovernmentGovernmentGovernmentGovern... \n", + "33 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "34 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "35 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "36 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "37 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "38 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "39 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "40 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "41 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "42 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "43 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "44 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "45 GovernmentGovernmentGovernmentGovernmentGovern... \n", + "\n", + " Facility_Type Precipitation \\\n", + "0 ClinicDistrict HospitalRural/Community Hospita... 377371.401757 \n", + "1 ClinicDistrict 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Hospita... 414644.190834 \n", + "15 ClinicDistrict HospitalRural/Community Hospita... 392121.029719 \n", + "16 ClinicDistrict HospitalRural/Community Hospita... 380754.054252 \n", + "17 ClinicDistrict HospitalRural/Community Hospita... 296596.215293 \n", + "18 ClinicDistrict HospitalRural/Community Hospita... 423715.504984 \n", + "19 ClinicDistrict HospitalRural/Community Hospita... 368319.084368 \n", + "20 ClinicDistrict HospitalRural/Community Hospita... 418134.051457 \n", + "21 ClinicDistrict HospitalRural/Community Hospita... 380622.271982 \n", + "22 ClinicDistrict HospitalRural/Community Hospita... 388922.127329 \n", + "23 ClinicDistrict HospitalRural/Community Hospita... 373888.999201 \n", + "24 ClinicDistrict HospitalRural/Community Hospita... 403081.277311 \n", + "25 ClinicDistrict HospitalRural/Community Hospita... 377526.089751 \n", + "26 ClinicDistrict HospitalRural/Community Hospita... 312891.203066 \n", + "27 ClinicDistrict HospitalRural/Community Hospita... 383090.314471 \n", + "28 ClinicDistrict HospitalRural/Community Hospita... 370916.909122 \n", + "29 ClinicDistrict HospitalRural/Community Hospita... 358979.193679 \n", + "30 ClinicDistrict HospitalRural/Community Hospita... 411059.228901 \n", + "31 ClinicDistrict HospitalRural/Community Hospita... 457632.022035 \n", + "32 ClinicDistrict HospitalRural/Community Hospita... 366158.628623 \n", + "33 ClinicDistrict HospitalRural/Community Hospita... 414749.367352 \n", + "34 ClinicDistrict HospitalRural/Community Hospita... 394182.173776 \n", + "35 ClinicDistrict HospitalRural/Community Hospita... 412930.274807 \n", + "36 ClinicDistrict HospitalRural/Community Hospita... 350708.805302 \n", + "37 ClinicDistrict HospitalRural/Community Hospita... 293182.399170 \n", + "38 ClinicDistrict HospitalRural/Community Hospita... 377478.093086 \n", + "39 ClinicDistrict HospitalRural/Community Hospita... 291362.431282 \n", + "40 ClinicDistrict HospitalRural/Community Hospita... 368970.926878 \n", + "41 ClinicDistrict HospitalRural/Community Hospita... 397265.484764 \n", + "42 ClinicDistrict HospitalRural/Community Hospita... 327967.298680 \n", + "43 ClinicDistrict HospitalRural/Community Hospita... 315778.193228 \n", + "44 ClinicDistrict HospitalRural/Community Hospita... 342508.889264 \n", + "45 ClinicDistrict HospitalRural/Community Hospita... 369080.727151 \n", + "\n", + " Lag_1_Precipitation Lag_2_Precipitation Lag_3_Precipitation \\\n", + "0 398942.636170 404727.057797 405704.571665 \n", + "1 413397.817913 388309.667883 385397.116828 \n", + "2 407187.589904 420216.307417 421615.911783 \n", + "3 406189.704606 403165.981005 401105.177547 \n", + "4 420471.214026 421450.033447 424520.950185 \n", + "5 410824.557725 391493.761671 388196.210212 \n", + "6 432044.900550 456751.262273 456752.721138 \n", + "7 348112.188236 353270.524412 357410.845800 \n", + "8 405019.687496 388565.288508 388245.552346 \n", + "9 372460.875926 375124.877747 371846.112765 \n", + "10 408169.132145 406485.011941 407092.899084 \n", + "11 451325.020396 433158.134992 433133.983599 \n", + "12 481501.033891 524791.840222 527391.207421 \n", + "13 339513.871817 320576.954584 319333.523933 \n", + "14 392029.707764 393257.108114 394526.442838 \n", + "15 371789.329465 387244.681484 386630.546157 \n", + "16 440952.201046 424662.364695 425051.043775 \n", + "17 286935.705860 311049.994112 312185.510318 \n", + "18 392470.951022 356521.858749 353794.312578 \n", + "19 394609.621848 426205.552210 424729.506080 \n", + "20 414178.271428 393702.776056 395566.258413 \n", + "21 385122.990507 393876.211485 395324.082930 \n", + "22 374058.228036 360407.393814 361159.265562 \n", + "23 367702.143527 383792.892262 381569.846621 \n", + "24 406359.400288 413379.564221 402964.624861 \n", + "25 362825.700917 354087.658823 342715.089184 \n", + "26 358797.936758 363399.872412 387024.433983 \n", + "27 375109.947590 372857.980106 358164.961912 \n", + "28 367650.235635 359381.996323 367921.786733 \n", + "29 363845.441546 357419.463077 345612.633741 \n", + "30 398093.244924 420338.093431 427216.475603 \n", + "31 460331.584266 421106.585969 427549.155747 \n", + "32 355110.662118 385804.286252 377495.302483 \n", + "33 404952.222454 380148.672904 390887.435379 \n", + "34 405715.733698 429608.759456 429014.390163 \n", + "35 409799.355286 410974.276816 413298.745816 \n", + "36 353761.775712 344252.932147 343209.200439 \n", + "37 325069.624722 344289.047467 342084.186261 \n", + "38 353257.222779 353764.890202 357823.798670 \n", + "39 302326.827366 304020.083180 303828.779931 \n", + "40 368964.162462 357775.533341 356652.040920 \n", + "41 323346.039126 322784.762289 316952.269236 \n", + "42 383625.207672 394279.969633 398120.412976 \n", + "43 360494.854893 356119.648704 357486.445092 \n", + "44 323961.673652 331898.505904 332841.894862 \n", + "45 347439.884447 315453.846359 311453.513947 \n", + "\n", + " Lag_4_Precipitation Predicted_Weather_Model Predicted_No_Weather_Model \\\n", + "0 404895.268433 388170.416938 388952.687143 \n", + "1 386621.761142 388977.642536 389766.195898 \n", + "2 421535.968891 388911.689878 390581.406135 \n", + "3 400973.159779 389655.410904 391398.321414 \n", + "4 419592.912552 390987.782909 392216.945302 \n", + "5 391638.197677 393005.343703 393037.281371 \n", + "6 456824.623648 393189.485844 393859.333204 \n", + "7 357753.146752 395178.035869 394683.104387 \n", + "8 388673.117569 397007.193660 395508.598518 \n", + "9 373019.671935 395590.239618 396335.819201 \n", + "10 406919.996712 396228.566729 397164.770045 \n", + "11 432861.285260 393402.035448 397995.454671 \n", + "12 527784.234663 390976.277924 398827.876704 \n", + "13 318825.960831 404201.512252 399662.039777 \n", + "14 394260.244027 403020.063982 400497.947534 \n", + "15 387202.538290 401362.282444 401335.603622 \n", + "16 423444.969850 403300.817741 402175.011698 \n", + "17 313717.825313 406220.414477 403016.175427 \n", + "18 353491.313705 404751.067224 403859.098481 \n", + "19 424904.453286 403545.677376 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" + ] + }, + "execution_count": 58, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 58 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:19.294884Z", + "start_time": "2025-01-13T10:17:19.136951Z" + } + }, + "cell_type": "code", + "source": [ + "births_model_subset = births_model.iloc[15:].copy()\n", + "\n", + "matching_rows = min(len(births_model_subset), len(predictions_from_cmip_sum))\n", + "\n", + "multiplied_values = births_model_subset.head(matching_rows).iloc[:, 1].values * predictions_from_cmip_sum['Percentage_Difference'].head(matching_rows).values\n", + "\n", + "births_model_subset['Multiplied_Values'] = multiplied_values" + ], + "id": "fd6b107fed0933cb", + "outputs": [], + "execution_count": 59 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:21.172464Z", + "start_time": "2025-01-13T10:17:21.002613Z" + } + }, + "cell_type": "code", + "source": [ + "year_range = range(2025, 2061)\n", + "\n", + "plt.plot(year_range, multiplied_values)\n", + "plt.ylabel(\"Change ANC cases due to weather\")\n", + "plt.axhline(y=0, color='black', linestyle='--') " + ], + "id": "c0ed116b28287eaa", + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 60, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 60 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:21.691092Z", + "start_time": "2025-01-13T10:17:21.234583Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(year_range, predictions_from_cmip_sum.iloc[0:36, -1]*100)\n", + "plt.xlabel(\"Percentage Change in ANC cases due to weather\")\n", + "plt.axhline(y=0, color='black', linestyle='--') " + ], + "id": "55dba29ded951def", + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 61, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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XjrpL1pWwTYBvyduko7teMrKnUqnw94snIDpUhyOl9fjnxmMeG8+peiNO1jRDpWoPbN1109nDoNOqsTu/Gr/keqfOkdkiUN3ou87b/RGDF6IAZbT7JtubnBfAPmnXNzMaUoXfjpV1O5qQEgmVCiiubcGpeqM3hkZ2irqp8eJKXLgef7toPADg9Z/z0GTyzPKktEV6RFyYQzsJdyREGHD59FQAwEubPBdQdeXPnx7EzCc2ysUYqe8YvBAFKPty+T1tDyAZm2z91uqLHUeltS04WSM1Y+w6eAnTazEiLgwAZ198wX7ZqKfOG5+ItOgQNLea8X2WZ3b5ZBZag4CeLBnZu3nOMGjVKmzNqfRKQLEzrwqmNgte2Zyj+G0NFAxeiAKUtGQUpFG5LI3eHWnm5WhZvde77kr9jMYkRSBMr+32+Ily0i7zXrytN8tGEpVKhQsmJQEAvvRQeX65sm43Qa8rKYNCcOnUFADASz8oP/tSVmfttr3xSDnyKhoVv72BgMELUYCSk3V7OesCWL9JRwYHodUscKy83lNDc4u8ZNRNvotkUirbBPiKXF23h8tGkgsmJQMAtmSfQm1z32r1WCxCTtzu7cwLANw6dzjUKmBT9ikcOqlcQNxgbEOj7bUqBLB2a55itzWQeCV4efnll5Geng6DwYCZM2di586dLo9du3YtVCqVw4/BYHB5PNFA1duO0vZUKpW8ZdrbS0fSzMs0F/VdOrJvE8BdIt7TbDKjosGaZ9RdgTpXMhIjMCohDCazBd/9Wtqn8Rw/1YB6YxuCgzQYlRDW6+tJjw3FbyZagyolGzaW1rY4/P7hnqI+B3DkheDl/fffx7333otVq1Zh7969mDRpEhYuXIjyctdrnxERESgpKZF/8vOV75FBFGj6UqDOni92HDUa25BVYp3pcXfmZUxSOII0KlQ1muRqr6Q8KVk3XK9FZHDPkmPtXWALFL480LfeQlJ9lwkpkV1ur3eHNHOjZBfsctuS0fC4UGQkhqPJZMZ/dxYodnsDheLBy3PPPYdly5bh+uuvx9ixY7FmzRqEhITgjTfecHkZlUqFxMRE+SchIUHpYRIFnL60BrA3brD3dxxl2poxJkcakOxGaXcA0Gs1yEi0jpVNGr1HyndJiQ5xu8aLM+fblo625lSgsqH3O8akyrpddZJ2l1TnqKzD7IgnldqCl8RIA/5whrW79VvbTijWNmGgUDR4MZlM2LNnDxYsWNB+g2o1FixYgO3bt7u8XENDA4YMGYLU1FQsWbIEv/76q8tjjUYj6urqHH6IBgI556UX1XXtjU2y5pIcLq7zWsM6Kd/F3SUjiVysjnkvXiP3NOrFTiN7Q2NDMWFwJMwWgf8d6v3SkdxJ2hPBS6Q1eJECDCWU1VkDtYQIAy6cnIzYMB2Ka1v69BiQwsFLRUUFzGZzp5mThIQElJY6/8ONHj0ab7zxBj7//HP85z//gcViwezZs1FUVOT0+CeeeAKRkZHyT2pqqsfvB5E/klsDBPXtZTw8LhR6rRqNJjPyq5o8MbRuSfku7i4ZSdgmwPsKq7rvJu2uvu46ajK1IbvU1km6B20BXJGCl/I6o2KBu7TTKCHCAEOQRq7w+/rPTNztC7/bbTRr1iwsXboUkydPxpw5c/DJJ58gLi4Or776qtPjV6xYgdraWvmnsLDQyyMm8g1PJOwCgFajlvsKeWPpyGwR8tR/d8XpOppo23F06KT3ZokGOnmnUS+Tde1JCbI7T1R1SmR1x8GiWlgEkBChR1Jk38cTH66HSgWYzBZUNSlTAVcKXqQlqmtOHwKdRo3MwhoWresDRYOX2NhYaDQalJWVOZxeVlaGxMREt64jKCgIU6ZMQU6O8+I+er0eERERDj9EA4Gncl4A7xarO1JahwZjG8L0WjmHxV0j4sIQHKRBg7ENuRUNCo2Q7BX2srquM4OjgjF9yCAIAXx9sOeJu55cMgKAII0aMaHWRpO9Cabc0T7zYr2duHA9lky2BnFvcPal1xQNXnQ6HaZNm4aNGzfKp1ksFmzcuBGzZs1y6zrMZjMOHjyIpKQkpYZJFJA8Gbx4c8eR9G1zSloUNOqeJYBqNWqMtyUY72eTRq+Qlo16U6DOGanmS2+2J7cHL70rTudMYqQ1qChTKO9FynmJj2gv+XHDWdbE3f8dKpF3c1HPKL5sdO+99+Jf//oX3nrrLWRlZeHWW29FY2Mjrr/+egDA0qVLsWLFCvn4Rx99FN999x1yc3Oxd+9eXHPNNcjPz8eNN96o9FCJAkqzybpboa8Ju4B9jyPlgxc5WbeH+S6Sicx78Zra5lbUtVj7EfWmNYAz501IhFoF7C+sQUFlzz642yvrRnlkLED7co4SSbsWi0B5veOyEWCte3PGiBhYBPD2dpYC6Q3Fg5fLL78czzzzDFauXInJkycjMzMT69evl5N4CwoKUFLSPn1YXV2NZcuWYcyYMVi8eDHq6uqwbds2jB07VumhEgWUZg/OvGQkRkCtAioajHJdCqVIMy/Th/Rsp5FE2nHENgHKk2ZdYkJ1CHWjhYM74sMNmDU8BgDw5QH3Z1/K6lpQUtsCtQqYMLhnnaS7IiXtKrFdurrJhFazNTcrLlzvcN4NZ1pnX97bWYBGo2caVg4kXknYveOOO5Cfnw+j0YgdO3Zg5syZ8nmbN2/G2rVr5d+ff/55+djS0lJ8/fXXmDJlijeGSRRQPLlsFKzTYLit8aGSsy8ltc1yM8be7haR8h2yiuu83o9poJG2SXtq1kUiF6zrwdKRlOQ9KiHcY4EUoOzMi3SdsWG6Tv3H5o6Kx7DYUNS3tOHD3dxo0lN+t9uIiNzT3tvIMy/j9qUj5WY0pCWjscnuNWN0Ji06BFEhQTCZLcgu9W4/poGmyK5AnSctGp+III0KR0rrcazMvb+hEktGgHULMwCUKDDzUm5X46UjtVqF689IBwC8ue0EzNw91yMMXogCVEubZ7ZKS8Z5YcfR7hNSfZfeLRkB1grc0rIB816UJSfremCnkb2oEB3OHhkHwP12AfsKrIGvp3YaSeRlIwVmXuxrvDhz6bQURAYHIb+yCRuzypweQ84xeCEKUNLMS7AHEnYB7yTt7s7vW7KuZJLcpLGmjyPqmV0nqnD63zfi4z3Oi2b2N4XVnqvx0pG06+ir/cXdNto0WwQOnpQ6SXtupxFgt2ykwMxLaTfBS4hOiytPSwPAonU9xeCFKEB5MmEXsC7lAEBBVRPqWjzf9bbB2IasEmtg1NPidB21twnwbtLuF5nFKK1rwV8+P6RoMz9/odTMCwAsGJsAvVaN3IrGbgPmo2X1aDKZEarTYER87ztJO5Ngm3mpa2mTvxB4SntrAL3LY66dPQRatQo78qpw6CST0N3F4IX6hdrmVjSZBlbGvicTdgHrVP5gW5NEJeq9ZBbUwCKshcr6Wh11km3pwPqh5r2/e7YtP6PJZMbKzw51O2MQyIQQ7X2NPJzzAgBhei3mj4kH0P2uIynfZWJKz2sDdSdcr0WIbfbS00m75d3MvABAUmQwFk+w1jF7YytnX9zF4IUCXlWjCQue24LzX/x5QJWM91R7AHtjFVw6kvoZ9XXJCLB+GCRE6GER3qlNA1g/zI/aJZduPFLer5vrVTSY0NxqhkoFJEe5/vDtC2nX0Vf7S7oMBDNtO4080c+oI5VK1d6g0cNLR6V1nWu8OCNtm/5yf7HipQr6CwYvFPDWbjuBU/VG5J5qRG5Fo6+H4zXtu408F7woueNIru/SxyUjiVyszvatXGmn6o2oaWqFWgXcfPYwAMCqL35FbbPnl9j8gbTTKCHcAL3Wc88xe/My4hGq0+BkTTP2Frju8yPvNPJwsq6kfbu0Z5cC26vrul42AqwzidOHDEKrWeCdX1i0zh0MXiigNRrb8Na2E/Lv3vog8wctrdYaJ55K2AXadxx5etmozWzB3j4Wp+tokpfzXqQlo/TYUNxzzigMiw3FqXojnlp/xCu3721KJutKDEEanDvO2ufuy/3Odx01GNtwtNz62Csx8wLYJ+0aPXadrWYLKhtdb5XuSJp9eXdHgbwkTK4xeKGA9t7OAodvvgNp66ync16A9pmXnPIGj76BHimtR6PJjHC9FqNtHaz7aqKXdxxJNWVGJ4TDEKTB4xdPAGD9sJG2gPcnSibr2rtgkjXf46sDJU5rnRwoqoGw5UrFhyuzfJWgwHbpU/VGCAEEaVSIDtF1e/y54xKRMigYVY0mfLrvpMfG0V8xeKGAZWqz4N8/WRPczhwRC2Bgzbx4ercRACRFGjAoJAhtFoFjZZ7r2iwtGU3uRTNGV6QdRycqm1DbpPzSjRS8jEqwBl+zhsfgd9NTAAArPjnY76r9KlWgrqMzR8QhMjgIFQ1G7Mit7HS+pztJO6PEdmkpEIoPN0DtxnNeo1bhutnpAKzdpvtzMrgnMHihgPVZ5kmU1rUgPlyPRy609r7KKqmHsa3/T7kKIdoTdnWeexmrVCq7YnWeW47Z7eElI8C6O2pIjPWD9cDJGo9drytSsq79zNGfFo9BTKgOx8ob8OqW44qPwZsKq2zLRh5uDdCRTqvG4gm2pSMnu47kZF0Fg5cEBVoEtBeo6zrfxd7vZqQiVKfBsfIG/HiswmNj6Y8YvFBAMlsE1tg+LG48ayiGx4VhkK1k/JGS/l8y3thmgfTFzJMJu4Ayxer2SJV1PZSsK2lfOlI278ViEThqm4mSZl4AawC18gJr4PziphzknvLcbJWvFdpmXpTYJt2RtOvof4dKHWawhBDYJ828KJTvAlhnHAHPLhuVddEawJUIQxB+NyMVAIvWdYfBCwWkDYdLkXuqEREGLa6aOQQqlUqu/TEQ8l6Mre1v8J5cNgLst0t7JiA4WdOM4toWaNQqj397lpJ2MxVeLiyqbkZzqxk6jRrpMY4f5hdOSsZZI2NharPgz5/2j9ovZotAcY1yNV46mjksBrFhetQ0tWJrTvuMQ3FtC07VG6FRqzA+2XOdpDuStkqX1xs91mOou9YArlw/eyhUKuDHo6fc7vs0EDF4oYAjhMArm62zLtfOTpcb/Ekl45X+IPMH0pKRVq3q1K22r6Rlo6ySeo+8kUvJrGOTIjzaDRhoL1andNKutNNoeHwYtB0eb5VKhccvmgBDkBrbcyvxUT9oHVBW14JWs4BWreq2RoknaNQqnD/Rmrhr32laWjLKSAz36K66jmLD9NCoVTBbBCoaPLPjqLvWAK6kxYTg3LEJAIA3tp7wyFj6IwYvFHC2H6/E/qJaGILUcoIbAExK9U3JeF9QIllXMjQ2FMFBGjS3mpHngbo5ezzUz8iZcckRUKusU/RKNNaTSPkuGS52SqXFhODuBaMAAI9/k4VKD30A+oq00yg5KtjjFW1dkXYdfXe4TN7pllmoTDPGjjRqFeLCrLkpnkraLXejNYArN5xprSP0yd4ijwVT/Q2DFwo4r9hyXS6fnoqYsPY3Bin/4fipBkV68/gTuUCdAt9GNWoVMpKsH9KeWDrafcKzxenshei0cg6KkjvNOu40cuaGM4diTFIEappa8bevsxQbizd4o8ZLR1NSB2FwVDAajG3YnF0OwDs7jSTSdmlPJe32duYFAGakD8Kk1CgY2yzyLDM5YvBCAeVgUS1+OlYBjVqFG88a5nBebJgeKYOCIQRwqJ/PvrS3BlDmJSwl7fa1WF1xTTOOlNqaMXpwp5E9bzRpbN9p5LopYJBGjScumQCVCvh030n8dOyUYuNRmrdqvNhT2y0dfbG/GK1mi9xJekqa5wPfjhJtMySemsHrbc4LYF2KXH6OdSbvnV/y5fwjasfghQLKK1tyAFiTJJ0lEsp5L/08aVeJAnX22rdL9y14eXt7PiwCOH1YtJwU6WlymwCF/uatZguOn+q808iZyalRuHZWOgDgz58e8niXYm/x5k4jexdMsu462phVjr351WhptSDcoMWw2FDFb1tqFuqJZaMmUxvqW6wNQ3uzbAQAZ42MxenDomFqs+CF74/1eUz9DYMXChi5pxrkRni3zBnu9Bg576Wwf8+8KB+8tO846u3umWaTGe/tLAAA/OGMoR4bW0dSwHrwZO/H2pW8ika0mgVCdRq563ZX7ls4GkmRBhRUNeGfPwTmh06RrcZLisI1XjoalxyBobGhMLZZ8Mx32QCsAaE7Rd76ypO1XqRt0qE6DcINQb26DpVKhfsXZgAAPtpbJAfQZMXghQLGaz/mQghgwZh4lyXmJyn8LdxfKNFR2t6ohHBo1CpUN7WipJffRD/ZV4Ta5lakRgdj/pgED4+w3ejEcOg0atQ0taLAttzhSXK+S2I4VKruP0TD9Fo8umQ8AOtzNqvEO12vPUmuruvFZSPA+oF9gW3paNcJ7yTrShIjPZew25clI3vThgzCgjHxMFsEnttwtM/j6k8YvFBAKK1twcd7rVtQb53rfNYFAMYPjoRaBZTUtii6+8TXpOUIpbaPGoI0GBlvze/oTd6LEAJv2rZ5Xjd7qKI7VnRaNcbYZor2K5D3Iue7dLNkZO+csQlYNC4RZovAik8Oeqx2iDeY2iwosb12vJmwK5GWjiTeCl48O/Niaw3QyyUje8vPHQ2VCvj6QAkOnezfM8o9weCFAsLrP+ei1SxwWno0pnWR+Bmq12JkvPK7T3xNWjYyaJWrfTG2D5V2fzpWgZzyBoTqNLjM1v9HSXKHaQX+5u7sNHLmkQvHIVyvRWZhDf7zS77Hx6WU4ppmCGFNBo8L6/uHb0+NTAh32JLutZkXW/BS5sGZF0/UyBmTFIELbQGdtJRGDF4oANQ0mbBuhzV3oqtZF8lAqPci13lRsHBXX3ocvbnVWtr8sumpiOjlmn9PKJm066ynkTsSIw14YNFoAMDT32bjnV/ysSO3ElWNJo+P0ZMK7ZaM3FkmU4I0+5IaHexQDkFJUkJ5o8mM+j6WWuhNa4Cu3HvOKGjVKmzOPoWdef2vg3lveLbcJZEC3tmej0aTGRmJ4Zg7Oq7b4yelRuGD3UX9Ou+lxdYeQKmcF6D3PY6On2rApuxTUKngUERQSVNsfW8OFNXC1GaBTuuZ72XNJjPybXk0PZ15AYCrZw7Bp/tOYm9BDf7y2SH59JhQHYbHh2Gk9JMQjhHxYYgP13cbMDSZ2lBRb8KpBmvp/FP1RpxqMOFUvRFRIUFYfs6oTlWAe8JbDRm7ctVpadhXUI3FE5K8dpshOi0iDFrUtbShrK6l14m2QPvSU7yHgpchMaG4fEYq3t1RgKfWH8GHt8zyWWDpLxi8kF9rNpnx5rYTAKyzLu68YOWk3cIaWCzCKzsVvE3JCrsSadnoZE0zappMiArRuXW5t2x/r/kZ8Uj3whZXABgWG4roUB2qGk04VFyLqR6qC5JT3gAhrMFGXHjPZwDUahX+tXQ6/v1zHo6U1OFYeQOKqptR2WhCZV5Vp2/R4QatLaAJR2KkAdVNJlQ0GNuDlHojGrvZfj1hcGSfPvR9tU3a3qBQHf597Qyv325ipAF1LQ0orTViRHzPg1VJuQeXjSR3/t9IfLSnCLvzq7E5+xTmZcR77LoDEYMX8msf7C5EVaMJqdHB+I2bb8ijE8Oh16pR19KGE5WNGBbnurBYoGpP2FVu5TfCEITU6GAUVjXjcHEdZo+I7fYytc2tcm+f6xXcHt2RSqXC9CGD8N3hMuzKq/JY8CL1NOrNrIskJkyPBxdlyL83mdqQe6oRx8rrkVPegGNlDcgpb0B+VRPqW9qwt6AGe209fVwxBKkRF65HXJje+m+4HjnlDfgltwrfHy7rW/DigwJ1/iIhwoCjZQ0oqe1bUbiyPrQGcCUx0oDrZqfj1R9z8dS32ZgzKq5ffjFzF4MX8lutZgte+zEXAHDT2cPdngoP0qgxLjkCewtqcKCotl8GL0rXeZGMS4pEYVUzfnUzePlgVyGaTGaMTgjH7OExio6toxnp0dbg5UQ1bp7jmevsbb5LV0J0WowfHInxgx27JBvbzDhR0SQHNWV1RnnGJy5cj1i7QCVUp+k0C/lLbiWueO0XbMouR5vZ0uulo6Jq39R48Qdy0m4fdhwJIfrUGqArt8wZjnU7CpBVUoevDpbIibwDEYMX8ltf7i/GyZpmxIbpcNm0nu1YmZQahb0FNcgsrMFFUwYrNELfUbrOi2RccgTW/1rqVtJum9mCtbYlo+vPSPf6mrzUO2lPfpXHlgt7u9OoN/RaDUYnhvc6UJo+ZBAig4NQ3dSKvQU1OG1o79oxFPnBspGvJHqgv1FtcytMbdacNE9slbY3KFSHZWcPw3MbjuK577Jx3vhEj3eVDxQD816T37NYBNbYGjBef8bQHn9IS9sr+2vSbou3gpfB7iftfp9VhpM1zRgUEuSTgHFcciQMQWpUN7Uit8Iz1Uil4KWrnkb+QqtRY54toX1jVlmvrqPJ1IaKButuqIG6bAQApbW97+QsBT6DQoKgV6CUwR/OHIqYUB1OVDbJS7QDEYMX8ks/HCnH0bIGhOu1+P2sIT2+vLR19tfiOvlbUH/SbNttpPiykW279PFTDd326XnDVpTuqplpigdVzui0ajlolaqz9kVtU6v8QTTSCzMvnrBgrLWS8YZeBi/SklG4QYvIEOW3uPsbTywbeXqbdEdhei1unzcCAPDC98fkLzIDDYMX8jtCCKzebG3AePXpQ3pVJyQ9JgQRBi1MbRY5b6E/aVG4wq4kPlyP2DAdLAJyd2hnDp2sxc68KmjVKvz+9HRFx9SV09KtSyW7TvS9FsbRcuvzJjnS4JVaNZ5w9qg4aNUq5J5qRG4veuEM5GRdwDPLRp5qDdCVq2amITnSgNK6FryzPXAKIHoSgxfyOzvzqrC3oAY6rRp/OCO9V9ehUqkwyfYtPLMfVtr1xlZpwPo4jnWjw7TUCmDxhCTFuke7Y7oteNntgZkX+55GgSLCEITTh1kTpTdmlff48nLw4oO2AP5Aeu5WNBjRau7djK1UodeTO406MgRpcPeCUQCA1Ztz+lxULxAxeCG/84ot1+W301L6VORJznvpx8GLPkj5l7BUrO6wiwaDp+qN+HJ/MQDrerwvTUmLgloFFFQ19bm3VW96GvmD+WOs9T++78XSUWG1VKBuYM68RIfoEKRRQQigvL53eS9l9Z6v8eLMJVMHY1hcKKqbWvHvn/IUvS1/xOCF/EpeRSM226qz3nTWsD5dl5Il431NrvPihdyS7irtvrsjHyazBVPSorzWh8aVcEMQxiRZx9vX2Zf2ZN3ACl4W2Dp4786vRnUPWxG0d5MemDMvarUK8eFS0m7vgl8p58VT1XVd0WrUWH6Otf3Ev3/KRWVD75OMAxGDF/Ir7+209jCaOyquz9VZpWZ9x8ob0GBs6/PY/ImxzTs5L0B70u6Rkjq0dZhKN7aZ5aaDf/BiUbquzPBA3osQQp558cY2aU9KjQ7B6IRwmC0Cm4/2bOlIbg0wALdJS6Slo97O3HmyKWN3zhufiPGDI9BoMuOVzccVvz1/wuCF/IaxzSxv/btqZs93GHUUH2FAcqQBQqDftZL35szLkOgQhOo0MLZZkFvR6HDeV/tLUNFgQmKEAYvGJyo+FndI9V76ErycajCiuqkVahUwIt7/t0l3tGCstHTUw+BlANd4kSRG9HXmRfmEXYlarcL9C63Vm9/+JR/FNX2rDBxIGLyQ31h/qBRVjdYPwnluNGB0x0S7Pkf9hRDCawm7gPUNUlqKsS9WJ4TAG7bu0UtnD/GbYlnTh1hnXrJK6nqdyHi01LpTJz0m1Cfbvvtqvm3paEv2KbdLBdQ2taK+xTpDOVCXjYC+zby0mS04Ve/51gBdOXtkLE4bGg1TmwX/3HjMK7fpD/zj3YYIwLod1iWjy2ek9qkrrr1J/bBYnclsgUVY/2/wwrIRYJf3crI972XXiWr8WlwHQ5AaV85I88o43JEYaUBqdDAsAtjXTY8gV6Rt4YG2ZCSZnBKF2DAdGoxtnZo/uiLNusSG6RCiG7jF16WZl5JezLxUNppgEYBGrUJMmHeCF5VKhQcXWXNfPtxT1Kst8oGIwQv5hZzyBuzIq4JaBVxxWqrHrndSqjVfY39h/1k2ajG1f5M2KFDB05lxTrZLv/Gzddbl4ikpGBTqXsdpb5kxRNoy3bulIznfJcCSdSVqtQrzM6yzL+7uOpK2SacM0J1GkoQ+1HqRZmviwvTQeLFp4rQh0ZifEQ+zReC5DUe9dru+xOCF/II06/J/GQlIivTclPWEwZFQqYCTNc3ydG6ga7El62rUKgRpvPMGOTa5fdlICIHCqiZ8d7gUgLWPkb+ZLift9m7HUXaZ9dtroG2Ttme/ZVoI0e3xzHex6kuV3VIv1HhxZfm51tmXrw6UoLy+b2UCAgGDF/K5llYzPt5rTdS9eqZnlx/CDUEYbusqfaCfLB3ZJ+t6q/nhqIRwBGlUqGtpQ1F1M975JR8WAZw1MtYvl1Zm2JJ29xVW97jYmMUicKwscHoauXLmyFjotWoUVTcj240q0wO5m7Q9+4Rdd4I+e2X1yrYG6MrY5AiMteWm7cjte4Vpf8fghXzum4MlqG1uxeCoYJw9yjOJuvYm9bOkXW91lLan06oxMt4apOzOr5K3tPvjrAtg3SE0KCQILa0Wt5pK2jtZ04wmkxk6jRpDYvq2Xd+XQnRanDEiFoB71XYHemsAidQJ2thmQW1zzxK+y72408iZmcOsM4478ip9cvvexOCFfE5aMrpiRqoi68STpbyXov6R9yLvNNJ59+UrJe0+8+1R1Le0YWhsKOaOivfqGNylUqkwrZd5L1JxuuHxYX6zg6q3pIJ1Gw53n/ciV9cdoK0BJIYgDaJtOVw9zXuRlo181SJj5lBrawjOvHjIyy+/jPT0dBgMBsycORM7d+7s8vgPP/wQGRkZMBgMmDBhAr755htvDJN84GhZPXbnV0OjVuF3MzyXqGvPfsdRT6eB/ZHUlNFbyboSKXg5aaslcd3sdKi9mJTYUzN6We8lW24LELhLRhIp72V/UU2XeRBCCLm67kCfeQHaZ056WutFWjaKD/d+zgsAnDbUGrAfK2/o9xV3FQ9e3n//fdx7771YtWoV9u7di0mTJmHhwoUoL3c+jblt2zZceeWVuOGGG7Bv3z5cdNFFuOiii3Do0CGlh0o+IM26LBgTr9hUa0ZiBHQaNWqaWlFgmxoPZO0zL14OXgZHyv8PN2jx22kpXr39nrJv0tiToDXQdxrZS4gwYGJKJIQANh1xvXR0qsGIllYLVCogOWpgz7wAQKJt6ajHwUutb5eNokN1cpK5u1vkA5Xim/mfe+45LFu2DNdffz0AYM2aNfj666/xxhtv4KGHHup0/AsvvIBFixbh/vvvBwA89thj2LBhA1566SWsWbPG7dttbGyERtP5zV2j0cBgMDgc54parUZwcHCvjm1qanL5hqlSqRASEtKrY5ubm2GxuE5ADA0N7dWxLS0tMJvNHjk2JCRETiQ1Go1oa3Nemr/ZZMZHewoBWCvqdnUsAAQHB0OttsbbJpMJra2u16Ptj4WlDSNjgnCwqBa/HC1G7MRkh2MNBoP8XOnueu2PbW1thcnkuneMXq+HVqvt8bFtbW0wGl1/a2posp5nCNJ0e6xOp0NQUBAAwGw2o6XF9ZtxUFAQdDqdy2PTIjSwmKynXTpzOEL11vFaLBY0N7uu7Gl/vd0dq9VqoddbPziEEGhqch1sdnfs0CgNgiwmnKpuQVZRJcamxsrndfVaPlxYAaB9p1Ggv0eclR6OzNwyfLMvH+ePjXH6HnG0qBoWUwuSIvVoNTaj1faU8vV7RE+P7e17RMdjo/UWWEwtyC+rQmNjjNvvEcWVNRCW9mUjX7xHTE4y4EhxNXbkVeG8CUlefY9wdWxP3iPcJhRkNBqFRqMRn376qcPpS5cuFRdeeKHTy6Smpornn3/e4bSVK1eKiRMnOj2+paVF1NbWyj+FhYUCgMufxYsXO1w+JCTE5bFz5sxxODY2NtblsdOnT3c4dsiQIS6PHTt2rMOxY8eOdXnskCFDHI6dPn26y2NjY2Mdjp0zZ47LY0NCQhyOXbx4cZePmxBC1DWbxMGiGvHb3/62y2MbGhrk67322mu7PDblznfFmU9uFGazRdx2221dHpuXlydf73333dflsYcOHZKPXbVqVZfH7ty5Uz72qaee6vLYTZs2yce+9NJLXR771Vdfyce++eabXR77wQcfyMd+8MEHXR5726pnxZAHvxJLX98hvvrqqy6Pfemll+Tr3bRpU5fHPvXUU/KxO3fu7PLYux/4k3zsoUOHujz2vvvuk4/Ny8vr+r7ddpt8bHl5eZfHXnvttfKxDQ0NXR478/8cX/ddHRsyfIYY8uBXoqCyUQjB9wiJO+8REk++R5SXl8vHBsJ7RMKVfxc1jSYhhO/eI2IW3y0W/eNHIYTw2XvEqlWr5GPdfY+ora0VAERtba3ojqLLRhUVFTCbzUhISHA4PSEhAaWlpU4vU1pa2qPjn3jiCURGRso/qanK5E0QcM/7+3H+iz/jRIXrb5e9ceVpaX6dO+FvpK2/3mgN4EpkcJDPbrs3qpvc764shECoToPB/XD5pKfbxqnngjRqRAT7vkLxkdI61Db1rj1GIFAJoVwGY3FxMQYPHoxt27Zh1qxZ8ukPPPAAtmzZgh07dnS6jE6nw1tvvYUrr7xSPm316tX461//irKyzhnzRqPRYUqsrq4OqampKC4uRkRERKfjuWzk/NjupnmrjCqc/fQmCAFoRRvW3ThDrrrakTvTvFkldbhk9TYE6Q345U8LEBeuV3RK+MjJapz/4s8wBKmx688LHNoPBNqy0ds7ivDkdzm4eMpgPH3p+ICaEvbmshEAbDlajlve2Yv02DD8+KeF8umuXsv/O1iC5R8dxJSh8fjs9jO6PBYInPeIR7/8Fe/tLMRl01Pw7FUzOx37l88O4qM9J3Hb3OG4c/5I+fyBumwkPW9GJ4bjs9vPcOs9Yk9+Fa75906kJ0TixwcXAPDde8RvXt6OE1VG/GvpdMwbFRMw7xF1dXWIjIxEbW2t089ve4qGh7GxsdBoNJ2CjrKyMiQmOu9Am5iY2KPj9Xq9/AZmLzQ01OHF5Io7x/TmWPs3E08ea//m58lj7QM6Z17ddhRCACoV0AYtHvz8KL6880yE6bt+Crn6+3x2KBdqnQGLxichzpaZ7+pYZ3Q6ndtrpDqdDuOHxCMyPAz1xjacbBAYm+z8b9mT6w0KCpJf9J48VqvVym9SzrTaJkwNQepuj7Wn0Wjcfg735Fi1Wq3IsSqVqs/HnpGRAo3+MArq2lBe34L4cOvz3NX1FtSZodLqHCrr9of3iMVTh+L9zFP4Ka8eFouQZzqlY8uaAbXOgBGDY13eh+7eI3p7bE9e90q+R9gfOywpBmqdAZXGzs8rV9db11YLtc6AxMj24331HjFrRAJO7CzAjtxKnDM2IaDeI9yl6LKRTqfDtGnTsHHjRvk0i8WCjRs3OszE2Js1a5bD8QCwYcMGl8eT8swWgY92WxNrH71wHJIjDciraMTKz3q3A6zR2IbP9hUDAK7ycEVdV9RqFSbK9V5qvHKbSmnxQZG6QBUZHCQHInvcaBWQ3Y92Gtk7fVg0QnUalNcbcai4c72jwipbjZcBXl1XIlXZrWo0ya+37sitAXxU48Xe6XKxuv6740jxrdL33nsv/vWvf+Gtt95CVlYWbr31VjQ2Nsq7j5YuXYoVK1bIx//xj3/E+vXr8eyzz+LIkSN45JFHsHv3btxxxx1KD5Vc+OnYKRTXtiAqJAiXTU/FC1dOgVoFfLLvJD7eU9Tj6/tyfzEajG1IjwnBrGExCozYuf5SaVfeKs3gxS0zetDn6Kitp1FGPwte9FqNXL36+w4F68wWgeIaqUAda7wA1qBXr7V+PJbXuVcvpVxqDeCjGi/2pGJ1vxbXoq6lf+a9KB68XH755XjmmWewcuVKTJ48GZmZmVi/fr2clFtQUICSkhL5+NmzZ2PdunV47bXXMGnSJHz00Uf47LPPMH78eKWHSi68v8s663LR5MEwBGkwIz0a9ywYBQD4y+eHcLyHLdjftdV2uWqmdxN1J9qCl8wAD15aGLz0yHRbsbrd+V1/C21pNeNEpTVnxR/7NfWVVG33+w6tAkpqm9FmEQjSqHxWn8TfqFQqebuzu1V2S31c48VeYqQBQ2JCYBHuzTgGIq9U2L3jjjuQn58Po9GIHTt2YObM9oSxzZs3Y+3atQ7HX3bZZcjOzobRaMShQ4ewePFibwyTnKhoMMqlxS+3q4B727wRmD08Bk0mM+5ct8/tqdWDRbU4eLIWOo0av53m3Z1hk22Vdo+VN6DJ5Drpz9/JjRm9XKQuUElVR38trkOj0fXfPae8AUJYC33FhvWw5kQAmJcRD7UKOFxSJ1dJBtobMiZHBSvSniNQyVV23QxepC7U/rBsBAAzbc/7X/ppn6PAbtxBivtkbxHaLAKTUqMwJqk9+1ujVuH5yycjJlSHwyV1eOKbLLeub93OfADAovGJcv8Qb0mMNCAhQg+zRfS4WZ8/kZaN9Jx5cUtSZDAGRwXDbBHYV1Dj8jipp9GohDCvdev2puhQHaYNsc5C/ZDVvnTEhozOSXkvZW5W2fWnZSOg//c5YvBCLgkh8F/bktEVTvoOJUQY8MzvJgEA3tqej29/dV6LR1Lf0orPM72bqNtRf8h7aW71fZ2XQONOn6Ojck+j/rdkJJkvNWq0WzpiQ0bnknqwbCSE8KtlI6C9w/TBk7VdzjgGKgYv5NKe/GrknmpEiE6DCyYlOz1m3uh43HT2MADAAx8dcJiO7ujzzGI0mcwYHhcqT2l6m9SkMZDzXpjz0nNyn6Mu8l6OlPbPnUb2pLyXX45XosH2gVZkm3lJ4cyLg540Z6w3tskzov4SvKQMCpFnHPfk97+8FwYv5JI063L+xKQu67ncd+5oTEqNQm1zK/743j60OaniKYSQE3WvPC3NZ9Py0szLgaLO20UDhRy86PjydZe042hfQY3LKrMDYeZleFwo0mNCYDJb8NPRUwCAQqmbNHcaOehJwm657ZgIg9avctGkL4k7+mHeC9/9yKm6llZ8fcC6C+xyJ0tG9nRaNV68YgrC9Vrszq/GCxuPdToms7AGWSV10GnVPu1GPCHFWuuloKoJVY3ul4z3J1LCLuu8uG9kfBgiDFo0mczIKumc71Tb3IoS2zfskf04eFGpVPLsywZb3gtrvDjXk5mX0lprvkuinyTrSqSlo/6Y98LghZz6cn8xmlvNGBEfhqlpg7o9Pi0mBH+/ZAIA4KVNOdiWU+Fw/jrbrMv5E5IQFeK7nRyRwUEYFmut9BioxepY56Xn1GqVvHTkrN7LMdusS1KkIeD6NvWUlPey6Ug5mk1mlNVbP5w58+JICkTK61tgsXTdRUfeaeQnS0YSKWl3f1GN2ztCAwWDF3LqfbtEXXeXeC6YlIwrT0uFEMAf389ERYP120htcyu+PODbRF17Ut5LoCbtssJu78j1Xpwk7UqVdUf343wXyfT0QYgMDkJ1k/V1KYQ1EI7x8u4/fxcfrodKBbSaBaq6aewpLS1J7Sf8xZCYECRE6NFqFthb0L/yXhi8UCeHi+twoKgWQRoVLp4yuEeXXXn+OIyMD8OpeiOWf7AfFovAZ/tOoqXVglEJYfJWTV+aZFs6CtS8lxbuNuoV+0q7HZscHi3t//kukiCNGvNGW6vtrt16AgCQMii4X24P74sgjRqxYdZtz90tHUk5L4mR/rFNWqJSqfrtlmkGL9TJB7Y+RueOTURMWM9ejME6DV66air0WjW2HD2Ff/2UKy8ZXeXDRF179jMvCjZVV4QQon3ZyI8SAwPBhMGR0GnUqGgw4kSlYwdquafRAAhegPalo8O2/B8uGTmX6GbeS5mthYC/LRsBdnkv/Sxpl8ELOWhpNeOTvdZ+Rd0l6royOjEcqy4YBwD4f+uPILusHoYgNS6e6rtEXXtjkiKgVatQ2WiSq4sGilazgNm2/s5lo54xBGkw0TbrZl/vRQghF6gbCMtGADBndBy0dtV0mazrnLtVdv112Qhoz3vZV1ADY1v/yXth8EIOvv21FHUtbRgcFYwzR8T2+nquPC0Vv5mYBGli44KJyX6TCGkI0sjVggMtabfZLumOy0Y9N8O2ddQ+76WiwYTqplaoVMCI+DBfDc2rIgxB8jdygDMvrkjLQGXdBC/ty0b+F7wMjwtFbJgexjYL9hcG5lK5MwxeyMF/d1qXjC6bntKnpokqlQpPXDIBadEhUKuApbPSPTRCz5iUGph5L1KyrloFBGl8vwQXaGbISbvtyYvSrEt6TOiAms2StkwDLFDnijvLRhaLaG8NEOFfOS+AlPcibZn2zNKRq1pJ3sTghWT5lY3YnlsJlQq4bHrfmyZGGILwxR1nYP3dZ8v1VfyFVKxuw+Ey/JJbGTC5L/bVdf0hfyjQTEuzvonnVjTKu+Ha810GxqyLxDF44bKRM+4sG1U2mtBmEVCpgLge5gh6S3veS9+TdhuMbZj79GY8uf6IXHPKF1yXTSUHtc2t+HRvEdRqFdQq649GbY1qNSoV1GrYna6CWmX9XatRYWraIJ/WNnGXlKh79sg4DI7yzJtZVIjOL+/76cNioFGrkFfRiCte+wXDYkNx5WlpuHRaitcbRvYEk3X7JjIkCKMTwpFdVo/dJ6qxaHzigNppZC81OgRXzUxDaW0LMgZIrk9PJUVa3we7WjaSzosN00Or8c/5AKmz+p78arSaLQjqwzjf+DkPJ2uasf5QKZafM8pTQ+wxBi9uqmgw4pEvD/fqsuMHR+CL28/s0zKM0trMFny425qo66wJY3+TGh2CL+84E+/8ko8vMk8it6IRj3+Thae/zcai8Ym4amYaZg6N9rvZDVbX7bvp6YNswUsVFo1PbJ95GYAf4H+/eIKvh+DXpJyXki6WjdoL1PnnrAsAjIoPR1RIEGqaWnGgqLbXJStqmkz414+5AIB7zhnl02CNwYubQnVanD8xCRZh3e1hEda1TosQMAvrjgWz7XeLBTAL6/+PlNTj0Mk6fHmgGEsm96xmijdtzj6F8nojYkJ18jbK/m5scgSeuGQC/vybMfgisxjv7SzAwZO1+GJ/Mb7YX+yXszGsrtt3M9Kj8e6OAuzKr4bFIuTqupx9oI6kZaP6ljY0mdoQouv8kSltk070w23SErVahdPSo/Hd4TLsyKvsdfCyZksu6o1tyEgMx/kTkjw8yp5h8OKmxEgDXrpqao8v99IPx/DMd0fx3IajWDwhqU/TdUqSmjBeMnUwdFr/HKNSwvRaXDUzDVfNTMPBolqs21ngt7MxLVw26jOp0u6vJ2uRc6oBjSYzdBo1hsSE+nhk5G/CDUEI1WnQaDKjtLYFw+I650VJMy/xfhy8AMDMYTHW4CW3CrfN7fnly+tasHZbHgDg/oWjfb6SMLA+pXzg+jOGIjZMh/zKJrnkvr8pr2vBpuxyAL2v7dJfTEiJxBOXTMCOPy/A3y+egAmDI2EyW/DF/mJc8dovmP/sFmyxdeP1hWaTNcvfoGXw0luDo4KRFGlAm0XIr8lhcaF++8WCfCuhm+7S8rKRH9Z4sTfTrkxAWy92C728KQctrRZMSYvC/2XEe3p4PcZXq8JC9Vrc+X8jAQD/3HjMp9nZrny0twhmi8D0IYMwIp5T50D7bMyXd56JL+84E1eeloZQnQa5FY14bsNRn41L7mvEmZdeU6namzR+tMea5zVQitNRz0nLQa6Sdsv8tDVAR2OSIhBu0KLRZMavxZ07q3elsKoJ63ZaK6Xfv3C0X+QCMnjxgitPS0PKoGCU1xuxdtsJXw/HgRDt3z4H+qyLK9JszPs3zwIAFFQ2+mws7TkvfOn2hVTvpba5FcDAaQtAPdde68Xo9PxSW86Lvy8baWx5LwCws4dbpv+58RhazQJnjIjB7OG9L17qSXwH9AKdVo17Fli3lK3Zclx+w/QHv+RWIb+yCWF6LX4z0bcJWP5uSIy1kFd1UysajG0+GUMLE3Y9YvqQaIffB9o2aXKfVDXX1cyLXF3Xz4MXoHd9jnLKG/CxrWXMfeeOVmRcvcHgxUsumjIYoxLCUNvcitd+PO7r4cje32WdCrxwcrLTTHpqF24IwqAQa4uDwqqmbo5WhrTsyITdvhmdGI5wvdbhdyJnpOClpLZzHzRTmwWVjSYA/tmUsSOpz9HOvCq5R1p3nv/+KCzCWtRwSlrvdikpgcGLl2jUKjlqfePnEyiv77pXhjfUNrXim0OlAIDLPVBRdyCQesAU+Cp4sc286Jmw2ycatQrTbEtHITqNx4oyUv/TXmW387KR9D6u06jlLzb+bFxyBML0WtS1tOFIafd5L4dO1uLrAyVQqYDl5/quIJ0zDF686JyxCZiSFoXmVjNe+iHH18PBZ5knYWqzICMxXO62S11LtfWA8dXMS0urdZcAZ176boZt/X9kQrjPt32S/5ITdp0UqiuT8130fpHE2h2tRi3XeNmR233ei7Q54YKJyXIzW3/B4MWLVCoV7l9onX15b2cBCip98wEIWBN1pdouV8xIDYgXnj9IibZ+Qy+q7jyF7A0sUuc5l01PwZkjYnHL2cN8PRTyY9Ky0akGY6ellnK5uq7/LxlJ3M172ZNfhR+OlEOjVuEeH7YBcIXBi5fNHh6Ls0bGotUs8Pz3vttye+hkHbJK6qDTqnHRFP+t/OtvfD/zwuDFU+LDDfjPjTNxno8rhZJ/iw3TQ6NWwWwRcjNPSWkAtAboSKr3sjOvChYXeS9CCDy1PhsAcNm0FAyN9b8CjgxefOCBhRkArMs27qw7epqpzYIn1x8BAJw3PtEvGyf6KynnpbDatwm7rPNC5B0atQrx4dbgpLTD0pG0bBRIMy8TBkfBEKRGdVMrjpU3OD3m55wK7Mirgk6jxl3zR3p5hO5h8OIDE1IisXhCIoQAnvnWu7MvFovAgx8fwM85FQgO0uCWOcO9evuBLk0KXqqaIYR72fqexGUjIu+TgpOODRrLAnDZSKe1y3txsnQkhMDT31pnXa45fQiS/TSZncGLjyw/dzQ0ahW+zyrDnvyeFQzqi/+3/gg+3XcSGrUKq6+Z6ndJWP4uOcoAlcoaRFQ0mLx++1LwYmCROiKvcVVltyyAarzYk7ZMO0va/e5wGQ4U1SJEp8Ft8/z3yy3fAX1keFwYfjs1BQDw1Ppsr3yL//dPuXjN1s78yUsnYt5o3/enCDR6rUZ+o/LF0pGRMy9EXpfoor9Re1PGwMl5AdrzXnbkVTp89pgtAs9+Z511+cMZQxEb5r/3i8GLD/1xwUjotGrsyKvCj8cqFL2tz/adxN++zgIAPLgoA7+dlqLo7fVnvkza5bIRkfcluNguHYg5LwAwKTUKOq0aFQ0mHD/V3u7ky/3FOFrWgAiDFsv8fBcegxcfSo4KxtLThwAAnlp/xGXmd1/9ePQU7vtwPwDg+jPSccsc/35S+jtfbpduZmNGIq+Tmi7az7w0GNvkNiGBFrwYgjSYkhoFoD3vpdVskeu63DxnOCKD/bvoHoMXH7tt3giE6bX4tbgO3xwq8fj1HyiqwS3/2YM2i8AFk5Lxl9+MZU2XPvLpzIvJVqSOMy9EXpMYYf3CYh+8SDVewvRahOkDr7XKzGHtrQIA4MPdRSioakJsmA7Xn5Huw5G5h8GLj0WH6nDjWUMBAM99dxRtZovHrjuvohHXv7kLTSYzzhgRg2cum8hKoh6Q5sMWAS1ywi6DFyJvkXNealvkHJHSAM13kZwu5b3kVqGl1Yx/bjwGALh93oiA6HPH4MUP3HjWMESH6pBb0YiP9hR55DrL61uw9I0dqGw0YVxyBNZcM439cDzEl7VeWKSOyPukJP0mkxn1tqWiclu+S6DtNJJMSRuEII0KpXUt+Ps3WSita0FypAFXzUzz9dDcwuDFD4Tptbh93ggAwD++PyZ/QPVWfUsrrntjFwqrmpEWHYK115+GcIN/r18GklRbzktxTYtHZ8q602q2oM2WF8Xghch7gnUaRBissxFS0m5pANZ4sRes02BSShQA4O3t+QCsm0gC5Usugxc/cfXMNCRHGlBa14J3bE+k3jC2mXHzO3twuKQOsWE6vP2H0xAXHpjTmv4qIdwAnUYNs0V0KlqlpGa7oNag40uXyJs6bpcOxAJ1HZ1mWzoCgKGxobh0auDsQuU7oJ8wBGlwt6351erNOahrae3xdVgsAvd+sB/bjlciVKfBm9edhnQ/7EkR6NRqFQYPss6+eHPpqMXWGkCtAnQavnSJvEkKUqQWAeXyNunA/XIoJe0CwD3njII2gN5X/D8rZwC5ZMpgvLrlOI6fasRFL23FmOQIDIsNxbC4UAyNDcPQ2FCX29eEEHj0q8P4+kAJgjQqrPn9NExIifTyPRg4UqNDkFfRiKKqZsBLRSib7ZJ1uWOMyLuSIh2r7Ab6shFgLVY3fnAEYsP0OD/AGpQyePEjWo0aK84bgxvf3o3cikbkVjR2OiYmVGcLZtoDmuFxofjucBnWbjsBAHjmskk4a2Scl0c/sKTaZl68ueOIBeqIfCexQ3+j/rBsZAjS4Ks7z/L1MHqFwYufWTA2AT89MA/ZpfXIswUwuacakFfRiPJ6IyobTahsNGHXiWqnl3/4N2OwZPJgL4964PHFjqOWVmtyMLdJE3lfgt3MixCiXywbBTIGL34oNTpE/nC012Bsw4mKRhy3BTPST+6pRjQY23D7vOG48SxWz/UGXxSqa7blvASzui6R10kzL6V1LahuaoXJttMwPjxwZ14CGYOXABKm12L84EiMH+yYyyKEQJPJjNAArPIYqKTt0oVebBHAGi9EvtOesGuUl4xiQnXQaQMnybU/UfRRr6qqwtVXX42IiAhERUXhhhtuQENDQ5eXmTt3LlQqlcPPLbfcouQwA55KpWLg4mXSzMupeqM8I6I05rwQ+Y60Vbqy0Sj3NYsP4HyXQKdo8HL11Vfj119/xYYNG/DVV1/hxx9/xE033dTt5ZYtW4aSkhL556mnnlJymEQ9FhUShHBbwFjkpbwXKUjSB/GbHpG3RYfoEKRRQQjg4MlaAEAi8118RrGv61lZWVi/fj127dqF6dOnAwBefPFFLF68GM888wySk5NdXjYkJASJiYlKDY2oz1QqFVKiQ5BVUofC6iaMTAhX/DZb2jjzQuQrarUKCREGFFU340BRDYDA3mkU6BT7Crd9+3ZERUXJgQsALFiwAGq1Gjt27Ojysu+++y5iY2Mxfvx4rFixAk1Nrr/ZGo1G1NXVOfwQeYO0Xbqwyjt5L0zYJfItKWl3f2ENAC4b+ZJiMy+lpaWIj493vDGtFtHR0SgtLXV5uauuugpDhgxBcnIyDhw4gAcffBDZ2dn45JNPnB7/xBNP4K9//atHx07kDnm7tJd2HDFhl8i3pO3S1U3WCuiB2pSxP+hx8PLQQw/hySef7PKYrKysXg/IPidmwoQJSEpKwvz583H8+HEMH965lOmKFStw7733yr/X1dUhNTW117dP5K5UL7cIsK+wS0Te1zFYYY0X3+lx8LJ8+XJcd911XR4zbNgwJCYmory83OH0trY2VFVV9SifZebMmQCAnJwcp8GLXq+HXs8nEHlfWow08+KtZSMWqSPypc7BC2defKXHwUtcXBzi4rovPT9r1izU1NRgz549mDZtGgDghx9+gMVikQMSd2RmZgIAkpICq+8C9X/2heqEEIr3G2LCLpFvSctG8u8MXnxGsYTdMWPGYNGiRVi2bBl27tyJrVu34o477sAVV1wh7zQ6efIkMjIysHPnTgDA8ePH8dhjj2HPnj04ceIEvvjiCyxduhRnn302Jk6cqNRQiXolxRa81BvbUNvc8y7gPdUiJ+xyqzSRLyTZBS9atQoxoTofjmZgU/Rd8N1330VGRgbmz5+PxYsX48wzz8Rrr70mn9/a2ors7Gx5N5FOp8P333+Pc889FxkZGVi+fDkuvfRSfPnll0oOk6hXgnUaxIZZlyy9sXTEInVEvmW/bBQfrodaze7uvqJoWdbo6GisW7fO5fnp6ekQQsi/p6amYsuWLUoOicijUqODUdFgRGF1EyakRHZ/gT5gwi6Rb8XbJehym7Rvcf6ZqA+82aCRdV6IfEuv1SDatlTEnUa+xeCFqA/SbLVeCrwQvEh1XgxaBi9EviIl6bLGi28xeCHqA292l25ptW6V5swLke9I/Yy4bORbbEVM1AfSslGRN5aNmPNC5HOXTE1BYXUzFoxJ8PVQBjQGL0R9ILUIKKpuhsUiFN19wN1GRL53waRkXDDJdWNh8g4uGxH1QVKkARq1CiazBeX1RkVvq4UJu0REABi8EPWJVqOWC1cp3eOofdmIL1siGtj4LkjUR/KOo0rlgpdWswVtFmtNJC4bEdFAx+CFqI/kWi8KzrxI26QBJuwSETF4Ieojebu0gi0CpCUjlQrQa/myJaKBje+CRH0k7ThSdObFZKvxEqRRvHs1EZG/Y/BC1EcpXqj1wm3SRETtGLwQ9ZGUsFtS1wJjm7mbo3uHBeqIiNoxeCHqo9gwHYKDNBACKK5pUeQ2WrhNmohIxndCoj5SqVRIGSQl7SqzdCQvG7FAHRERgxciT1A6aVeurstlIyIiBi9EnpA6SNnt0sx5ISJqx+CFyAOUnnlh8EJE1I7BC5EHyMGLQjkvLa3tdV6IiAY6Bi9EHiC3CFAseGHOCxGRhMELkQdILQKqm1rRYGzz+PU3m7jbiIhIwuCFyAPCDUGICgkCoMzsC3NeiIjaMXgh8hAll47YHoCIqB2DFyIPkZaOChQIXqQ6L6ywS0TE4IXIY6QdR0XVnq/10tLGnBciIgmDFyIPUXTZyMScFyIiCYMXIg9RslAdc16IiNoxeCHyEPsWAUIIj153M4vUERHJGLwQecjgQcFQqayzJJWNJo9edwuXjYiIZAxeiDxEr9UgMcIAwPM7jtoTdvmSJSLiOyGRBymVtMuEXSKidgxeiDwoxVbrxdPbpZmwS0TUjsELkQcpNfMiN2ZknRciIgYvRJ6kxHbpNrMFrWbr7iXOvBARMXgh8ihpu7QnE3Zb2izy/5nzQkTE4IXIo9JirDMvxTUtaDNbujnaPVKyLgDotXzJEhHxnZDIgxLCDdBp1DBbBEpqWzxynS12yboqlcoj10lEFMgYvBB5kFqtwmCp0q6H8l6amaxLROSAwQuRh6XYgpeiKs9sl5aWjZisS0RkxeCFyMM8veNImnnRB/HlSkQEMHgh8rg0W/DiqR1HLSxQR0TkgMELkYd5ulAdgxciIkcMXog8LDVaStj1UM4LE3aJiBwoFrw8/vjjmD17NkJCQhAVFeXWZYQQWLlyJZKSkhAcHIwFCxbg2LFjSg2RSBHSzMupeqM8a9IXzSZrvRgWqCMislIseDGZTLjssstw6623un2Zp556Cv/85z+xZs0a7NixA6GhoVi4cCFaWjxTL4PIG6JCghCm1wIAijyQtCvNvDB4ISKyUix4+etf/4p77rkHEyZMcOt4IQT+8Y9/4OGHH8aSJUswceJEvP322yguLsZnn32m1DCJPE6lUsnbpT2RtNue88JVXiIiwI9yXvLy8lBaWooFCxbIp0VGRmLmzJnYvn27y8sZjUbU1dU5/BD5mrTjqNADtV6YsEtE5MhvgpfS0lIAQEJCgsPpCQkJ8nnOPPHEE4iMjJR/UlNTFR0nkTvkWi8emHmRitQZmLBLRASgh8HLQw89BJVK1eXPkSNHlBqrUytWrEBtba38U1hY6NXbJ3Im1YMtApo580JE5EDbk4OXL1+O6667rstjhg0b1quBJCYmAgDKysqQlJQkn15WVobJkye7vJxer4der+/VbRIpJdWDy0YMXoiIHPUoeImLi0NcXJwiAxk6dCgSExOxceNGOVipq6vDjh07erRjicgf2C8bCSH61A26hbuNiIgcKJbzUlBQgMzMTBQUFMBsNiMzMxOZmZloaGiQj8nIyMCnn34KwLpD4+6778bf/vY3fPHFFzh48CCWLl2K5ORkXHTRRUoNk0gR0m6jemMbaptb+3RdLa3WOi+ceSEisurRzEtPrFy5Em+99Zb8+5QpUwAAmzZtwty5cwEA2dnZqK2tlY954IEH0NjYiJtuugk1NTU488wzsX79ehgMBqWGSaSIEJ0WsWF6VDQYUVjVjKgQXa+viwm7RESOFAte1q5di7Vr13Z5jBDC4XeVSoVHH30Ujz76qFLDIvKa1Ohga/BS3YQJKZG9vh7mvBAROfKbrdJE/Y2nGjSyzgsRkSMGL0QKaW/Q2Lfgpb09AF+uREQAgxcixbTPvPRtuzR3GxEROWLwQqSQNA9V2ZUSdoOZsEtEBIDBC5FipFovRdXNsFhEN0e7xq3SRESOGLwQKSQp0gCNWgWT2YLyemOvrqPNbIHJzOCFiMgegxcihWg1aiRFWmsU9TZpt6XNIv+fy0ZERFYMXogU1Nft0lKyLgDotXy5EhEBDF6IFCVtly7oZfAiV9cNUvepPxIRUX/C4IVIQdKOo94GLyxQR0TUGYMXIgWlxYQCAPIreznzwuCFiKgTBi9EChoWaw1eTlQ09urybMpIRNQZgxciBaXbgpfKRhNqm1t7fHm5NYCWwQsRkYTBC5GCwvRaxIXrAfRu9kUuUMeZFyIiGYMXIoUNteW9nKjsTfDCnBcioo4YvBApbKht6Sj3VM+Dl2Y2ZSQi6oTBC5HCpLyX3sy8sCkjEVFnDF6IFDY01lrrpTc5L+1bpflSJSKS8B2RSGFDY8MAALkVjRCiZ92ljVw2IiLqhMELkcKGxFhnXupb2lDVaOrRZVmkjoioMwYvRAozBGkwOMra4yivh0tHTNglIuqMwQuRF6Tb8l56HLyYWOeFiKgjBi9EXpDey1ovrPNCRNQZgxciL5BqvfR+2YgvVSIiCd8RibygPXjpWXfpFua8EBF1wuCFyAuG2nWX7sl2ae42IiLqjMELkRekRodAo1ahudWMsjqj25djhV0ios4YvBB5QZBGjdRBPd8uzYRdIqLOGLwQeUl6L5J2WeeFiKgzBi9EXtKb7dItrdY6LwxeiIjaMXgh8pJhcdbgJfdUz2demPNCRNSOwQuRl/R05sVsETC12SrscuaFiEjG4IXIS6Tt0gWVTTBbut8uLSXrAgxeiIjsMXgh8pLkqGDoNGqYzBYU1zR3e3yzXfCi1/KlSkQk4TsikZdo1CqkxbjfoFGq8aLXqqFWqxQdGxFRIGHwQuRFPelxZGxjsi4RkTMMXoi8qCfBS7OJybpERM4weCHyIrnHkRs7jtjXiIjIOQYvRF4kbZd2a+aF1XWJiJxi8ELkRVKhuqLqZrmGiytsykhE5ByDFyIvig/XI0SngdkiUFjd1OWxUsKuIYgvUyIie3xXJPIilUqFIVKl3W6WjuSZFy4bERE5YPBC5GXD3NxxxJwXIiLnGLwQeVl6rHuF6rjbiIjIOcWCl8cffxyzZ89GSEgIoqKi3LrMddddB5VK5fCzaNEipYZI5BNDY8MAdL9duoUJu0RETmmVumKTyYTLLrsMs2bNwuuvv+725RYtWoQ333xT/l2v1ysxPCKfGSrNvJzqJnix7UbishERkSPFgpe//vWvAIC1a9f26HJ6vR6JiYluH280GmE0GuXf6+rqenR7RN4m1Xoprm1BS6vZZXAiJewyeCEicuR3OS+bN29GfHw8Ro8ejVtvvRWVlZVdHv/EE08gMjJS/klNTfXSSIl6JzpUhwiD9XtDV0tHzHkhInLOr4KXRYsW4e2338bGjRvx5JNPYsuWLTjvvPNgNptdXmbFihWora2VfwoLC704YqKeU6lU7W0CukjabQ9e/OplSkTkcz1aNnrooYfw5JNPdnlMVlYWMjIyejWYK664Qv7/hAkTMHHiRAwfPhybN2/G/PnznV5Gr9czL4YCztDYUOwvqkVehetCdUzYJSJyrkfBy/Lly3Hdddd1ecywYcP6Mp5O1xUbG4ucnByXwQtRIEqXa700uDyGdV6IiJzrUfASFxeHuLg4pcbSSVFRESorK5GUlOS12yTyhvZloy5mXhi8EBE5pdhiekFBATIzM1FQUACz2YzMzExkZmaioaH9m2ZGRgY+/fRTAEBDQwPuv/9+/PLLLzhx4gQ2btyIJUuWYMSIEVi4cKFSwyTyCSl4ye0y58W6VZoJu0REjhTbKr1y5Uq89dZb8u9TpkwBAGzatAlz584FAGRnZ6O2thYAoNFocODAAbz11luoqalBcnIyzj33XDz22GPMaaF+R1o2qmgwor6lFeGGoE7HSDMvzHkhInKkWPCydu3abmu8CCHk/wcHB+Pbb79VajhEfiXCEITYMB0qGkzIr2zC+MGRnY5hY0YiIue4B5PIR6Rida6WjpiwS0TkHIMXIh/prtZLe8IuX6ZERPb4rkjkI+3bpTsHLxaLgLGNCbtERM4weCHykaFdBC8tbe1VpZmwS0TkiMELkY/Iy0ZO+htJyboAYNAyeCEissfghchHpITdmqZWVDeaHM6TknX1WjXUapXXx0ZE5M8YvBD5SLBOg6RIAwAgr8PsC6vrEhG5xuCFyIek2Ze8Ux2DFybrEhG5wuCFyIeGxjnPe2lmdV0iIpcYvBD50NAY5zuOpIRdLhsREXXG4IXIh1zVepFnXligjoioE74zEvmQfZVd+15fbMpIROQagxciH0qLDoFaBTSazDhVb5RPl3cbscYLEVEnDF6IfEinVSNlUAgAx6UjOeeFMy9ERJ0weCHysXQnlXabuVWaiMglBi9EPjY0xjrzkms/8yIn7DJ4ISLqiMELkY/ZJ+1KmLBLROQagxciH3O2XVrOedHyJUpE1BHfGYl8bFhsGAAgv7IJFot1u7S824gzL0REnTB4IfKx5CgDgjQqGNssKKlrAcCcFyKirjB4IfIxrUaNtGjbdmlbg8YWBi9ERC4xeCHyA1LSbp5tuzQbMxIRucbghcgPpEsNGm0zL2zMSETkGoMXIj8wNM6xUF2LrUgdgxcios4YvBD5gaExjrVemPNCROQagxciPyDNvBRUNaHNbOFuIyKiLjB4IfIDCeEGGILUaLMIFFU32yXs8iVKRNQR3xmJ/IBarWpP2q1oZMIuEVEXGLwQ+Qlpu/TxUw0wtjFhl4jIFQYvRH5C6nF0pLRePo05L0REnTF4IfIT0sxLVkmdfBpnXoiIOmPwQuQnpODlWFkDAECnVUOjVvlySEREfonBC5GfkIIXk9ma78IlIyIi5xi8EPmJmFAdwvVa+XcGL0REzjF4IfITKpVKTtoFAEMQX55ERM7w3ZHIjwx1CF4480JE5AyDFyI/Yj/zEqxj8EJE5AyDFyI/Msw+eOHMCxGRUwxeiPxIOoMXIqJuMXgh8iNDY5jzQkTUHQYvRH4kMiQI0aE6AAxeiIhcYfBC5GfSY0IAAME6vjyJiJzhuyORnxkaGwYAMGg580JE5IxiwcuJEydwww03YOjQoQgODsbw4cOxatUqmEymLi/X0tKC22+/HTExMQgLC8Oll16KsrIypYZJ5HcunJyM1Ohg/N+YeF8PhYjIL2m7P6R3jhw5AovFgldffRUjRozAoUOHsGzZMjQ2NuKZZ55xebl77rkHX3/9NT788ENERkbijjvuwCWXXIKtW7cqNVQivzJnVBx+euD/fD0MIiK/pRJCCG/d2NNPP41XXnkFubm5Ts+vra1FXFwc1q1bh9/+9rcArEHQmDFjsH37dpx++umdLmM0GmE0GuXf6+rqkJqaitraWkRERChzR4iIiMij6urqEBkZ6dbnt1dzXmpraxEdHe3y/D179qC1tRULFiyQT8vIyEBaWhq2b9/u9DJPPPEEIiMj5Z/U1FSPj5uIiIj8h9eCl5ycHLz44ou4+eabXR5TWloKnU6HqKgoh9MTEhJQWlrq9DIrVqxAbW2t/FNYWOjJYRMREZGf6XHw8tBDD0GlUnX5c+TIEYfLnDx5EosWLcJll12GZcuWeWzwAKDX6xEREeHwQ0RERP1XjxN2ly9fjuuuu67LY4YNGyb/v7i4GPPmzcPs2bPx2muvdXm5xMREmEwm1NTUOMy+lJWVITExsadDJSIion6ox8FLXFwc4uLi3Dr25MmTmDdvHqZNm4Y333wTanXXEz3Tpk1DUFAQNm7ciEsvvRQAkJ2djYKCAsyaNaunQyUiIqJ+SLGcl5MnT2Lu3LlIS0vDM888g1OnTqG0tNQhd+XkyZPIyMjAzp07AQCRkZG44YYbcO+992LTpk3Ys2cPrr/+esyaNcvpTiMiIiIaeBSr87Jhwwbk5OQgJycHKSkpDudJu7NbW1uRnZ2NpqYm+bznn38earUal156KYxGIxYuXIjVq1crNUwiIiIKMF6t8+INPdknTkRERP7Bb+u8EBEREfUVgxciIiIKKAxeiIiIKKAweCEiIqKAwuCFiIiIAopiW6V9Rdo8VVdX5+OREBERkbukz213NkH3u+Clvr4eANhdmoiIKADV19cjMjKyy2P6XZ0Xi8WC4uJihIeHQ6VSefS66+rqkJqaisLCwgFZQ2ag33+Aj8FAv/8AHwPe/4F9/wHlHgMhBOrr65GcnNxtO6F+N/OiVqs7VfT1tIHevXqg33+Aj8FAv/8AHwPe/4F9/wFlHoPuZlwkTNglIiKigMLghYiIiAIKg5ce0Ov1WLVqFfR6va+H4hMD/f4DfAwG+v0H+Bjw/g/s+w/4x2PQ7xJ2iYiIqH/jzAsREREFFAYvREREFFAYvBAREVFAYfBCREREAWVABS9PPPEEZsyYgfDwcMTHx+Oiiy5Cdna2wzEtLS24/fbbERMTg7CwMFx66aUoKyuTz9+/fz+uvPJKpKamIjg4GGPGjMELL7zgcB2bN2+GSqXq9FNaWuqV+9kVTzwGlZWVWLRoEZKTk6HX65Gamoo77rijUz+pzZs3Y+rUqdDr9RgxYgTWrl3rjbvYJW/d//7+HLBXWVmJlJQUqFQq1NTUOJzXX58D9lzdf399Dnjq/ju7b//9738djvHHvz/gvcegvz8HAGDt2rWYOHEiDAYD4uPjcfvttzucf+DAAZx11lkwGAxITU3FU0895Zk7IQaQhQsXijfffFMcOnRIZGZmisWLF4u0tDTR0NAgH3PLLbeI1NRUsXHjRrF7925x+umni9mzZ8vnv/766+Kuu+4SmzdvFsePHxfvvPOOCA4OFi+++KJ8zKZNmwQAkZ2dLUpKSuQfs9ns1fvrjCceg6qqKrF69Wqxa9cuceLECfH999+L0aNHiyuvvFI+Jjc3V4SEhIh7771XHD58WLz44otCo9GI9evXe/X+duSt+9/fnwP2lixZIs477zwBQFRXV8un9+fngD1X999fnwOeuv8AxJtvvulw35qbm+Xz/fXvL4T3HoP+/hx49tlnRXJysnj33XdFTk6O2L9/v/j888/l82tra0VCQoK4+uqrxaFDh8R7770ngoODxauvvtrn+zCggpeOysvLBQCxZcsWIYQQNTU1IigoSHz44YfyMVlZWQKA2L59u8vrue2228S8efPk36UnrP0bmb/y1GPwwgsviJSUFPn3Bx54QIwbN87hmMsvv1wsXLjQw/egb5S6/wPlObB69WoxZ84csXHjxk73dyA8B7q6/4HyHOjt/QcgPv30U5fXGyh/fyGUewz683OgqqpKBAcHi++//97l9a5evVoMGjRIGI1G+bQHH3xQjB49us9jHlDLRh3V1tYCAKKjowEAe/bsQWtrKxYsWCAfk5GRgbS0NGzfvr3L65Guw97kyZORlJSEc845B1u3bvXw6D3DE49BcXExPvnkE8yZM0c+bfv27Q7XAQALFy7s8nH0BaXuv6Q/PwcOHz6MRx99FG+//bbTJmr9/TnQ3f2X+PtzoC+vgdtvvx2xsbE47bTT8MYbb0DYlQ0LlL8/oNxjIOmPz4ENGzbAYrHg5MmTGDNmDFJSUvC73/0OhYWF8mW2b9+Os88+GzqdTj5t4cKFyM7ORnV1dZ/GPGCDF4vFgrvvvhtnnHEGxo8fDwAoLS2FTqdDVFSUw7EJCQku1yi3bduG999/HzfddJN8WlJSEtasWYOPP/4YH3/8MVJTUzF37lzs3btXsfvTG319DK688kqEhIRg8ODBiIiIwL///W/5vNLSUiQkJHS6jrq6OjQ3Nytzh3pIyfvf358DRqMRV155JZ5++mmkpaU5ve7+/Bxw5/4HwnOgL6+BRx99FB988AE2bNiASy+9FLfddhtefPFF+fxA+PsDyj4G/fk5kJubC4vFgr///e/4xz/+gY8++ghVVVU455xzYDKZ5Otx9hyQzuuLftdV2l233347Dh06hJ9//rnX13Ho0CEsWbIEq1atwrnnniufPnr0aIwePVr+ffbs2Th+/Dief/55vPPOO30atyf19TF4/vnnsWrVKhw9ehQrVqzAvffei9WrV3t4lMpR8v739+fAihUrMGbMGFxzzTUKjcw7lLz/gfAc6Mtr4C9/+Yv8/ylTpqCxsRFPP/007rrrLk8OUXFKPgb9+TlgsVjQ2tqKf/7zn/Ln33vvvYfExERs2rQJCxcuVGK4sgE583LHHXfgq6++wqZNm5CSkiKfnpiYCJPJ1GnHRFlZGRITEx1OO3z4MObPn4+bbroJDz/8cLe3edpppyEnJ8cj4/cETzwGiYmJyMjIwIUXXohXX30Vr7zyCkpKSuTzOmaml5WVISIiAsHBwcrcqR5Q+v4705+eAz/88AM+/PBDaLVaaLVazJ8/HwAQGxuLVatWydfTX58D7tx/Z/zpOeCJ14C9mTNnoqioCEajUb4ef/77A8o/Bs70l+dAUlISAGDs2LHy+XFxcYiNjUVBQYF8Pc6eA9J5fdLnrJkAYrFYxO233y6Sk5PF0aNHO50vJSl99NFH8mlHjhzplKR16NAhER8fL+6//363b3vBggXi4osv7tsd8ABPPQYdbdmyRQAQeXl5Qghrst748eMdjrnyyit9nqznrfvvTH96DuTk5IiDBw/KP2+88YYAILZt2ybKysqEEP37OeDO/XfGH54DSr0G/va3v4lBgwbJv/vr318I7z0GzvSX50B2drYA4JCwW1lZKdRqtfj222+FEO0JuyaTST5mxYoVHknYHVDBy6233ioiIyPF5s2bHbatNTU1ycfccsstIi0tTfzwww9i9+7dYtasWWLWrFny+QcPHhRxcXHimmuucbiO8vJy+Zjnn39efPbZZ+LYsWPi4MGD4o9//KNQq9VdZmV7iyceg6+//lq88cYb4uDBgyIvL0989dVXYsyYMeKMM86Qj5G2Sd5///0iKytLvPzyy36xTdJb97+/Pwc6craroj8/Bzpydv/99Tngifv/xRdfiH/961/i4MGD4tixY2L16tUiJCRErFy5Uj7GX//+QnjvMejPzwEhrGUCxo0bJ7Zu3SoOHjwozj//fDF27Fg5WKmpqREJCQni97//vTh06JD473//K0JCQrhVuqcAOP1588035WOam5vFbbfdJgYNGiRCQkLExRdfLEpKSuTzV61a5fQ6hgwZIh/z5JNPiuHDhwuDwSCio6PF3LlzxQ8//ODFe+qaJx6DH374QcyaNUtERkYKg8EgRo4cKR588MFO2wE3bdokJk+eLHQ6nRg2bJjDbfiKt+5/f38OdORqS2h/fQ505Oz+++tzwBP3/3//+5+YPHmyCAsLE6GhoWLSpElizZo1neqX+OPfXwjvPQb9+TkghLWOyx/+8AcRFRUloqOjxcUXXywKCgocjtm/f78488wzhV6vF4MHDxb/7//9P4/cB5XtjhAREREFhAGZsEtERESBi8ELERERBRQGL0RERBRQGLwQERFRQGHwQkRERAGFwQsREREFFAYvREREFFAYvBAREVFAYfBC5ENr167t1HY+kDzyyCOYPHmyr4dBAE6cOAGVSoXMzExfDyWgbN68GSqVqlMTQvJvDF7IwXXXXQeVSgWVSgWdTocRI0bg0UcfRVtbm6+H1i2VSoXPPvvM18NwsGnTJixevBgxMTEICQnB2LFjsXz5cpw8edLXQ/OI++67Dxs3bvTIdTU3NyM6OhqxsbFOu/Kmp6dDpVLhl19+cTj97rvvxty5cx1Oq6urw5///GdkZGTAYDAgMTERCxYswCeffAIWFe+b6667DhdddJGvh9Erc+fOxd133+3rYZAHMHihThYtWoSSkhIcO3YMy5cvxyOPPIKnn366V9dlNpthsVg8PMLA8Oqrr2LBggVITEzExx9/jMOHD2PNmjWora3Fs88+6+vheURYWBhiYmI8cl0ff/wxxo0bh4yMDJdBqMFgwIMPPtjl9dTU1GD27Nl4++23sWLFCuzduxc//vgjLr/8cjzwwAOora31yHiJutLa2urrIfRvHumQRP3GtddeK5YsWeJw2jnnnCNOP/10IYQQLS0tYvny5SI5OVmEhISI0047TWzatEk+9s033xSRkZHi888/F2PGjBEajUbk5eWJlpYW8cADD4iUlBSh0+nE8OHDxb///W/5cgcPHhSLFi0SoaGhIj4+XlxzzTXi1KlT8vlz5swRd955p7j//vvFoEGDREJCgli1apV8/pAhQ5w2yszJyREXXnihiI+PF6GhoWL69Oliw4YNDvevuLhYLF68WBgMBpGeni7effddMWTIEPH888/Lx1RXV4sbbrhBxMbGivDwcDFv3jyRmZnp8nEsLCwUOp1O3H333U7Plxr4SY/X+vXrRUZGhggNDRULFy4UxcXF8rE7d+4UCxYsEDExMSIiIkKcffbZYs+ePQ7XB0D861//EhdddJEIDg4WI0aMEJ9//rnDMZ9//rkYMWKE0Ov1Yu7cuWLt2rWdmgn+9NNP4swzzxQGg0GkpKSIO++8UzQ0NLi8n6tWrRKTJk2Sf5eeP08//bRITEwU0dHR4rbbbpO7zHZl7ty5Ys2aNeKVV14R55xzTqfzhwwZIu666y6h0+nE119/LZ/+xz/+UcyZM0f+/dZbbxWhoaHi5MmTna6jvr5etLa2uhzDF198IaZPny70er2IiYkRF110kXze22+/LaZNmybCwsJEQkKCuPLKK0VZWZl8flVVlbjqqqtEbGysMBgMYsSIEeKNN96Qzy8oKBCXXXaZiIyMFIMGDRIXXnihyMvLk8/ftGmTmDFjhggJCRGRkZFi9uzZ4sSJEy7HumPHDjF58mSh1+vFtGnTxCeffCIAiH379gkh2p9b9j799FPR8W3/s88+E1OmTBF6vV4MHTpUPPLIIy4fI2eNaaXX/4EDB8S8efPkJoTLli0T9fX1Lsc/bdo08fTTT8u/L1myRGi1WvkyhYWFAoA4duyYEKL7956KigpxxRVXiOTkZBEcHCzGjx8v1q1bJ59/7bXXdhp7Xl6e3FTz+++/F9OmTRPBwcFi1qxZ4siRIz16nACI1atXiwsuuECEhIQ4vD+R5zF4IQfOgpcLL7xQTJ06VQghxI033ihmz54tfvzxR5GTkyOefvppodfrxdGjR4UQ1jfMoKAgMXv2bLF161Zx5MgR0djYKH73u9+J1NRU8cknn4jjx4+L77//Xvz3v/8VQlg/yOPi4sSKFStEVlaW2Lt3rzjnnHPEvHnz5DHMmTNHREREiEceeUQcPXpUvPXWW0KlUonvvvtOCCFEeXm53BW1pKRElJeXCyGEyMzMFGvWrBEHDx4UR48eFQ8//LAwGAwiPz9fvu4FCxaIyZMni19++UXs2bNHzJkzRwQHBzsELwsWLBAXXHCB2LVrlzh69KhYvny5iImJEZWVlU4fx+eee04AcAhCnJEerwULFohdu3aJPXv2iDFjxoirrrpKPmbjxo3inXfeEVlZWeLw4cPihhtuEAkJCaKurk4+BoBISUkR69atE8eOHRN33XWXCAsLk8eXm5srgoKCxH333SeOHDki3nvvPTF48GCH4CUnJ0eEhoaK559/Xhw9elRs3bpVTJkyRVx33XUux+8seImIiBC33HKLyMrKEl9++aUICQkRr732WpePQ05OjtDr9aKqqkpUVlYKg8HQ6YNbCijvuusuMXHiRLl7r33wYjabxaBBg8RNN93U5e0589VXXwmNRiNWrlwpDh8+LDIzM8Xf//53+fzXX39dfPPNN+L48eNi+/btYtasWeK8886Tz7/99tvF5MmTxa5du0ReXp7YsGGD+OKLL4QQQphMJjFmzBjxhz/8QRw4cEAcPnxYXHXVVWL06NHCaDSK1tZWERkZKe677z6Rk5MjDh8+LNauXevwPLVXX18v4uLixFVXXSUOHTokvvzySzFs2LAeBy8//vijiIiIEGvXrhXHjx8X3333nUhPTxePPPKIy9v93e9+JxYtWiRKSkpESUmJMBqNoqGhQSQlJYlLLrlEHDx4UGzcuFEMHTpUXHvttS4f73vvvVf85je/EUIIYbFYRHR0tIiNjRX/+9//hBBC/Oc//xGDBw+Wj+/uvaeoqEg8/fTTYt++feL48ePin//8p9BoNGLHjh1CCCFqamrErFmzxLJly+Sxt7W1ycHLzJkzxebNm8Wvv/4qzjrrLDF79uwePU4ARHx8vHjjjTfE8ePHXf7tyDMYvJAD++DFYrGIDRs2CL1eL+677z6Rn58vNBpNp2+08+fPFytWrBBCWN8wATjMSmRnZwsAnWY8JI899pg499xzHU6TvnVlZ2cLIazBy5lnnulwzIwZM8SDDz4o/w5AfPrpp93ex3HjxokXX3xRCCFEVlaWACB27doln3/s2DEBQA5efvrpJxERESFaWlocrmf48OHi1VdfdXobt956q4iIiOh2LNLjlZOTI5/28ssvi4SEBJeXMZvNIjw8XHz55ZfyaQDEww8/LP/e0NAgAMgfBA8++KAYP368w/X8+c9/dghebrjhhk4f+j/99JNQq9WiubnZ6VicBS9DhgwRbW1t8mmXXXaZuPzyy13eHyGE+NOf/uQwy7FkyZJO31yl4KW8vFyEh4eLt99+WwjhGLyUlZUJAOK5557r8vacmTVrlrj66qvdPn7Xrl0CgDxTcMEFF4jrr7/e6bHvvPOOGD16tLBYLPJpRqNRBAcHi2+//VZUVlYKAGLz5s1u3farr74qYmJiHP4ur7zySo+Dl/nz5zsEaNJYk5KSXN62sy84r732mhg0aJDDLN3XX38t1Gq1KC0tdXo9X3zxhYiMjBRtbW0iMzNTJCYmij/+8Y/ya/rGG2+Ug3h33nuc+c1vfiOWL18u/z5nzhzxxz/+0eEY+5kX+7EDkB9fdx4nAC5nWsnzmPNCnXz11VcICwuDwWDAeeedh8svvxyPPPIIDh48CLPZjFGjRiEsLEz+2bJlC44fPy5fXqfTYeLEifLvmZmZ0Gg0mDNnjtPb279/PzZt2uRwnRkZGQDgcL321wkASUlJKC8v7/K+NDQ04L777sOYMWMQFRWFsLAwZGVloaCgAACQnZ0NrVaLqVOnypcZMWIEBg0a5DC+hoYGxMTEOIwxLy/PYXz2hBBQqVRdjk0SEhKC4cOHu7xfZWVlWLZsGUaOHInIyEhERESgoaFBvg8S+8cnNDQUERER8vVkZ2djxowZDsefdtppDr/v378fa9eudbiPCxcuhMViQV5enlv3BQDGjRsHjUbj8v50ZDab8dZbb+Gaa66RT7vmmmuwdu1ap/lScXFxuO+++7By5UqYTCaH80QfknEzMzMxf/58l+fv2bMHF1xwAdLS0hAeHi4/n6W/w6233or//ve/mDx5Mh544AFs27ZNvuz+/fuRk5OD8PBw+bGNjo5GS0sLjh8/jujoaFx33XVYuHAhLrjgArzwwgsoKSlxOZasrCxMnDgRBoNBPm3WrFk9vs/79+/Ho48+6vA3X7ZsGUpKStDU1OT29WRlZWHSpEkIDQ2VTzvjjDNgsViQnZ3t9DJnnXUW6uvrsW/fPmzZsgVz5szB3LlzsXnzZgDAli1b5ERsd957zGYzHnvsMUyYMAHR0dEICwvDt99+2+l14or96ycpKQkA5Oetu4/T9OnT3XvAqM+0vh4A+Z958+bhlVdegU6nQ3JyMrRa69OkoaEBGo0Ge/bscfhwAqyJm5Lg4GCHD+7g4OAub6+hoQEXXHABnnzyyU7nSW8iABAUFORwnkql6jYZ+L777sOGDRvwzDPPYMSIEQgODsZvf/vbTh963Y0vKSlJflO152qb86hRo1BbW4uSkhKH++CMs/tl/yF87bXXorKyEi+88AKGDBkCvV6PWbNmdboPvXl87DU0NODmm2/GXXfd1em8tLQ0t6+np+P49ttvcfLkSVx++eUOp5vNZmzcuBHnnHNOp8vce++9WL16NVavXu1welxcHKKionDkyBG3xyvp6nna2NiIhQsXYuHChXj33XcRFxeHgoICLFy4UP47nHfeecjPz8c333yDDRs2YP78+bj99tvxzDPPoKGhAdOmTcO7777b6brj4uIAAG+++SbuuusurF+/Hu+//z4efvhhbNiwAaeffnqP7wsAqNXqTsFcxyTShoYG/PWvf8Ull1zS6fL2gZESoqKiMGnSJGzevBnbt2/HOeecg7PPPhuXX345jh49imPHjskBojvvPU8//TReeOEF/OMf/8CECRMQGhqKu+++2+3Xuv3zVnr/kp637j5O9sEbKYvBC3USGhqKESNGdDp9ypQpMJvNKC8vx1lnneX29U2YMAEWiwVbtmzBggULOp0/depUfPzxx0hPT5cDpd4ICgqC2Wx2OG3r1q247rrrcPHFFwOwvgmdOHFCPn/06NFoa2vDvn37MG3aNABATk4OqqurHcZXWloKrVaL9PR0t8by29/+Fg899BCeeuopPP/8853Or6mpcbu+y9atW7F69WosXrwYAFBYWIiKigq3LisZPXo0vvnmG4fTdu3a5fD71KlTcfjwYad/eyW9/vrruOKKK/DnP//Z4fTHH38cr7/+utPgJSwsDH/5y1/wyCOP4MILL5RPV6vVuOKKK/DOO+9g1apVSE5OdrhcQ0MDDAaD0+fZxIkTsXHjRlx//fWdzjty5AgqKyvx//7f/0NqaioAYPfu3Z2Oi4uLw7XXXotrr70WZ511Fu6//34888wzmDp1Kt5//33Ex8cjIiLC5WMxZcoUTJkyBStWrMCsWbOwbt06p8HLmDFj8M4776ClpUX+8Oy4hTwuLg719fVobGyUP1Q71oCZOnUqsrOze/Q31+l0nV5nY8aMwdq1ax1ua+vWrVCr1Rg9erTL65ozZw42bdqEnTt34vHHH0d0dDTGjBmDxx9/HElJSRg1apT8uHT33rN161YsWbJEnsGzWCw4evQoxo4d2+XY3dGbx4mUxWUjctuoUaNw9dVXY+nSpfjkk0+Ql5eHnTt34oknnsDXX3/t8nLp6em49tpr8Yc//AGfffYZ8vLysHnzZnzwwQcAgNtvvx1VVVW48sorsWvXLhw/fhzffvstrr/++h690aSnp2Pjxo0oLS2Vg4+RI0fik08+QWZmJvbv34+rrrrKYRYgIyMDCxYswE033YSdO3di3759uOmmmxxmjxYsWIBZs2bhoosuwnfffYcTJ05g27Zt+POf/+z0AwwAUlNT8fzzz+OFF17ADTfcgC1btiA/Px9bt27FzTffjMcee8zt+zVy5Ei88847yMrKwo4dO3D11Vd3O5vV0c0334wjR47gwQcfxNGjR/HBBx9g7dq1ANq/ZT744IPYtm0b7rjjDmRmZuLYsWP4/PPPcccdd/Totnri1KlT+PLLL3Httddi/PjxDj9Lly7FZ599hqqqKqeXvemmmxAZGYl169Y5nP74448jNTUVM2fOxNtvv43Dhw/j2LFjeOONNzBlyhQ0NDQ4vb5Vq1bhvffew6pVq5CVlYWDBw/Ks4FpaWnQ6XR48cUXkZubiy+++KLT33DlypX4/PPPkZOTg19//RVfffUVxowZAwC4+uqrERsbiyVLluCnn36SXwN33XUXioqKkJeXhxUrVmD79u3Iz8/Hd999h2PHjsmX7+iqq66CSqXCsmXLcPjwYXzzzTd45plnHI6ZOXMmQkJC8Kc//QnHjx/HunXr5L+5/Zjffvtt/PWvf8Wvv/6KrKws/Pe//8XDDz/s/A8G6+vswIEDyM7ORkVFBVpbW3H11VfDYDDg2muvxaFDh7Bp0ybceeed+P3vf4+EhASX1zV37lx8++230Gq18lLx3Llz8e677zosM7vz3jNy5Ehs2LAB27ZtQ1ZWFm6++WaUlZV1GvuOHTtw4sQJVFRUuD0z2ZvHiRTm25Qb8jfOkvHsmUwmsXLlSpGeni6CgoJEUlKSuPjii8WBAweEEM6TBIUQorm5Wdxzzz0iKSlJ6HS6TttIjx49Ki6++GIRFRUlgoODRUZGhrj77rvlBEdniXZLlixx2M3wxRdfiBEjRgitVitvlc7LyxPz5s0TwcHBIjU1Vbz00kudrqu4uFicd955Qq/XiyFDhoh169aJ+Ph4sWbNGvmYuro6ceedd4rk5GQRFBQkUlNTxdVXXy0KCgq6fDw3bNggFi5cKAYNGiQMBoPIyMgQ9913n7wLyZ2kyr1794rp06cLg8EgRo4cKT788MNOW7nhJFk5MjJSvPnmm/LvHbdKSwme9kmfO3fuFOecc44ICwsToaGhYuLEieLxxx93ef9cbZW213Ers71nnnlGREVFOd1KbTQaRVRUlHjhhReEEKLTfRZCiHXr1gkAna6/pqZGPPTQQ2LkyJFCp9OJhIQEsWDBAvHpp586JM129PHHH4vJkycLnU4nYmNjxSWXXOJwW+np6UKv14tZs2aJL774wiFB9rHHHhNjxowRwcHBIjo6WixZskTk5ubKly8pKRFLly4VsbGxQq/Xi2HDholly5aJ2tpaUVpaKi666CL59TFkyBCxcuVKeUeVM9u3bxeTJk0SOp1OTJ48WXz88ccO4xHC+lwaMWKECA4OFueff7547bXXOm2VXr9+vZg9e7YIDg4WERER4rTTTutyd1h5ebn8HEEftkoLIURlZaVQqVQOCd3S89/+9SdE9+89lZWVYsmSJSIsLEzEx8eLhx9+WCxdutTh+ZidnS1OP/10ERwc3GmrtH3JgH379snnu/s4OXsNknJUQrDcJJG9oqIipKam4vvvv+8ygTPQPf7441izZg0KCwt9PRQioh5hzgsNeD/88AMaGhowYcIElJSU4IEHHkB6ejrOPvtsXw/No1avXo0ZM2YgJiYGW7duxdNPP63okhARkVIYvNCA19raij/96U/Izc1FeHg4Zs+ejXfffbfTrplAd+zYMfztb39DVVUV0tLSsHz5cqxYscLXwyIi6jEuGxEREVFA4W4jIiIiCigMXoiIiCigMHghIiKigMLghYiIiAIKgxciIiIKKAxeiIiIKKAweCEiIqKAwuCFiIiIAsr/ByAAoaLM1uOZAAAAAElFTkSuQmCC" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 61 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Negative values - missed cases?", + "id": "247b1e99fa019564" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-13T10:17:24.698336Z", + "start_time": "2025-01-13T10:17:24.680930Z" + } + }, + "cell_type": "code", + "source": [ + "negative_sum = np.sum(multiplied_values[multiplied_values < 0])\n", + "\n", + "print(\"Sum of values < 0:\", negative_sum)\n", + "print(negative_sum/births_model_subset['Model_mean'].sum() * 100)\n" + ], + "id": "67d8c94409dcd37", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Sum of values < 0: -53722.68208498721\n", + "-0.18758935119751025\n" + ] + } + ], + "execution_count": 62 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Difference by Zone", + "id": "197776c5bef6b35c" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T11:52:20.723816Z", + "start_time": "2025-01-09T11:52:20.533633Z" + } + }, + "cell_type": "code", + "source": [ + "predictions_from_cmip_sum = predictions_from_cmip.groupby(['Year', 'Zone']).sum().reset_index()\n", + "\n", + "# Plot each zone\n", + "plt.figure(figsize=(10, 6))\n", + "for zone in predictions_from_cmip_sum['Zone'].unique():\n", + " zone_data = predictions_from_cmip_sum[predictions_from_cmip_sum['Zone'] == zone]\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + " plt.plot(zone_data['Year'], zone_data['Percentage_Difference'], label=f'Zone {zone}')\n", + "\n", + "plt.xlabel(\"Year\")\n", + "plt.ylabel(\"Change ANC cases due to weather\")\n", + "plt.axhline(y=0, color='black', linestyle='--')\n", + "plt.ylim(-1.5, 0)\n", + "plt.legend(title='Zones')\n", + "plt.show()" + ], + "id": "8f79bf2846942b7f", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_17473/4003818095.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_17473/4003818095.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_17473/4003818095.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_17473/4003818095.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_17473/4003818095.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 36 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "District", + "id": "cdb91b16e915cf71" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T13:28:18.206069Z", + "start_time": "2025-01-09T13:28:17.922833Z" + } + }, + "cell_type": "code", + "source": [ + "predictions_from_cmip_sum = predictions_from_cmip.groupby(['Year', 'District']).sum().reset_index()\n", + "\n", + "# Plot each zone\n", + "plt.figure(figsize=(10, 6))\n", + "for district in predictions_from_cmip_sum['District'].unique():\n", + " district_data = predictions_from_cmip_sum[predictions_from_cmip_sum['District'] == district]\n", + " district_data['Percentage_Difference'] = (district_data['Difference_in_Expectation'] / district_data['Predicted_No_Weather_Model']) * 100\n", + " plt.plot(district_data['Year'], district_data['Percentage_Difference'], label=f'{district}')\n", + "\n", + "plt.xlabel(\"Year\")\n", + "plt.ylabel(\"Change ANC cases due to weather\")\n", + "plt.axhline(y=0, color='black', linestyle='--')\n", + "plt.ylim(-2.5, 0)\n", + "plt.legend(title='Districts')\n", + "plt.show()" + ], + "id": "cce81039627dfb67", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3611777628.py:7: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " district_data['Percentage_Difference'] = (district_data['Difference_in_Expectation'] / district_data['Predicted_No_Weather_Model']) * 100\n" + ] + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 35 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Loop over all ", + "id": "f49ed5d53595c9f0" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T13:28:20.701932Z", + "start_time": "2025-01-09T13:28:19.465368Z" + } + }, + "cell_type": "code", + "source": [ + "model_types = ['lowest', 'median', 'highest']\n", + "ssp_scenarios = [\"ssp245\", \"ssp585\"]\n", + "\n", + "results_list = []\n", + "\n", + "for scenario in ssp_scenarios:\n", + " for model_type in model_types:\n", + " predictions_from_cmip = pd.read_csv(f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv')\n", + " predictions_from_cmip['Percentage_Difference'] = (\n", + " predictions_from_cmip['Difference_in_Expectation'] / \n", + " predictions_from_cmip['Predicted_No_Weather_Model']\n", + " ) * 100\n", + " \n", + " births_model_subset = births_model.iloc[15:].copy()\n", + " matching_rows = min(len(births_model_subset), len(predictions_from_cmip))\n", + " multiplied_values = (\n", + " births_model_subset.head(matching_rows).iloc[:, 1].values *\n", + " predictions_from_cmip['Percentage_Difference'].head(matching_rows).values\n", + " )\n", + " \n", + " births_model_subset['Multiplied_Values'] = multiplied_values\n", + " \n", + " for zone in predictions_from_cmip['Zone'].unique():\n", + " zone_data = predictions_from_cmip[predictions_from_cmip['Zone'] == zone]\n", + " zone_data['Percentage_Difference'] = (\n", + " (zone_data['Difference_in_Expectation'] / zone_data['Predicted_No_Weather_Model']) * 100\n", + " )\n", + " \n", + " results_list.append({\n", + " \"Scenario\": scenario,\n", + " \"Model_Type\": model_type,\n", + " \"Zone\": zone,\n", + " \"Percentage_Difference\": zone_data['Percentage_Difference'].mean(),\n", + " \"Multiplied_Values\": multiplied_values.mean()\n", + " })\n", + "\n", + " " + ], + "id": "a9e5133a6a49985a", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_18188/3827770855.py:25: SettingWithCopyWarning: \n", + "A value is trying to be set on a copy of a slice from a DataFrame.\n", + "Try using .loc[row_indexer,col_indexer] = value instead\n", + "\n", + "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n", + " zone_data['Percentage_Difference'] = (\n" + ] + } + ], + "execution_count": 36 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T13:28:21.974599Z", + "start_time": "2025-01-09T13:28:21.970166Z" + } + }, + "cell_type": "code", + "source": "results_list", + "id": "bc2715c9d4c9cfd3", + "outputs": [ + { + "data": { + "text/plain": [ + "[{'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': -0.1931910818987726,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': -0.3314323561856577,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.24607017494457492,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.47686076003686034,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': -0.11908906889403516,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': -0.36628333460755774,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': -0.5370975141167456,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.1767448997486594,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.535989250210467,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': -0.23255844930782898,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': 0.12906250288407198,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': 0.036544565987316396,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.11865510374052105,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.02237424340918628,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp245',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': 0.12450572159528503,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': -0.22897010507117518,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': -0.3152239861164687,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.15877546019135516,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.4406747802624256,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'lowest',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': -0.14957537455833142,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': -0.314623863084536,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': -0.33844763980757053,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.08126478735382436,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.3079082261332242,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'median',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': -0.19505941246927425,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Central West',\n", + " 'Percentage_Difference': -0.053375539588824426,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'South East',\n", + " 'Percentage_Difference': -0.35838668109186017,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': nan,\n", + " 'Percentage_Difference': nan,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Northern',\n", + " 'Percentage_Difference': -0.15422680749880371,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'South West',\n", + " 'Percentage_Difference': -0.33682704005296926,\n", + " 'Multiplied_Values': nan},\n", + " {'Scenario': 'ssp585',\n", + " 'Model_Type': 'highest',\n", + " 'Zone': 'Central East',\n", + " 'Percentage_Difference': -0.08754498899133552,\n", + " 'Multiplied_Values': nan}]" + ] + }, + "execution_count": 37, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 37 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Try add a map ", + "id": "7eefb2b319ba4739" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Change names of some \"districts\" for consistency ", + "id": "16e6ddbdd7d8fc0b" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "", + "id": "143a79f7bd3378b" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T13:28:24.117221Z", + "start_time": "2025-01-09T13:28:24.113163Z" + } + }, + "cell_type": "code", + "source": [ + "predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace(\"Mzimba North\", \"Mzimba\")\n", + "predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace(\"Mzimba South\", \"Mzimba\")\n" + ], + "id": "4fc203ff0269768", + "outputs": [], + "execution_count": 38 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-01-09T13:28:25.180232Z", + "start_time": "2025-01-09T13:28:24.547590Z" + } + }, + "cell_type": "code", + "source": [ + "import geopandas as gpd\n", + "from netCDF4 import Dataset\n", + "from shapely.geometry import Polygon\n", + "from matplotlib import colors as mcolors\n", + "import matplotlib.pyplot as plt\n", + "import pandas as pd\n", + "import numpy as np\n", + "\n", + "file_path_historical_data = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/2011/60ab007aa16d679a32f9c3e186d2f744.nc\"\n", + "dataset = Dataset(file_path_historical_data, mode='r')\n", + "pr_data = dataset.variables['tp'][:]\n", + "lat_data = dataset.variables['latitude'][:]\n", + "long_data = dataset.variables['longitude'][:]\n", + "meshgrid_from_netCDF = np.meshgrid(long_data, lat_data)\n", + "\n", + "malawi = gpd.read_file(\"/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm0_nso_20181016.shp\")\n", + "malawi_admin2 = gpd.read_file(\"/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm2_nso_20181016.shp\")\n", + "\n", + "# change names of some districts for consistency \n", + "predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace(\"Mzimba North\", \"Mzimba\")\n", + "predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace(\"Mzimba South\", \"Mzimba\")\n", + "malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Blantyre City', 'Blantyre')\n", + "malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Mzuzu City', 'Mzuzu')\n", + "malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Lilongwe City', 'Lilongwe')\n", + "\n", + "difference_lat = lat_data[1] - lat_data[0]\n", + "difference_long = long_data[1] - long_data[0]\n", + "\n", + "polygons = []\n", + "for x in long_data:\n", + " for y in lat_data:\n", + " bottom_left = (x, y)\n", + " bottom_right = (x + difference_long, y)\n", + " top_right = (x + difference_long, y + difference_lat)\n", + " top_left = (x, y + difference_lat)\n", + " polygon = Polygon([bottom_left, bottom_right, top_right, top_left])\n", + " polygons.append(polygon)\n", + "grid = gpd.GeoDataFrame({'geometry': polygons}, crs=malawi.crs)\n", + "\n", + "grid_clipped_ADM2 = gpd.overlay(grid, malawi_admin2, how='intersection')\n", + "\n", + "# Read predictions and calculate Percentage_Difference\n", + "predictions_from_cmip_sum['Percentage_Difference'] = (\n", + " predictions_from_cmip_sum['Difference_in_Expectation'] / predictions_from_cmip_sum['Predicted_No_Weather_Model']\n", + ") * 100\n", + "\n", + "percentage_diff_by_district = predictions_from_cmip_sum.groupby('District')['Percentage_Difference'].mean()\n", + "grid_clipped_ADM2['Percentage_Difference'] = grid_clipped_ADM2['ADM2_EN'].map(percentage_diff_by_district)\n", + "\n", + "\n", + "fig, ax = plt.subplots(figsize=(12, 12))\n", + "\n", + "malawi_admin2.plot(ax=ax, edgecolor='black', color='white')\n", + "grid_clipped_ADM2.loc[grid_clipped_ADM2['Percentage_Difference'] > 0, 'Percentage_Difference'] = 0\n", + "\n", + "\n", + "grid_clipped_ADM2.dropna(subset=['Percentage_Difference']).plot(\n", + " ax=ax,\n", + " column='Percentage_Difference',\n", + " cmap='Blues_r',\n", + " edgecolor='black',\n", + " alpha=0.6,\n", + " legend=False\n", + ")\n", + "\n", + "sm = plt.cm.ScalarMappable(cmap='Blues_r', norm=mcolors.Normalize(\n", + " vmin=grid_clipped_ADM2['Percentage_Difference'].min(), vmax=grid_clipped_ADM2['Percentage_Difference'].max()))\n", + "sm.set_array([])\n", + "cbar = plt.colorbar(sm, ax=ax, orientation=\"vertical\", shrink=0.7)\n", + "plt.clim(grid_clipped_ADM2['Percentage_Difference'].min(), 0)\n", + "cbar.set_label(\"Percentage Difference (%)\", fontsize=12)\n", + "\n", + "plt.xlabel(\"Longitude\", fontsize=14)\n", + "plt.ylabel(\"Latitude\", fontsize=14)\n", + "plt.title(\"Malawi Districts by Percentage Difference\", fontsize=16)\n", + "plt.tight_layout()\n", + "\n", + "plt.show()\n" + ], + "id": "1dfcf27d72655955", + "outputs": [ + { + "ename": "RuntimeError", + "evalue": "You must first define an image, e.g., with imshow", + "output_type": "error", + "traceback": [ + "\u001B[0;31m---------------------------------------------------------------------------\u001B[0m", + "\u001B[0;31mRuntimeError\u001B[0m Traceback (most recent call last)", + "Cell \u001B[0;32mIn[39], line 70\u001B[0m\n\u001B[1;32m 68\u001B[0m sm\u001B[38;5;241m.\u001B[39mset_array([])\n\u001B[1;32m 69\u001B[0m cbar \u001B[38;5;241m=\u001B[39m plt\u001B[38;5;241m.\u001B[39mcolorbar(sm, ax\u001B[38;5;241m=\u001B[39max, orientation\u001B[38;5;241m=\u001B[39m\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mvertical\u001B[39m\u001B[38;5;124m\"\u001B[39m, shrink\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m0.7\u001B[39m)\n\u001B[0;32m---> 70\u001B[0m \u001B[43mplt\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mclim\u001B[49m\u001B[43m(\u001B[49m\u001B[43mgrid_clipped_ADM2\u001B[49m\u001B[43m[\u001B[49m\u001B[38;5;124;43m'\u001B[39;49m\u001B[38;5;124;43mPercentage_Difference\u001B[39;49m\u001B[38;5;124;43m'\u001B[39;49m\u001B[43m]\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mmin\u001B[49m\u001B[43m(\u001B[49m\u001B[43m)\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m0\u001B[39;49m\u001B[43m)\u001B[49m\n\u001B[1;32m 71\u001B[0m cbar\u001B[38;5;241m.\u001B[39mset_label(\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mPercentage Difference (\u001B[39m\u001B[38;5;124m%\u001B[39m\u001B[38;5;124m)\u001B[39m\u001B[38;5;124m\"\u001B[39m, fontsize\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m12\u001B[39m)\n\u001B[1;32m 73\u001B[0m plt\u001B[38;5;241m.\u001B[39mxlabel(\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mLongitude\u001B[39m\u001B[38;5;124m\"\u001B[39m, fontsize\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m14\u001B[39m)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/matplotlib/pyplot.py:2157\u001B[0m, in \u001B[0;36mclim\u001B[0;34m(vmin, vmax)\u001B[0m\n\u001B[1;32m 2155\u001B[0m im \u001B[38;5;241m=\u001B[39m gci()\n\u001B[1;32m 2156\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m im \u001B[38;5;129;01mis\u001B[39;00m \u001B[38;5;28;01mNone\u001B[39;00m:\n\u001B[0;32m-> 2157\u001B[0m \u001B[38;5;28;01mraise\u001B[39;00m \u001B[38;5;167;01mRuntimeError\u001B[39;00m(\u001B[38;5;124m'\u001B[39m\u001B[38;5;124mYou must first define an image, e.g., with imshow\u001B[39m\u001B[38;5;124m'\u001B[39m)\n\u001B[1;32m 2159\u001B[0m im\u001B[38;5;241m.\u001B[39mset_clim(vmin, vmax)\n", + "\u001B[0;31mRuntimeError\u001B[0m: You must first define an image, e.g., with imshow" + ] + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 39 + }, + { + "metadata": {}, + "cell_type": "code", + "source": [ + "# Get unique districts from both sources\n", + "adm2_districts = set(grid_clipped_ADM2['ADM2_EN'].unique())\n", + "prediction_districts = set(predictions_from_cmip_sum['District'].unique())\n", + "\n", + "# Districts in ADM2 but not in predictions\n", + "missing_in_predictions = adm2_districts - prediction_districts\n", + "print(\"Districts in ADM2 but not in predictions:\", missing_in_predictions)\n", + "\n", + "# Districts in predictions but not in ADM2\n", + "missing_in_adm2 = prediction_districts - adm2_districts\n", + "print(\"Districts in predictions but not in ADM2:\", missing_in_adm2)" + ], + "id": "165106827759887c", + "outputs": [], + "execution_count": null + }, + { + "metadata": {}, + "cell_type": "code", + "source": "", + "id": "a835bddc9c0be86f", + "outputs": [], + "execution_count": null + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/cohort_model.py b/src/scripts/climate_change/cohort_model.py new file mode 100644 index 0000000000..055c55e572 --- /dev/null +++ b/src/scripts/climate_change/cohort_model.py @@ -0,0 +1,473 @@ +from pathlib import Path +from scipy.stats import ttest_rel, wilcoxon, shapiro +from scipy.stats import ttest_1samp + +import geopandas as gpd +from netCDF4 import Dataset +from shapely.geometry import Polygon +from matplotlib import colors as mcolors +import matplotlib.pyplot as plt +import pandas as pd +import numpy as np + +from tlo.analysis.utils import ( + extract_results, + make_age_grp_lookup, + make_calendar_period_lookup, + summarize, +) + +min_year = 2025 +max_year = 2061 +scenarios = ['ssp126', 'ssp245', 'ssp585'] +model_types = ['lowest', 'mean', 'highest'] +year_range = range(min_year, max_year) +# global min for all heatmaps for same scale +global_min = -5 +global_max = 0 +## Get birth results +results_folder_to_save = Path('/Users/rem76/Desktop/Climate_change_health/Results/ANC_disruptions') +results_folder_for_births = Path("/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-09-25T110820Z") +resourcefilepath = Path("/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-09-25T110820Z") +historical_predictions = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/results_of_ANC_model_historical_predictions.csv') +precipitation_threshold = historical_predictions['Precipitation'].quantile(0.9) +print(precipitation_threshold) +agegrps, agegrplookup = make_age_grp_lookup() +calperiods, calperiodlookup = make_calendar_period_lookup() +births_results = extract_results( + results_folder_for_births, + module="tlo.methods.demography", + key="on_birth", + custom_generate_series=( + lambda df: df.assign(year=df['date'].dt.year).groupby(['year'])['year'].count() + ), + do_scaling=True + ) +births_results = births_results.groupby(by=births_results.index).sum() +births_results = births_results.replace({0: np.nan}) + +births_model = summarize(births_results, collapse_columns=True) +births_model.columns = ['Model_' + col for col in births_model.columns] +births_model_subset = births_model.iloc[15:].copy() # don't want 2010-2024 +# +# Load map of Malawi for later +file_path_historical_data = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/2011/60ab007aa16d679a32f9c3e186d2f744.nc" +dataset = Dataset(file_path_historical_data, mode='r') +pr_data = dataset.variables['tp'][:] +lat_data = dataset.variables['latitude'][:] +long_data = dataset.variables['longitude'][:] +meshgrid_from_netCDF = np.meshgrid(long_data, lat_data) + +malawi = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm0_nso_20181016.shp") +malawi_admin2 = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm2_nso_20181016.shp") +# +# change names of some districts for consistency +malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Blantyre City', 'Blantyre') +malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Mzuzu City', 'Mzuzu') +malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Lilongwe City', 'Lilongwe') +malawi_admin2['ADM2_EN'] = malawi_admin2['ADM2_EN'].replace('Zomba City', 'Zomba') + +difference_lat = lat_data[1] - lat_data[0] +difference_long = long_data[1] - long_data[0] + +# # Get expected disturbance from the model + +results_list = [] + +results_list = [] + +#Loop through scenarios and model types +for scenario in scenarios: + for model_type in model_types: + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip = predictions_from_cmip[predictions_from_cmip['Year'] <= 2061] + # total disruptions + predictions_from_cmip_sum = predictions_from_cmip.groupby('Year').sum().reset_index() + predictions_from_cmip_sum['Percentage_Difference'] = ( + predictions_from_cmip_sum['Difference_in_Expectation'] / predictions_from_cmip_sum[ + 'Predicted_No_Weather_Model']) + # Match birth results and predictions + matching_rows = min(len(births_model_subset), len(predictions_from_cmip_sum)) + multiplied_values = births_model_subset.head(matching_rows).iloc[:, 1].values * predictions_from_cmip_sum[ + 'Percentage_Difference'].head(matching_rows).values * 1.4 # 1.4 is conversion from births to pregnacnies + + # Check for negative values (missed cases?) + negative_sum = np.sum(multiplied_values[multiplied_values < 0]) + + # now do extreme precipitation by district and year, use original dataframe to get monthly top 10% precip + filtered_predictions = predictions_from_cmip[predictions_from_cmip['Precipitation'] >= precipitation_threshold] + filtered_predictions_sum = filtered_predictions.groupby('Year').sum().reset_index() + percent_due_to_extreme = filtered_predictions_sum['Difference_in_Expectation'] / predictions_from_cmip_sum['Predicted_No_Weather_Model'] + + multiplied_values_extreme_precip = births_model_subset.head(matching_rows).iloc[:, 1].values * percent_due_to_extreme.head(matching_rows).values * 1.4 + negative_sum_extreme_precip = np.sum(multiplied_values_extreme_precip[multiplied_values_extreme_precip < 0]) + result_df = pd.DataFrame({ + "Scenario": [scenario], + "Model_Type": [model_type], + "Negative_Sum": [negative_sum], + "Negative_Percentage": [negative_sum / (births_model_subset['Model_mean'].sum() * 1.4) * 100], + "Extreme_Precip": [negative_sum_extreme_precip], + "Extreme_Precip_Percentage": [(negative_sum_extreme_precip / negative_sum) * 100] + }) + + results_list.append(result_df) + + # Save multiplied values by model and scenario + multiplied_values_df = pd.DataFrame({ + 'Year': year_range[:matching_rows], + 'Scenario': scenario, + 'Model_Type': model_type, + 'Multiplied_Values': multiplied_values, + 'Multiplied_Values_extreme_precip': multiplied_values_extreme_precip + + }) + multiplied_values_df.to_csv(results_folder_to_save/f'multiplied_values_{scenario}_{model_type}.csv', index=False) + +final_results = pd.concat(results_list, ignore_index=True) +print(final_results) +final_results.to_csv('/Users/rem76/Desktop/Climate_change_health/Results/ANC_disruptions/negative_sums_and_percentages.csv', index=False) + + + + +## now all grids +fig, axes = plt.subplots(3, 3, figsize=(18, 18),) + + +for scenario in scenarios: + for model_type in model_types: + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2061] + + predictions_from_cmip_sum = predictions_from_cmip.groupby('District').sum().reset_index() + predictions_from_cmip_sum['Percentage_Difference'] = ( + predictions_from_cmip_sum['Difference_in_Expectation'] / predictions_from_cmip_sum['Predicted_No_Weather_Model'] + ) * 100 + + predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace( + {"Mzimba North": "Mzimba", "Mzimba South": "Mzimba"} + ) + percentage_diff_by_district = predictions_from_cmip_sum.groupby('District')['Percentage_Difference'].mean() + malawi_admin2['Percentage_Difference'] = malawi_admin2['ADM2_EN'].map(percentage_diff_by_district) + malawi_admin2.loc[malawi_admin2['Percentage_Difference'] > 0, 'Percentage_Difference'] = 0 + + +for i, scenario in enumerate(scenarios): + for j, model_type in enumerate(model_types): + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2061] + + predictions_from_cmip_sum = predictions_from_cmip.groupby('District').sum().reset_index() + predictions_from_cmip_sum['Percentage_Difference'] = ( + predictions_from_cmip_sum['Difference_in_Expectation'] / predictions_from_cmip_sum['Predicted_No_Weather_Model'] + ) * 100 + + predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace( + {"Mzimba North": "Mzimba", "Mzimba South": "Mzimba"} + ) + percentage_diff_by_district = predictions_from_cmip_sum.groupby('District')['Percentage_Difference'].mean() + malawi_admin2['Percentage_Difference'] = malawi_admin2['ADM2_EN'].map(percentage_diff_by_district) + malawi_admin2.loc[malawi_admin2['Percentage_Difference'] > 0, 'Percentage_Difference'] = 0 + ax = axes[i, j] + malawi_admin2.dropna(subset=['Percentage_Difference']).plot( + ax=ax, + column='Percentage_Difference', + cmap='Blues_r', + edgecolor='black', + alpha=1, + legend=False, + vmin=global_min, + vmax=global_max + ) + + ax.set_title(f"{scenario}: {model_type}", fontsize=14) + + if i != 1: + ax.set_xlabel("") + if j != 0: + ax.set_ylabel("") + else: + ax.set_ylabel("Latitude", fontsize=10) + + if i == 1: + ax.set_xlabel("Longitude", fontsize=10) + +sm = plt.cm.ScalarMappable( + cmap='Blues_r', + norm=mcolors.Normalize(vmin=global_min, vmax=global_max) +) +sm.set_array([]) +fig.colorbar(sm, ax=axes, orientation="vertical", shrink=0.8, label="Percentage Difference (%)") +plt.suptitle("Percentage Difference Maps by Scenario and Model Type", fontsize=16, y=1.02) +plt.savefig(results_folder_to_save / 'percentage_difference_maps_grid.png') +plt.show() + + + +significant_results_year = [] +# +# Assuming 'district' is a column in your data +for scenario in scenarios: + for model_type in model_types: + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2061] + + predictions_from_cmip_sum = predictions_from_cmip.groupby(['District', 'Year']).sum().reset_index() + for district in predictions_from_cmip_sum['District'].unique(): + district_values = predictions_from_cmip_sum[predictions_from_cmip_sum['District'] == district] + no_weather_model = district_values['Predicted_No_Weather_Model'].values + weather_model = district_values['Predicted_Weather_Model'].values + + # Calculate the difference + difference = no_weather_model - weather_model + + # Perform a one-sample t-test assuming 0 as the null hypothesis mean + t_stat, p_value = ttest_1samp(difference, popmean=0) + # Print results if p-value is below 0.05 (statistically significant) + if p_value < 0.05: + print(f"Scenario: {scenario}, Model Type: {model_type}, District: {district}, " + f"t-stat: {t_stat:.2f}, p-value: {p_value:.4f}") +## now all grids + +# #### Now do number of births based on the TLO model and 2018 census +population_file = "/Users/rem76/PycharmProjects/TLOmodel/resources/demography/ResourceFile_PopulationSize_2018Census.csv" +population_data = pd.read_csv(population_file) + +population_data_grouped = population_data.groupby("District")["Count"].sum() +total_population = population_data_grouped.sum() +population_proportion = population_data_grouped / total_population + +# Create the figure and axes grid +fig, axes = plt.subplots(3, 3, figsize=(18, 18)) +y_min = float('inf') +y_max = float('-inf') +x_min = float('inf') +x_max = float('-inf') +percentage_diff_by_year_district_all = {} +percentage_diff_by_year_district_scenario = {} +year_groupings = range(2025, 2060, 5) +for i, scenario in enumerate(scenarios): + percentage_diff_by_year_district_all[scenario] = {} + percentage_diff_by_year_district_scenario[scenario] = {} + + for j, model_type in enumerate(model_types): + percentage_diff_by_year_district_all[scenario][model_type] = {} + percentage_diff_by_year_district_scenario[scenario][model_type] = {} + percentage_diff_by_year_district_scenario[scenario][model_type] = 0 + + percentage_diff_by_year_district = {} + + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2061] + + predictions_from_cmip_sum = predictions_from_cmip.groupby(['Year', 'District']).sum().reset_index() + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2060] + predictions_from_cmip_sum['Percentage_Difference'] = ( + predictions_from_cmip_sum[ + 'Difference_in_Expectation'] / + predictions_from_cmip_sum['Predicted_No_Weather_Model'] + ) + predictions_from_cmip_sum.loc[ + predictions_from_cmip_sum['Percentage_Difference'] > 0, 'Percentage_Difference'] = 0 + predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace( + {"Mzimba North": "Mzimba", "Mzimba South": "Mzimba"} + ) + + for year in year_groupings: + subset = predictions_from_cmip_sum[ + (predictions_from_cmip_sum['Year'] >= year) & + (predictions_from_cmip_sum['Year'] <= year + 5) + ] + for _, row in subset.iterrows(): + district = row['District'] + percentage_diff = row['Percentage_Difference'] + row_index = births_model_subset.index.get_loc(year) + + number_of_births = population_proportion[district] * births_model_subset.iloc[row_index]["Model_mean"] + if year not in percentage_diff_by_year_district: + percentage_diff_by_year_district[year] = {} + if district not in percentage_diff_by_year_district[year]: + percentage_diff_by_year_district[year][district] = 0 + percentage_diff_by_year_district[year][district] += (percentage_diff * number_of_births) * 1.4 # 1.4 is conversion factor between births and pregancies + percentage_diff_by_year_district_scenario[scenario][model_type] = (percentage_diff * number_of_births) * 1.4 + + data_for_plot = pd.DataFrame.from_dict(percentage_diff_by_year_district, orient='index').fillna(0) + y_min = min(y_min, data_for_plot.min().min()) + y_max = max(y_max, data_for_plot.max().max()) + x_min = min(x_min, data_for_plot.index.min()) + x_max = max(x_max, data_for_plot.index.max()) + + ax = axes[i, j] + data_for_plot.plot(kind='bar', stacked=True, ax=ax, cmap='tab20', legend=False) + ax.set_title(f"{scenario}: {model_type}", fontsize=10) + if i == len(scenarios) - 1: + ax.set_xlabel('Year', fontsize=12) + if j == 0: + ax.set_ylabel('Deficit of ANC services', fontsize=12) + #if (i == 0) & (j == 2): + # ax.legend(title="Districts", fontsize=10, title_fontsize=10, bbox_to_anchor=(1., 1)) + percentage_diff_by_year_district_all[scenario][model_type] = percentage_diff_by_year_district +for ax in axes.flatten(): + ax.set_ylim(y_min*11, y_max) +handles, labels = ax.get_legend_handles_labels() +fig.legend(handles, labels, bbox_to_anchor=(1, -10), loc = "center right", fontsize=10, title="Districts") +plt.tight_layout() +plt.savefig(results_folder_to_save / 'stacked_bar_percentage_difference_5_years_grid_single_legend_with_births.png') +#plt.show() +# +# + +## % of cases that occur due to being in the top 10 percet? +# #### Now do number of births based on the TLO model and 2018 census +population_file = "/Users/rem76/PycharmProjects/TLOmodel/resources/demography/ResourceFile_PopulationSize_2018Census.csv" +population_data = pd.read_csv(population_file) + +population_data_grouped = population_data.groupby("District")["Count"].sum() +total_population = population_data_grouped.sum() +population_proportion = population_data_grouped / total_population + +# Create the figure and axes grid +fig, axes = plt.subplots(3, 3, figsize=(18, 18)) +y_min = float('inf') +y_max = float('-inf') +x_min = float('inf') +x_max = float('-inf') +percentage_diff_by_year_district_all = {} +percentage_diff_by_year_district_scenario = {} +year_groupings = range(2025, 2060, 5) +for i, scenario in enumerate(scenarios): + percentage_diff_by_year_district_all[scenario] = {} + percentage_diff_by_year_district_scenario[scenario] = {} + + for j, model_type in enumerate(model_types): + percentage_diff_by_year_district_all[scenario][model_type] = {} + percentage_diff_by_year_district_scenario[scenario][model_type] = {} + percentage_diff_by_year_district_scenario[scenario][model_type] = 0 + + percentage_diff_by_year_district = {} + + predictions_from_cmip = pd.read_csv( + f'/Users/rem76/Desktop/Climate_change_health/Data/weather_predictions_with_X_{scenario}_{model_type}.csv' + ) + predictions_from_cmip = predictions_from_cmip.loc[predictions_from_cmip['Difference_in_Expectation'] < 0] + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2061] + + predictions_from_cmip_sum = predictions_from_cmip.groupby(['Year', 'District']).sum().reset_index() + predictions_from_cmip_sum = predictions_from_cmip_sum[predictions_from_cmip_sum['Year'] <= 2060] + predictions_from_cmip_sum['Percentage_Difference'] = ( + predictions_from_cmip_sum[ + 'Difference_in_Expectation'] / + predictions_from_cmip_sum['Predicted_No_Weather_Model'] + ) + predictions_from_cmip_sum.loc[ + predictions_from_cmip_sum['Percentage_Difference'] > 0, 'Percentage_Difference'] = 0 + predictions_from_cmip_sum['District'] = predictions_from_cmip_sum['District'].replace( + {"Mzimba North": "Mzimba", "Mzimba South": "Mzimba"} + ) + + for year in year_groupings: + subset = predictions_from_cmip_sum[ + (predictions_from_cmip_sum['Year'] >= year) & + (predictions_from_cmip_sum['Year'] <= year + 5) + ] + for _, row in subset.iterrows(): + district = row['District'] + percentage_diff = row['Percentage_Difference'] + row_index = births_model_subset.index.get_loc(year) + + number_of_births = population_proportion[district] * births_model_subset.iloc[row_index]["Model_mean"] + if year not in percentage_diff_by_year_district: + percentage_diff_by_year_district[year] = {} + if district not in percentage_diff_by_year_district[year]: + percentage_diff_by_year_district[year][district] = 0 + percentage_diff_by_year_district[year][district] += ((percentage_diff * number_of_births) * 1.4)/(number_of_births*1.4) * 1000 # 1.4 is conversion factor between births and pregancies + percentage_diff_by_year_district_scenario[scenario][model_type] = (percentage_diff * number_of_births) * 1.4 + + data_for_plot = pd.DataFrame.from_dict(percentage_diff_by_year_district, orient='index').fillna(0) + y_min = min(y_min, data_for_plot.min().min()) + y_max = max(y_max, data_for_plot.max().max()) + x_min = min(x_min, data_for_plot.index.min()) + x_max = max(x_max, data_for_plot.index.max()) + + ax = axes[i, j] + data_for_plot.plot(kind='bar', stacked=True, ax=ax, cmap='tab20', legend=False) + ax.set_title(f"{scenario}: {model_type}", fontsize=10) + if i == len(scenarios) - 1: + ax.set_xlabel('Year', fontsize=12) + if j == 0: + ax.set_ylabel('Deficit of ANC services', fontsize=12) + #if (i == 0) & (j == 2): + # ax.legend(title="Districts", fontsize=10, title_fontsize=10, bbox_to_anchor=(1., 1)) + percentage_diff_by_year_district_all[scenario][model_type] = percentage_diff_by_year_district +for ax in axes.flatten(): + ax.set_ylim(y_min*18, y_max) +handles, labels = ax.get_legend_handles_labels() +fig.legend(handles, labels, bbox_to_anchor=(1, -10), loc = "center right", fontsize=10, title="Districts") +plt.tight_layout() +plt.savefig(results_folder_to_save / 'stacked_bar_percentage_difference_5_years_grid_single_legend_with_births_per_1000.png') +#plt.show() +# +# + +####### Historical disruptions ########## + + +historical_predictions = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/results_of_ANC_model_historical_predictions.csv') +historical_predictions = historical_predictions.loc[historical_predictions['Difference_in_Expectation'] < 0] + +historical_predictions_sum = historical_predictions.groupby('District').sum().reset_index() +historical_predictions_sum['Percentage_Difference'] = ( + historical_predictions_sum['Difference_in_Expectation'] / historical_predictions_sum['Predicted_No_Weather_Model'] +) * 100 + +historical_predictions_sum['District'] = historical_predictions_sum['District'].replace( + {"Mzimba North": "Mzimba", "Mzimba South": "Mzimba"} +) + +percentage_diff_by_district_historical = historical_predictions_sum.groupby('District')['Percentage_Difference'].mean() +malawi_admin2['Percentage_Difference_historical'] = malawi_admin2['ADM2_EN'].map(percentage_diff_by_district_historical) +malawi_admin2.loc[malawi_admin2['Percentage_Difference_historical'] > 0, 'Percentage_Difference_historical'] = 0 +percentage_diff_by_district_historical_average = historical_predictions_sum['Percentage_Difference'].mean() +print(percentage_diff_by_district_historical_average) + +fig, ax = plt.subplots(figsize=(10, 10)) + +malawi_admin2.dropna(subset=['Percentage_Difference_historical']).plot( + ax=ax, + column='Percentage_Difference_historical', + cmap='Blues_r', + edgecolor='black', + alpha=1, + legend=False, + vmin=global_min, + vmax=0 +) + +ax.set_ylabel("Latitude", fontsize=10) +ax.set_xlabel("Longitude", fontsize=10) + +sm = plt.cm.ScalarMappable( + cmap='Blues_r', + norm=mcolors.Normalize(vmin=global_min, vmax=global_max) +) +sm.set_array([]) +fig.colorbar(sm, ax=ax, orientation="vertical", shrink=0.8, label="Percentage Difference (%)") + +plt.title("", fontsize=16) +plt.savefig(results_folder_to_save / 'percentage_difference_map_historical.png') +plt.show() diff --git a/src/scripts/climate_change/compare_historical_era5_cmip6.ipynb b/src/scripts/climate_change/compare_historical_era5_cmip6.ipynb new file mode 100644 index 0000000000..69eff83b89 --- /dev/null +++ b/src/scripts/climate_change/compare_historical_era5_cmip6.ipynb @@ -0,0 +1,392 @@ +{ + "cells": [ + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Compare CMIP6 and ERA5 between 2015 and 2024", + "id": "3f1f11ff82b246df" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:40:41.275334Z", + "start_time": "2024-11-28T10:40:41.270301Z" + } + }, + "cell_type": "code", + "source": [ + "import time\n", + "\n", + "import geopandas as gpd\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import pandas as pd\n", + "from netCDF4 import Dataset\n", + "from shapely.geometry import Polygon\n", + "import difflib\n", + "import glob\n", + "import os\n", + "from pathlib import Path\n", + "import xarray as xr\n", + "import re\n", + "\n", + "from netCDF4 import Dataset" + ], + "id": "1fc465aa1172b4fa", + "outputs": [], + "execution_count": 116 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Read in ERA5 data", + "id": "aa73991ac1fd43ac" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:49:33.582014Z", + "start_time": "2024-11-28T10:49:33.575297Z" + } + }, + "cell_type": "code", + "source": [ + "era5_data_xr = xr.open_dataset('/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/monthly_data/724bab97773bb7ba4e1635356ad0d12.nc')\n", + "\n", + "era5_data_xr_2015_2024 = era5_data_xr.sel(date = slice('20140101', '20250101'))\n" + ], + "id": "d9dc56e45d9d0f9", + "outputs": [], + "execution_count": 132 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:49:34.549488Z", + "start_time": "2024-11-28T10:49:34.116203Z" + } + }, + "cell_type": "code", + "source": [ + "days_in_month = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31]\n", + "month = 0\n", + "for i in range(len(era5_data_xr_2015_2024['latitude'][:])):\n", + " for j in range(len(era5_data_xr_2015_2024['longitude'][:])):\n", + " pr_data_time_series_grid = era5_data_xr_2015_2024['tp'][:, i, j]\n", + " pr_data_time_series_grid *= 1000 * days_in_month[month] # to get to mm\n", + " plt.plot(pr_data_time_series_grid)\n", + " month = (month + 1) % 12" + ], + "id": "2c3e6a8728afdb4a", + "outputs": [ + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 133 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:49:38.725333Z", + "start_time": "2024-11-28T10:49:38.639069Z" + } + }, + "cell_type": "code", + "source": [ + "pr_data_time_series_avg_ERA5 = era5_data_xr_2015_2024['tp'].mean(dim=['latitude', 'longitude'])\n", + "\n", + "# Plot the averaged precipitation time series with distinct styles\n", + "plt.plot(pr_data_time_series_avg_ERA5 * 1000 * 30, color=\"blue\", linewidth=2, linestyle='--', marker='s', markersize=4, label='ERA5')\n", + "\n", + "plt.xlabel('Months since 01/2011')\n", + "plt.ylabel('Average Precipitation in 0.25 grid square (mm)')\n", + "plt.title('Average Precipitation Time Series')\n", + "plt.legend()\n", + "plt.show()" + ], + "id": "8383370a10bf70b5", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 134 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Now load the CMIP6 data - ssp 2.45", + "id": "8b8a3b9e737f9802" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Per month", + "id": "ed14b01708a10c81" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T11:44:26.379018Z", + "start_time": "2024-11-28T11:44:08.812505Z" + } + }, + "cell_type": "code", + "source": [ + "base_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5\"\n", + "nc_file_directory = os.path.join(base_dir, 'nc_files')\n", + "# NB these are daily \n", + "scenario = 'ssp2_4_5'\n", + "multiplier = 86400\n", + "years = range(2015, 2025)\n", + "month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years)\n", + "\n", + "cumulative_sum_by_models = {}\n", + "for file in glob.glob(os.path.join(nc_file_directory, \"*.nc\")):\n", + " model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1)\n", + " if model == 'IITM-ESM':\n", + " continue # have seen from plots that this is a major outlier\n", + " data_per_model = xr.open_dataset(file)\n", + " data_per_model_2015_2024 = data_per_model.sel(time = slice('2015-01-01', '2025-01-01'))\n", + " pr_data = data_per_model_2015_2024['pr'][:] * multiplier # in kg m-2 s-1 = mm s-1 x 86400 to get to day\n", + " pr_data_avg_area_model = pr_data.mean(dim=['lat', 'lon'])\n", + " cumulative_sum_window_for_model = []\n", + " begin_day = 0\n", + " for month_idx, month_length in enumerate(month_lengths):\n", + " days_for_grid = pr_data_avg_area_model[begin_day:begin_day + month_length]\n", + " cumulative_sums = sum(days_for_grid)\n", + " if isinstance(cumulative_sums, int):\n", + " cumulative_sum_window_for_model.append(cumulative_sums)\n", + " else:\n", + " cumulative_sum_window_for_model.append(cumulative_sums.values)\n", + " begin_day += month_length\n", + " cumulative_sum_by_models[model] = cumulative_sum_window_for_model\n", + " plt.plot(cumulative_sum_window_for_model, linewidth=2, linestyle='--', label = model)\n", + "\n", + "cumulative_sums_df = pd.DataFrame(cumulative_sum_by_models)\n", + "mean_cumulative_sum = cumulative_sums_df.mean(axis=1)\n", + "median_cumulative_sum = cumulative_sums_df.median(axis=1)\n", + "plt.plot(mean_cumulative_sum, color='black', linewidth=3, label='Average', zorder=10)\n", + "plt.plot(median_cumulative_sum, color='orange', linewidth=3, label='Average', zorder=10)\n", + "\n", + "plt.plot(pr_data_time_series_avg_ERA5 * 30 * 1000, color=\"blue\", linewidth=2, linestyle='-',markersize=4, label='ERA5')\n", + "\n", + "plt.legend()\n" + ], + "id": "ceba09cf984d2020", + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 169, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 169 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T11:48:29.614526Z", + "start_time": "2024-11-28T11:48:29.507571Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(mean_cumulative_sum, color='#B18FCF', linewidth=2, label='Mean over CMIP6', zorder=10)\n", + "plt.plot(median_cumulative_sum, color='#A27035', linewidth=2, linestyle = ':',label='Median over CMIP6', zorder=10)\n", + "\n", + "plt.plot(pr_data_time_series_avg_ERA5 * 30 * 1000, color=\"#4B88A2\", linewidth=2, linestyle='-',markersize=4, label='ERA5')\n", + "\n", + "plt.legend()\n", + "plt.ylim(0,400)\n", + "plt.xlim(0, (12*10) -1 )\n", + "plt.xlabel(\"Months since 01/2011\")\n", + "plt.ylabel(\"Average monthly precipitation across Malawi (mm)\")" + ], + "id": "cf4d9a658012d1b7", + "outputs": [ + { + "data": { + "text/plain": [ + "Text(0, 0.5, 'Average monthly precipitation across Malawi (mm)')" + ] + }, + "execution_count": 173, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 173 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Per day", + "id": "7464de9ae1eb71a1" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:27:15.140753Z", + "start_time": "2024-11-28T10:27:13.010519Z" + } + }, + "cell_type": "code", + "source": [ + "base_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5\"\n", + "nc_file_directory = os.path.join(base_dir, 'nc_files')\n", + "# NB these are daily \n", + "scenario = 'ssp2_4_5'\n", + "multiplier = 86400\n", + "years = range(2015, 2025)\n", + "month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years)\n", + "\n", + "for file in glob.glob(os.path.join(nc_file_directory, \"*.nc\")):\n", + " model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1)\n", + " data_per_model = xr.open_dataset(file)\n", + " data_per_model_2015_2024 = data_per_model.sel(time = slice('2015-01-01', '2025-01-01'))\n", + " pr_data = data_per_model_2015_2024['pr'][:] * multiplier # in kg m-2 s-1 = mm s-1 x 86400 to get to day\n", + " pr_data_avg_area_model = pr_data.mean(dim=['lat', 'lon'])\n", + " plt.plot(pr_data_avg_area_model, linewidth=2, linestyle='--', label = model)\n", + " plt.legend()" + ], + "id": "fc517576d38dd0a4", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 108 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Monthly mean per day", + "id": "6490116d0cf0334f" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:34:59.226041Z", + "start_time": "2024-11-28T10:34:38.179156Z" + } + }, + "cell_type": "code", + "source": [ + "base_dir = \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5\"\n", + "nc_file_directory = os.path.join(base_dir, 'nc_files')\n", + "# NB these are daily \n", + "scenario = 'ssp2_4_5'\n", + "multiplier = 86400\n", + "years = range(2015, 2025)\n", + "month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years)\n", + "\n", + "for file in glob.glob(os.path.join(nc_file_directory, \"*.nc\")):\n", + " model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1)\n", + " data_per_model = xr.open_dataset(file)\n", + " data_per_model_2015_2024 = data_per_model.sel(time = slice('2015-01-01', '2025-01-01'))\n", + " pr_data = data_per_model_2015_2024['pr'][:] * multiplier # in kg m-2 s-1 = mm s-1 x 86400 to get to day\n", + " pr_data_avg_area_model = pr_data.mean(dim=['lat', 'lon'])\n", + " cumulative_sum_window_for_model = []\n", + " begin_day = 0\n", + " for month_idx, month_length in enumerate(month_lengths):\n", + " days_for_grid = pr_data_avg_area_model[begin_day:begin_day + month_length]\n", + " cumulative_sums = sum(days_for_grid)/month_length\n", + " cumulative_sum_window_for_model.append(cumulative_sums)\n", + " begin_day += month_length\n", + " plt.plot(cumulative_sum_window_for_model, linewidth=2, linestyle='--', label = model)\n", + " plt.legend()" + ], + "id": "ced869549b45bd48", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 109 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "bc9105dc2b16b465" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/data_retrieval_CMIP.py b/src/scripts/climate_change/data_retrieval_CMIP.py new file mode 100644 index 0000000000..547f8a5fb9 --- /dev/null +++ b/src/scripts/climate_change/data_retrieval_CMIP.py @@ -0,0 +1,69 @@ +import os + +import cdsapi + +#models_ssp119 = ["cams_csm1_0", "ipsl_cm6a_lr", "miroc6","miroc_es2l", "mri_esm2_0", "canesm5", "cnrm_esm2_1", "ec_earth3", "ec_earth3_veg_lr", "fgoals_g3", "gfdl_esm4", "ukesm1_0_ll"] +scenarios = ["ssp1_1_9", "ssp1_2_6", "ssp4_3_4", "ssp5_3_4OS", "ssp2_4_5", "ssp4_6_0", "ssp3_7_0", "ssp5_8_5"] +models_ssp245 = ["access_cm2", "awi_cm_1_1_mr", "bcc_csm2_mr", "cams_csm1_0", "cmcc_esm2", "hadgem3_gc31_ll", + "iitm_esm", "inm_cm5_0", "ipsl_cm6a_lr", "kiost_esm", "miroc6", "miroc_es2l", + "mri_esm2_0", "noresm2_mm", "canesm5", "cesm2", "cmcc_cm2_sr5", "cnrm_cm6_1", "cnrm_esm2_1", + "ec_earth3_cc", "ec_earth3_veg_lr", "fgoals_g3", + "gfdl_esm4", "inm_cm4_8", "kace_1_0_g", "mpi_esm1_2_lr", "nesm3", "noresm2_lm", "ukesm1_0_ll"] + +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/" + +os.chdir(base_dir) +for scenario in scenarios: + scenario_dir = os.path.join(base_dir, scenario) + if not os.path.exists(scenario_dir): + os.makedirs(scenario_dir) + os.chdir(scenario_dir) + for model in models_ssp245: + dataset = "projections-cmip6" + request = { + "temporal_resolution": "daily", + "experiment": scenario, + "variable": "precipitation", + "model": model, + "year": [ + "2015", "2016", "2017", "2018", "2019", "2020", + "2021", "2022", "2023", "2024", "2025", "2026", + "2027", "2028", "2029", "2030", "2031", "2032", + "2033", "2034", "2035", "2036", "2037", "2038", + "2039", "2040", "2041", "2042", "2043", "2044", + "2045", "2046", "2047", "2048", "2049", "2050", + "2051", "2052", "2053", "2054", "2055", "2056", + "2057", "2058", "2059", "2060", "2061", "2062", + "2063", "2064", "2065", "2066", "2067", "2068", + "2069", "2070", "2071", "2072", "2073", "2074", + "2075", "2076", "2077", "2078", "2079", "2080", + "2081", "2082", "2083", "2084", "2085", "2086", + "2087", "2088", "2089", "2090", "2091", "2092", + "2093", "2094", "2095", "2096", "2097", "2098", + "2099" + ], + "month": [ + "01", "02", "03", + "04", "05", "06", + "07", "08", "09", + "10", "11", "12" + ], + "day": [ + "01", "02", "03", + "04", "05", "06", + "07", "08", "09", + "10", "11", "12", + "13", "14", "15", + "16", "17", "18", + "19", "20", "21", + "22", "23", "24", + "25", "26", "27", + "28", "29", "30", + "31" + ], + + 'area': [-9.36366167, 35.91841716, -17.12627881, 32.67161823, ] # boundaries for all of Malawi + } + + client = cdsapi.Client() + client.retrieve(dataset, request).download() diff --git a/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_daily.py b/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_daily.py new file mode 100644 index 0000000000..a4aea25bb2 --- /dev/null +++ b/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_daily.py @@ -0,0 +1,52 @@ +import os + +import cdsapi + +years = ["2011", "2012", "2013", "2014", "2015", "2016", "2017", "2018", "2019", "2020", "2021", + "2022", "2023", "2024"] +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total" + +for year in years: + year_dir = os.path.join(base_dir, year) + if not os.path.exists(year_dir): + os.makedirs(year_dir) + os.chdir(year_dir) + dataset = "reanalysis-era5-single-levels" + request = { + "product_type": ["reanalysis"], + "variable": ["total_precipitation"], + "year": year, + "month": [ + "01", "02", "03", + "04", "05", "06", + "07", "08", "09", + "10", "11", "12" + ], + "day": [ + "01", "02", "03", + "04", "05", "06", + "07", "08", "09", + "10", "11", "12", + "13", "14", "15", + "16", "17", "18", + "19", "20", "21", + "22", "23", "24", + "25", "26", "27", + "28", "29", "30", + "31" + ], + "time": ["00:00", "01:00", "02:00", + "03:00", "04:00", "05:00", + "06:00", "07:00", "08:00", + "09:00", "10:00", "11:00", + "12:00", "13:00", "14:00", + "15:00", "16:00", "17:00", + "18:00", "19:00", "20:00", + "21:00", "22:00", "23:00"], + "data_format": "netcdf", + "download_format": "unarchived", + "area": [-9.36366167, 32.67161823, -17.12627881, 35.91841716] + } + + client = cdsapi.Client() + client.retrieve(dataset, request).download() diff --git a/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_monthly.py b/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_monthly.py new file mode 100644 index 0000000000..1ddcf261de --- /dev/null +++ b/src/scripts/climate_change/data_retrieval_ERA5_reanalysis_monthly.py @@ -0,0 +1,31 @@ +import os + +import cdsapi + +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/monthly_data" +os.chdir(base_dir) +dataset = "reanalysis-era5-single-levels-monthly-means" +request = { + "product_type": ["monthly_averaged_reanalysis"], + "variable": ["total_precipitation"], + "year": [ + "2011", "2012", "2013", + "2014", "2015", "2016", + "2017", "2018", "2019", + "2020", "2021", "2022", + "2023", "2024" + ], + "month": [ + "01", "02", "03", + "04", "05", "06", + "07", "08", "09", + "10", "11", "12" + ], + "time": ["00:00"], + "data_format": "netcdf", + "download_format": "unarchived", + "area": [-9.36366167, 32.67161823, -17.12627881, 35.91841716] +} + +client = cdsapi.Client() +client.retrieve(dataset, request).download() diff --git a/src/scripts/climate_change/grid_malawi.py b/src/scripts/climate_change/grid_malawi.py new file mode 100644 index 0000000000..22b41495ab --- /dev/null +++ b/src/scripts/climate_change/grid_malawi.py @@ -0,0 +1,101 @@ +import geopandas as gpd +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +from netCDF4 import Dataset +from shapely.geometry import Polygon + +# Load netCDF data for gridding info +#file_path = "/Users/rem76/Downloads/821bebfbcee0609d233c09e8b2bbc1f3/pr_Amon_UKESM1-0-LL_ssp119_r1i1p1f2_gn_20150116-20991216.nc" +file_path_historical_data = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/139ef85ab4df0a12fc01854395fc9a6d.nc" +dataset = Dataset(file_path_historical_data, mode='r') +print(dataset.variables.keys()) +pr_data = dataset.variables['tp'][:] # ['pr'][:] pr for projections, tp for historical +lat_data = dataset.variables['latitude'][:] #['lat'][:] +long_data = dataset.variables['longitude'][:] #['lon'][:] +meshgrid_from_netCDF = np.meshgrid(long_data, lat_data) + +# Load Malawi shapefile +malawi = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm0_nso_20181016.shp") +malawi_admin1 = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm1_nso_20181016.shp") +malawi_admin2 = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm2_nso_20181016.shp") +#grid_size = 1 +#minx, miny, maxx, maxy = malawi.total_bounds +#x_coords = np.arange(minx, maxx, grid_size) my gridding doesn't work - based on a different projection, maybe? +#y_coords = np.arange(miny, maxy, grid_size) +#polygons = [Polygon([(x, y), (x + grid_size, y), (x + grid_size, y + grid_size), (x, y + grid_size)]) for x in x_coords for y in y_coords] + +difference_lat = lat_data[1] - lat_data[0] # as is a grid, the difference is the same for all sequential coordinates +difference_long = long_data[1] - long_data[0] + +polygons = [] +for x in long_data: + for y in lat_data: + bottom_left = (x, y) + bottom_right = (x + difference_long, y) + top_right = (x + difference_long, y + difference_lat) + top_left = (x, y + difference_lat) + polygon = Polygon([bottom_left, bottom_right, top_right, top_left]) + polygons.append(polygon) + +grid = gpd.GeoDataFrame({'geometry': polygons}, crs=malawi.crs) +grid_clipped = gpd.overlay(grid, malawi, how='intersection') # for graphing +grid_clipped_ADM1 = gpd.overlay(grid, malawi_admin1, how='intersection') # for graphing +grid_clipped_ADM2 = gpd.overlay(grid, malawi_admin2, how='intersection') # for graphing +cmap = plt.cm.get_cmap('tab20', len(grid_clipped_ADM1['ADM1_EN'].unique())) +grid.to_file("/Users/rem76/Desktop/Climate_change_health/Data/malawi_grid_0_025.shp") + +fig, ax = plt.subplots(figsize=(10, 10)) +malawi_admin2.plot(ax=ax, edgecolor='black', color='white') +grid.plot(ax=ax, edgecolor='#1C6E8C', color='white') +grid_clipped_ADM2.plot(ax=ax,edgecolor='#1C6E8C', alpha=0.4) +grid_clipped_ADM1.plot(column='ADM1_EN', ax=ax, cmap=cmap, edgecolor='#1C6E8C', alpha=0.7) + +# Finalize plot +plt.title("Malawi with Overlaying Grids") +plt.xlabel("Longitude") +plt.ylabel("Latitude") +#plt.show() + +### Intersection between the grid and the admin areas ### +grid['Grid_Index'] = grid.index +admin_area_with_major_grid = gpd.overlay(grid, malawi_admin2, how='intersection') #56 intersections between districts and major grid squares, finding which grid each facility falls into + +########### Create new table with facilities and add coordinates to each facility ######### + +facilities_by_area = pd.read_csv("/Users/rem76/PycharmProjects/TLOmodel/resources/healthsystem/organisation/ResourceFile_Master_Facilities_List.csv") + +# Referral hospitals have no assigned district - assign biggest city in region? +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Referral Hospital_Southern', 'District'] = 'Blantyre City' +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Referral Hospital_Central', 'District'] = 'Lilongwe City' +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Referral Hospital_Northern', 'District'] = 'Mzuzu City' + +# Mental hospital is in Zomba +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Zomba Mental Hospital', 'District'] = 'Zomba City' +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Zomba Mental Hospital', 'Region'] = 'Southern' + +# HQ based in Lilongwe? +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Headquarter', 'District'] = 'Lilongwe City' +facilities_by_area.loc[facilities_by_area['Facility_Name'] == 'Headquarter', 'Region'] = 'Central' +# join so each facility has a grid + +facilities_with_districts_shap_files = facilities_by_area.merge(admin_area_with_major_grid, + how='left', + left_on='District', + right_on = 'ADM2_EN') # will have what grid cell they're in +# Facilities do not go smaller than region... Which may have multiple polygons +# So, because of the fact one district may overlap with many grids, there are many "duplicates" +# in facilities_with_districts_shap_files (as each facility is paired with any matching grid) +# removing the duplicates PENDING a better system (e.g. assigning based on size) + +facilities_with_districts_shap_files_no_duplicates = facilities_with_districts_shap_files.drop_duplicates(subset=['District', 'Facility_Level', 'Region', 'Facility_ID', 'Facility_Name']) +facilities_with_districts_shap_files_no_duplicates.reset_index(drop=True, inplace=True) + + +# write csv file of facilities with districts +facilities_with_districts_shap_files_no_duplicates.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts_historical.csv") + +facilities_gdf = gpd.GeoDataFrame(facilities_with_districts_shap_files_no_duplicates, + geometry='geometry', + crs="EPSG:4326") +facilities_gdf.to_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts_historical.shp") diff --git a/src/scripts/climate_change/grid_malawi_CMIP6.py b/src/scripts/climate_change/grid_malawi_CMIP6.py new file mode 100644 index 0000000000..00c7a6855d --- /dev/null +++ b/src/scripts/climate_change/grid_malawi_CMIP6.py @@ -0,0 +1,140 @@ +import glob +import os +import re + +import geopandas as gpd +import matplotlib.cm as cm +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +from matplotlib import colors as mcolors +from netCDF4 import Dataset +from shapely.geometry import Polygon + +# Load netCDF data for gridding info +#file_path = "/Users/rem76/Downloads/821bebfbcee0609d233c09e8b2bbc1f3/pr_Amon_UKESM1-0-LL_ssp119_r1i1p1f2_gn_20150116-20991216.nc" +file_path_historical_data = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/2011/60ab007aa16d679a32f9c3e186d2f744.nc" +dataset = Dataset(file_path_historical_data, mode='r') +print(dataset.variables.keys()) +pr_data = dataset.variables['tp'][:] # ['pr'][:] pr for projections, tp for historical +lat_data = dataset.variables['latitude'][:] #['lat'][:] +long_data = dataset.variables['longitude'][:] #['lon'][:] +meshgrid_from_netCDF = np.meshgrid(long_data, lat_data) + +# Load Malawi shapefile +malawi = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm0_nso_20181016.shp") +malawi_admin1 = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm1_nso_20181016.shp") +malawi_admin2 = gpd.read_file("/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm2_nso_20181016.shp") +#grid_size = 1 +#minx, miny, maxx, maxy = malawi.total_bounds +#x_coords = np.arange(minx, maxx, grid_size) my gridding doesn't work - based on a different projection, maybe? +#y_coords = np.arange(miny, maxy, grid_size) +#polygons = [Polygon([(x, y), (x + grid_size, y), (x + grid_size, y + grid_size), (x, y + grid_size)]) for x in x_coords for y in y_coords] + +difference_lat = lat_data[1] - lat_data[0] # as is a grid, the difference is the same for all sequential coordinates +difference_long = long_data[1] - long_data[0] + +polygons = [] +for x in long_data: + for y in lat_data: + bottom_left = (x, y) + bottom_right = (x + difference_long, y) + top_right = (x + difference_long, y + difference_lat) + top_left = (x, y + difference_lat) + polygon = Polygon([bottom_left, bottom_right, top_right, top_left]) + polygons.append(polygon) + +grid = gpd.GeoDataFrame({'geometry': polygons}, crs=malawi.crs) +grid_clipped = gpd.overlay(grid, malawi, how='intersection') # for graphing +grid_clipped_ADM1 = gpd.overlay(grid, malawi_admin1, how='intersection') # for graphing +grid_clipped_ADM2 = gpd.overlay(grid, malawi_admin2, how='intersection') # for graphing +cmap = plt.cm.get_cmap('tab20', len(grid_clipped_ADM1['ADM1_EN'].unique())) +grid.to_file("/Users/rem76/Desktop/Climate_change_health/Data/malawi_grid_0_025.shp") + +fig, ax = plt.subplots(figsize=(10, 10)) +malawi_admin2.plot(ax=ax, edgecolor='black', color='white') +grid.plot(ax=ax, edgecolor='#1C6E8C', color='white') +grid_clipped_ADM2.plot(ax=ax,edgecolor='#1C6E8C', alpha=0.4) +grid_clipped_ADM1.plot(column='ADM1_EN', ax=ax, cmap=cmap, edgecolor='#1C6E8C', alpha=0.7) + +# Finalize plot +plt.title("Malawi with Overlaying Grids") +plt.xlabel("Longitude") +plt.ylabel("Latitude") +#plt.show() + + +### SSP25 model grid +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/" +scenarios = ["ssp126", "ssp245", "ssp585"] + +file_list = glob.glob(os.path.join(base_dir, "*.nc")) +colors = cm.get_cmap("tab20", 20) + +data_by_model_and_grid = {} +for scenario in scenarios: + print(scenario) + scenario_directory = os.path.join(base_dir, scenario) + nc_file_directory = os.path.join(scenario_directory, 'nc_files') + for idx, file in enumerate(glob.glob(os.path.join(nc_file_directory, "*.nc"))): + model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1) + data_per_model = Dataset(file, mode='r') + pr_data = data_per_model.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day + lat_data = data_per_model.variables['lat'][:] + long_data = data_per_model.variables['lon'][:] + for lon in long_data: + ax.axvline(x=lon, color=colors(idx), linestyle='--', linewidth=0.5) + for lat in lat_data: + ax.axhline(y=lat, color=colors(idx), linestyle='--', linewidth=0.5) + + # Customize your plot as needed + ax.set_xlabel('Longitude') + ax.set_ylabel('Latitude') + + +plt.show() + +# Add in facility information + +expanded_facility_info = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv", + index_col=0 +) + +long_format = expanded_facility_info.T.reset_index() +long_format.columns = [ + 'Facility', 'Zonename', 'Dist', 'Resid', 'A105', 'A109__Altitude', 'Ftype', + 'A109__Latitude', 'A109__Longitude', 'minimum_distance', 'average_precipitation' +] + +long_format = long_format.dropna(subset=['A109__Latitude']) + +facilities_gdf = gpd.GeoDataFrame( + long_format, + geometry=gpd.points_from_xy(long_format['A109__Longitude'], long_format['A109__Latitude']), + crs="EPSG:4326" +) + +facilities_gdf['average_precipitation'] = pd.to_numeric(facilities_gdf['average_precipitation'], errors='coerce') + +norm = mcolors.Normalize(vmin=facilities_gdf['average_precipitation'].min(), + vmax=facilities_gdf['average_precipitation'].max()) +cmap_facilities = plt.cm.YlOrBr +facilities_gdf['color'] = facilities_gdf['average_precipitation'].apply(lambda x: cmap_facilities(norm(x))) + +fig, ax = plt.subplots(figsize=(10, 10)) + +malawi_admin2.plot(ax=ax, edgecolor='black', color='white') +grid_clipped_ADM2.plot(ax=ax, edgecolor='#1C6E8C', alpha=0.4) +grid_clipped_ADM1.plot(column='ADM1_EN', ax=ax, cmap=cmap, edgecolor='#1C6E8C', alpha=0.7) + +facilities_gdf.plot(ax=ax, color=facilities_gdf['color'], markersize=10) + +sm = plt.cm.ScalarMappable(cmap=cmap_facilities, norm=norm) +sm.set_array([]) +cbar = plt.colorbar(sm, ax=ax, orientation='vertical', fraction=0.03, pad=0.04) +cbar.set_label('Mean Monthly Precipitation (mm)') +plt.xlabel("Longitude") +plt.ylabel("Latitude") + +plt.show() diff --git a/src/scripts/climate_change/gridding_data_exploration.ipynb b/src/scripts/climate_change/gridding_data_exploration.ipynb new file mode 100644 index 0000000000..5d012d41dd --- /dev/null +++ b/src/scripts/climate_change/gridding_data_exploration.ipynb @@ -0,0 +1,1382 @@ +{ + "cells": [ + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:40.731834Z", + "start_time": "2024-11-28T10:41:40.625055Z" + } + }, + "cell_type": "code", + "source": [ + "import geopandas as gpd\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import pandas as pd\n", + "from netCDF4 import Dataset\n", + "from shapely.geometry import Polygon\n", + "import difflib\n", + "import glob\n", + "import os\n", + "from pathlib import Path\n", + "import xarray as xr\n", + "\n", + "from netCDF4 import Dataset" + ], + "id": "7ae9972a2d6542a4", + "outputs": [], + "execution_count": 65 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:41.365105Z", + "start_time": "2024-11-28T10:41:41.362570Z" + } + }, + "cell_type": "code", + "source": "", + "id": "46c89794acb378d1", + "outputs": [], + "execution_count": 65 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# NB THE ERA5 AND CHIRPS DATA GO IN REVERSE ORDER ", + "id": "8003215dcdd59c24" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": [ + "print(CHIPRS_dataset['latitude'][:])\n", + "[-17.125 -17.075 -17.025002...\n", + "\n", + "print(era5_data['latitude'][:]) [ -9.376 -9.626 -9.876 -10.126 \n", + "\n" + ], + "id": "bf78a17ee53b0cc4" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "", + "id": "ac4b0329999da204" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Load CHIRPS", + "id": "cd1206c4719b436f" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:44.945597Z", + "start_time": "2024-11-28T10:41:44.827489Z" + } + }, + "cell_type": "code", + "source": [ + "chirps_xr = xr.open_dataset('/Users/rem76/Desktop/Climate_change_health/Data/CHIRPS/java_chirps-v2.0.monthly_malawi_clipped.nc')\n", + "chirps_xr = chirps_xr.where(\n", + " chirps_xr['time.year'] > 2010, drop=True)" + ], + "id": "9407ed417645ce11", + "outputs": [], + "execution_count": 66 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:45.757211Z", + "start_time": "2024-11-28T10:41:45.724617Z" + } + }, + "cell_type": "code", + "source": [ + "chirps_xr_coarse = chirps_xr.coarsen(latitude = 5, boundary=\"trim\").mean()\n", + "chirps_xr_coarse.coarsen(longitude = 5, boundary=\"trim\").mean()\n" + ], 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+       "    faq:               http://chg-wiki.geog.ucsb.edu/wiki/CHIRPS_FAQ\n",
+       "    CDO:               Climate Data Operators version 2.4.4 (https://mpimet.m...
" + ] + }, + "execution_count": 67, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 67 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Load ERA5 ", + "id": "123d450b41f841b9" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:47.444739Z", + "start_time": "2024-11-28T10:41:47.416253Z" + } + }, + "cell_type": "code", + "source": "era5_data_xr = xr.open_dataset('/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/monthly_data/724bab97773bb7ba4e1635356ad0d12.nc')", + "id": "178103b827b5216e", + "outputs": [], + "execution_count": 68 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Load TAMSAT", + "id": "d859c3b67bef8616" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:48.540861Z", + "start_time": "2024-11-28T10:41:48.523541Z" + } + }, + "cell_type": "code", + "source": "tamsat_xr = xr.open_dataset('/Users/rem76/Desktop/Climate_change_health/Data/TAMSAT/rfe1983-present_monthly_0.25.v3.1.nc')\n", + "id": "a5326b8dc484c8d3", + "outputs": [], + "execution_count": 69 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "", + "id": "2e0c63be171f3f3d" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:49.775599Z", + "start_time": "2024-11-28T10:41:49.488923Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "tamsat_xr_filtered = tamsat_xr.where(\n", + " (tamsat_xr['time.year'] > 2009) &\n", + " (tamsat_xr['lat'] >= -17.12627881) & (tamsat_xr['lat'] <= -9.36366167) &\n", + " (tamsat_xr['lon'] >= 32.67161823) & (tamsat_xr['lon'] <= 35.91841716),\n", + " drop=True\n", + ")\n" + ], + "id": "8d154a9025d54e50", + "outputs": [], + "execution_count": 70 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": [ + "# NB - ERA5 \n", + "The hydrological parameters have effective units of \"m of water per day\" and so they should be multiplied by 1000 to convert to kgm-2day-1 or mmday-1.\n", + "\n", + "https://confluence.ecmwf.int/display/CKB/ERA5%3A+data+documentation#ERA5:datadocumentation-Monthlymeans " + ], + "id": "80c20eec27f5238e" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:41:54.704835Z", + "start_time": "2024-11-28T10:41:54.231024Z" + } + }, + "cell_type": "code", + "source": [ + "days_in_month = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31]\n", + "month = 0\n", + "for i in range(len(era5_data_xr['latitude'][:])):\n", + " for j in range(len(era5_data_xr['longitude'][:])):\n", + " pr_data_time_series_grid = era5_data_xr['tp'][:, i, j]\n", + " pr_data_time_series_grid *= 1000 * days_in_month[month] # to get to mm\n", + " plt.plot(pr_data_time_series_grid)\n", + " month = (month + 1) % 12" + ], + "id": "41dec217f9da78ad", + "outputs": [ + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 71 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:42:11.976710Z", + "start_time": "2024-11-28T10:42:02.464863Z" + } + }, + "cell_type": "code", + "source": [ + "for i in range(len(chirps_xr['latitude'][:])):\n", + " for j in range(len(chirps_xr['longitude'][:])):\n", + " pr_data_time_series_grid = chirps_xr['precip'][:, i, j]\n", + " plt.plot(pr_data_time_series_grid)" + ], + "id": "17df634e66637b07", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 72 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:42:13.260893Z", + "start_time": "2024-11-28T10:42:12.795965Z" + } + }, + "cell_type": "code", + "source": [ + "for i in range(len(tamsat_xr_filtered['lat'][:])):\n", + " for j in range(len(tamsat_xr_filtered['lon'][:])):\n", + " pr_data_time_series_grid = tamsat_xr_filtered['rfe_filled'][:, i, j]\n", + " plt.plot(pr_data_time_series_grid)" + ], + "id": "592bd2ed79b8e94", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 73 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-28T10:42:14.180219Z", + "start_time": "2024-11-28T10:42:14.064328Z" + } + }, + "cell_type": "code", + "source": [ + "pr_data_time_series_avg_CHIRPS = chirps_xr['precip'].mean(dim=['latitude', 'longitude'])\n", + "pr_data_time_series_avg_ERA5 = era5_data_xr['tp'].mean(dim=['latitude', 'longitude'])\n", + "pr_data_time_series_avg_tamsat = tamsat_xr_filtered['rfe_filled'].mean(dim=['lat', 'lon'])\n", + "\n", + "# Plot the averaged precipitation time series with distinct styles\n", + "plt.plot(pr_data_time_series_avg_CHIRPS, color=\"red\", linewidth=2, linestyle='-', marker='o', markersize=4, label='CHIRPS')\n", + "plt.plot(pr_data_time_series_avg_ERA5 * 1000 * 30, color=\"blue\", linewidth=2, linestyle='--', marker='s', markersize=4, label='ERA5')\n", + "plt.plot(pr_data_time_series_avg_tamsat, color=\"green\", linewidth=2, linestyle=':', marker='^', markersize=4, label='TAMSAT')\n", + "\n", + "plt.xlabel('Months since 01/2011')\n", + "plt.ylabel('Average Precipitation in 0.25 grid square (mm)')\n", + "plt.title('Average Precipitation Time Series')\n", + "plt.legend()\n", + "plt.show()" + ], + "id": "53369e1395a2f290", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 74 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T15:18:59.825963Z", + "start_time": "2024-11-25T15:18:59.548066Z" + } + }, + "cell_type": "code", + "source": [ + "pr_data_time_series_avg_CHIRPS = chirps_xr['precip'].mean(dim=['latitude', 'longitude'])\n", + "pr_data_time_series_sd_CHIRPS = chirps_xr['precip'].std(dim=['latitude', 'longitude'])\n", + "\n", + "pr_data_time_series_avg_ERA5 = era5_data_xr['tp'].mean(dim=['latitude', 'longitude'])\n", + "pr_data_time_series_sd_ERA5 = era5_data_xr['tp'].std(dim=['latitude', 'longitude'])\n", + "\n", + "pr_data_time_series_avg_tamsat = tamsat_xr_filtered['rfe_filled'].mean(dim=['lat', 'lon'])\n", + "pr_data_time_series_sd_tamsat = tamsat_xr_filtered['rfe_filled'].std(dim=['lat', 'lon'])\n", + "\n", + "fig, axs = plt.subplots(1, 3, figsize=(18, 6), sharex=True, sharey=True)\n", + "\n", + "axs[0].plot(pr_data_time_series_avg_CHIRPS, color=\"red\", linewidth=2, linestyle='-', marker='o', markersize=4, label='CHIRPS')\n", + "axs[0].fill_between(range(len(pr_data_time_series_avg_CHIRPS)), \n", + " pr_data_time_series_avg_CHIRPS - pr_data_time_series_sd_CHIRPS, \n", + " pr_data_time_series_avg_CHIRPS + pr_data_time_series_sd_CHIRPS, \n", + " color=\"red\", alpha=0.2)\n", + "axs[0].set_title('CHIRPS')\n", + "axs[0].set_xlabel('Months since 01/2011')\n", + "axs[0].set_ylabel('Average Precipitation (mm)')\n", + "\n", + "axs[1].plot(pr_data_time_series_avg_ERA5 * 1000 * 30, color=\"blue\", linewidth=2, linestyle='--', marker='s', markersize=4, label='ERA5')\n", + "axs[1].fill_between(range(len(pr_data_time_series_avg_ERA5)), \n", + " (pr_data_time_series_avg_ERA5 - pr_data_time_series_sd_ERA5) * 1000 * 30, \n", + " (pr_data_time_series_avg_ERA5 + pr_data_time_series_sd_ERA5) * 1000 * 30, \n", + " color=\"blue\", alpha=0.2)\n", + "axs[1].set_title('ERA5')\n", + "axs[1].set_xlabel('Months since 01/2011')\n", + "\n", + "axs[2].plot(pr_data_time_series_avg_tamsat, color=\"green\", linewidth=2, linestyle=':', marker='^', markersize=4, label='TAMSAT')\n", + "axs[2].fill_between(range(len(pr_data_time_series_avg_tamsat)), \n", + " pr_data_time_series_avg_tamsat - pr_data_time_series_sd_tamsat, \n", + " pr_data_time_series_avg_tamsat + pr_data_time_series_sd_tamsat, \n", + " color=\"green\", alpha=0.2)\n", + "axs[2].set_title('TAMSAT')\n", + "axs[2].set_xlabel('Months since 01/2011')\n", + "\n", + "for ax in axs:\n", + " ax.legend()\n", + "\n", + "plt.suptitle('Average Precipitation Time Series with 1 SD Confidence Intervals')\n", + "plt.tight_layout(rect=[0, 0, 1, 0.95])\n", + "plt.show()\n" + ], + "id": "e67094aecd706820", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 12 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T15:18:59.827881Z", + "start_time": "2024-11-25T15:18:59.826541Z" + } + }, + "cell_type": "code", + "source": "", + "id": "8a03cd86c5319497", + "outputs": [], + "execution_count": 12 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# try on a map ", + "id": "52d16167c587aadd" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T15:18:59.831139Z", + "start_time": "2024-11-25T15:18:59.828411Z" + } + }, + "cell_type": "code", + "source": [ + "-9.375\n", + "-17.125\n", + "35.875\n", + "32.675003" + ], + "id": "dc9e04586502a4e3", + "outputs": [ + { + "data": { + "text/plain": [ + "32.675003" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 13 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T15:19:00.220739Z", + "start_time": "2024-11-25T15:18:59.831800Z" + } + }, + "cell_type": "code", + "source": [ + "from mpl_toolkits.basemap import Basemap\n", + "map = Basemap(projection='merc',llcrnrlon=30.,llcrnrlat=-20.,urcrnrlon=36.,urcrnrlat=-10.,resolution='i') # projection, lat/lon extents and resolution of polygons to draw, Malawi \n", + "meridians = np.arange(30,36,0.25) # make longitude lines ever 5 degrees from 30N-50N\n", + "parallels = np.arange(-20,-10,0.25) # make latitude lines every 5 degrees from 95W to 70W\n", + "map.drawparallels(parallels,labels=[1,0,0,0],fontsize=10)\n", + "map.drawmeridians(meridians,labels=[0,0,0,1],fontsize=10)" + ], + "id": "bf3da164ab13376e", + "outputs": [ + { + "data": { + "text/plain": [ + "{30.0: ([],\n", + " [Text(667.1692457080871, -19920.892788966048, '30°E')]),\n", + " 30.25: ([],\n", + " [Text(28021.10831973966, -19920.892788966048, '30.25°E')]),\n", + " 30.5: ([],\n", + " [Text(56042.21663947932, -19920.892788966048, '30.5°E')]),\n", + " 30.75: ([],\n", + " [Text(84063.32495921898, -19920.892788966048, '30.75°E')]),\n", + " 31.0: ([],\n", + " [Text(111417.26403325055, -19920.892788966048, '31°E')]),\n", + " 31.25: ([],\n", + " [Text(139438.3723529902, -19920.892788966048, '31.25°E')]),\n", + " 31.5: ([],\n", + " [Text(167459.48067272987, -19920.892788966048, '31.5°E')]),\n", + " 31.75: ([],\n", + " [Text(194813.41974676144, -19920.892788966048, '31.75°E')]),\n", + " 32.0: ([],\n", + " [Text(222834.5280665011, -19920.892788966048, '32°E')]),\n", + " 32.25: ([],\n", + " [Text(250855.63638624077, -19920.892788966048, '32.25°E')]),\n", + " 32.5: ([],\n", + " [Text(278209.5754602723, -19920.892788966048, '32.5°E')]),\n", + " 32.75: ([],\n", + " [Text(306230.683780012, -19920.892788966048, '32.75°E')]),\n", + " 33.0: ([],\n", + " [Text(334251.79209975165, -19920.892788966048, '33°E')]),\n", + " 33.25: ([],\n", + " [Text(361605.73117378325, -19920.892788966048, '33.25°E')]),\n", + " 33.5: ([],\n", + " [Text(389626.8394935229, -19920.892788966048, '33.5°E')]),\n", + " 33.75: ([],\n", + " [Text(417647.9478132626, -19920.892788966048, '33.75°E')]),\n", + " 34.0: ([],\n", + " [Text(445001.8868872941, -19920.892788966048, '34°E')]),\n", + " 34.25: ([],\n", + " [Text(473022.99520703376, -19920.892788966048, '34.25°E')]),\n", + " 34.5: ([],\n", + " [Text(501044.10352677346, -19920.892788966048, '34.5°E')]),\n", + " 34.75: ([],\n", + " [Text(528398.042600805, -19920.892788966048, '34.75°E')]),\n", + " 35.0: ([],\n", + " [Text(556419.1509205446, -19920.892788966048, '35°E')]),\n", + " 35.25: ([],\n", + " [Text(584440.2592402843, -19920.892788966048, '35.25°E')]),\n", + " 35.5: ([],\n", + " [Text(611794.1983143159, -19920.892788966048, '35.5°E')]),\n", + " 35.75: ([],\n", + " [Text(639815.3066340556, -19920.892788966048, '35.75°E')])}" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 14 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Try a grid-by-grid, month-by-month comparison of weather", + "id": "34cc093fd4b699a0" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T15:19:24.922839Z", + "start_time": "2024-11-25T15:19:24.920184Z" + } + }, + "cell_type": "code", + "source": "chirps_xr_coarse_lat_flipped = chirps_xr_coarse.sel(latitude=slice(None, None, -1)) # was in ascending order", + "id": "d4cab170b65886f7", + "outputs": [], + "execution_count": 17 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-25T16:00:11.724933Z", + "start_time": "2024-11-25T15:58:44.777233Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "#for m in range(len(era5_data_xr['date'])):\n", + "diff_CHIRPS_all = {}\n", + "diff_TAMSAT_all = {}\n", + "diff_CHIRPS_TAMSAT_all = {}\n", + "for m in range(len(era5_data_xr['date'])):\n", + " diff_CHIRPS = []\n", + " diff_TAMSAT = []\n", + " diff_CHIRPS_TAMSAT = []\n", + " month = 0\n", + " for i in range(len(era5_data_xr['latitude']) - 1):\n", + " for j in range(len(era5_data_xr['longitude'])):\n", + " weather_era5 = era5_data_xr['tp'][m, i, j] * 1000 * days_in_month[month]\n", + " weather_CHIRPS = chirps_xr_coarse_lat_flipped['precip'][m, i, j]\n", + " weather_TAMSAT = tamsat_xr_filtered['rfe_filled'][m, i, j]\n", + "\n", + " diff_CHIRPS.append(weather_era5 - weather_CHIRPS)\n", + " diff_TAMSAT.append(weather_era5 - weather_TAMSAT)\n", + " diff_CHIRPS_TAMSAT.append(weather_CHIRPS - weather_TAMSAT)\n", + " # plt.plot(diff_CHIRPS, label='ERA5 - CHIRPS', color='green',alpha=0.2)\n", + " # plt.plot(diff_TAMSAT, label='ERA5 - TAMSAT', color='purple', alpha=0.2)\n", + " # plt.plot(diff_CHIRPS_TAMSAT, label='CHIRPS - TAMSAT', color='red',alpha=0.2)\n", + " diff_CHIRPS_all[m] = np.mean(diff_CHIRPS)\n", + " diff_TAMSAT_all[m] = np.mean(diff_TAMSAT)\n", + " diff_CHIRPS_TAMSAT_all[m] = np.mean(diff_CHIRPS_TAMSAT)\n", + " month = (month + 1) % 12\n", + "\n", + " \n", + "plt.xlabel(\"Months since Jan 2010\")\n", + "plt.ylabel(\"Difference in Precipitation\")\n", + "plt.show()\n", + " " + ], + "id": "d636ca0d437c9152", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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oo7p69aqSk5OLXSclJUVTp051+fgAAIB1uB2ENmzY4I06XOJwOBQREaHXX39d/v7+io2N1alTp/TXv/71pkFo8uTJSkpKcn6/PiIEAADgdhDylPDwcPn7+yszM7NQe2ZmpqKioopdp3r16goICCh0Geyee+5RRkaG8vPzFRgYWGQdu90uu93u2eIBAEC54FIQeuCBB7Ro0SKFhITogQceuGXfFStWuLTjwMBAxcbGKjU11TlHyOFwKDU1VY899lix63To0EFLliyRw+GQn9+Pd/4fPnxY1atXLzYEAQAA3IpLzxEKDQ11zvkJDQ295ccdSUlJWrBggd5++20dOHBAo0aNUm5uroYOHSpJGjRokCZPnuzsP2rUKJ07d07jxo3T4cOHtWrVKk2fPl2jR492a78AAACSiyNCCxcuLPbPv1T//v115swZTZkyRRkZGWrZsqXWrFnjnECdnp7uHPmRpOjoaK1du1bjx49X8+bNVbNmTY0bN04TJ070WE0AAMA63L59/vjx47p27ZruvvvuQu1ff/21AgICFBMT48n6PI7nCAEAUPZ46/fb7VdsDBkyRJ9//nmR9i+++EJDhgzxRE0AAAA+4XYQ2rNnjzp06FCkvV27dkpLS/NETQAAAD7hdhCy2Wy6dOlSkfaLFy+qoKDAI0UBAAD4gttBqHPnzkpJSSkUegoKCpSSkqKOHTt6tDgAAABvcvuBii+88II6d+6shg0bqlOnTpKkLVu2KDs7W+vXr/d4gQAAAN7i9ohQ48aNtXfvXj344IPKysrSpUuXNGjQIB08eFBNmzb1Ro0AAABe4fbt82Udt88DAFD2lJrb56UfL4X9/ve/V/v27XXq1ClJ0v/+7/9q69atHisMAADA29wOQu+//74SExMVHBys3bt3Ky8vT9KPd41Nnz7d4wUCAAB4i9tB6M9//rPmz5+vBQsWKCAgwNneoUMH7d6926PFAQAAeJPbQejQoUPq3LlzkfbQ0FBduHDBEzUBAAD4hNtBKCoqSkeOHCnSvnXrVtWtW9cjRQEAAPiC20HoD3/4g8aNG6cvvvhCNptN3333nRYvXqwJEyZo1KhR3qgRAADAK9x+oOKkSZPkcDjUrVs3Xb58WZ07d5bdbteECRM0ZswYb9QIAADgFW49R6igoEDbtm1T8+bNVbFiRR05ckQ5OTlq3LixKleu7M06PYbnCAEAUPZ46/fbrREhf39/de/eXQcOHFDVqlXVuHFjjxUCAADga27PEWratKmOHTvmjVoAAAB86raeIzRhwgR9/PHHOn36tLKzswt9AAAAygq33zXm5/d/2clmszn/bIyRzWZTQUGB56rzAuYIAQBQ9pSKOUKStGHDBo/tHAAAoCS5FYSMMapRo4by8/PVsGFDVajgdo4CAAAoNVyeI3T8+HE1b95cjRo1UvPmzVWvXj3t3LnTm7UBAAB4lctB6IknntC1a9f0zjvv6L333lOtWrX0xz/+0Zu1AQAAeJXL17a2bt2q9957Tx07dpQktWvXTrVq1VJubq4qVarktQIBAAC8xeURoaysLN19993O79WrV1dwcLCysrK8UhgAAIC3uTwiZLPZlJOTo+DgYGebn5+fLl26VOj5QdySDgAAygqXg5AxRg0aNCjSdu+99zr/XBaeIwQAAHCdy0GI5wcBAIDyxuUg1KVLF2/WAQAA4HNuv2sMAACgvCAIAQAAyyIIAQAAyyIIAQAAyyIIAQAAy3L79fG5ubmaMWOGUlNTlZWVJYfDUWj5sWPHPFYcAACAN7kdhEaMGKFNmzZp4MCBql69umw2mzfqAgAA8Dq3g9Ann3yiVatWqUOHDt6oBwAAwGfcniMUFhamatWqeaMWAAAAn3I7CD3//POaMmWKLl++7I16AAAAfMbtS2OzZs3S0aNHFRkZqZiYGAUEBBRavnv3bo8VBwAA4E1uB6G+fft6oQwAAADfsxljTEkX4UvZ2dkKDQ3VxYsXFRISUtLlAAAAF3jr95sHKgIAAMty6dJYtWrVdPjwYYWHhyssLOyWzw46d+6cx4oDAADwJpeC0EsvvaQqVapIkubMmePNegAAAHyGOUIAAKDUY44QAACAhxGEAACAZRGEAACAZRGEAACAZd12EDpy5IjWrl2rK1euSJIsNucaAACUA24Hoe+//14JCQlq0KCBevbsqdOnT0uShg8frscff9zjBQIAAHiL20Fo/PjxqlChgtLT01WxYkVne//+/bVmzRqPFgcAAOBNbr909dNPP9XatWtVq1atQu133323vvnmG48VBgAA4G1ujwjl5uYWGgm67ty5c7Lb7R4pCgAAwBfcDkKdOnXSP/7xD+d3m80mh8OhmTNnqmvXrh4tDgAAwJvcvjQ2c+ZMdevWTTt37lR+fr6efPJJ/fe//9W5c+e0bds2b9QIAADgFW6PCDVt2lSHDx9Wx44ddf/99ys3N1cPPPCA9uzZo3r16nmjRgAAAK/gpasAAKDUKzUvXV24cKGWL19epH358uV6++23PVIUAACAL7gdhFJSUhQeHl6kPSIiQtOnT/dIUQAAAL7gdhBKT09XnTp1irTXrl1b6enpHikKAADAF9wOQhEREdq7d2+R9i+//FJ33HGHR4oCAADwBbeD0EMPPaSxY8dqw4YNKigoUEFBgdavX69x48bpd7/73W0VMW/ePMXExCgoKEhxcXHasWOHS+stXbpUNptNffv2va39AgAAa3M7CD3//POKi4tTt27dFBwcrODgYHXv3l2/+tWvbmuO0LJly5SUlKTk5GTt3r1bLVq0UGJiorKysm653okTJzRhwgR16tTJ7X0CAABIv+D2+cOHD+vLL79UcHCwmjVrptq1a99WAXFxcWrTpo3mzp0rSXI4HIqOjtaYMWM0adKkYtcpKChQ586dNWzYMG3ZskUXLlzQBx984NL+uH0eAICyx1u/324/Wfq6Bg0aqEGDBr9o5/n5+dq1a5cmT57sbPPz81NCQoK2b99+0/WmTZumiIgIDR8+XFu2bLnlPvLy8pSXl+f8np2d/YtqBgAA5YfbQaigoECLFi1SamqqsrKy5HA4Ci1fv369y9s6e/asCgoKFBkZWag9MjJSBw8eLHadrVu36s0331RaWppL+0hJSdHUqVNdrgkAAFiH20Fo3LhxWrRokXr16qWmTZvKZrN5o65iXbp0SQMHDtSCBQuKfZZRcSZPnqykpCTn9+zsbEVHR3urRAAAUIa4HYSWLl2qd999Vz179vzFOw8PD5e/v78yMzMLtWdmZioqKqpI/6NHj+rEiRPq3bu3s+36iFSFChV06NChIu87s9vtstvtv7hWAABQ/rh911hgYKDq16/vkZ0HBgYqNjZWqampzjaHw6HU1FTFx8cX6d+oUSN99dVXSktLc3769Omjrl27Ki0tjZEeAADgFrdHhB5//HG9/PLLmjt3rkcuiyUlJWnw4MFq3bq12rZtqzlz5ig3N1dDhw6VJA0aNEg1a9ZUSkqKgoKC1LRp00LrV61aVZKKtAMAAPwct4PQ1q1btWHDBn3yySdq0qSJAgICCi1fsWKFW9vr37+/zpw5oylTpigjI0MtW7bUmjVrnBOo09PT5efn9sAVAADAz3L7OULXR2puZuHChb+oIG/jOUIAAJQ9peY5QqU96AAAALjqtq45Xbt2TZ999pn+/ve/69KlS5Kk7777Tjk5OR4tDgAAwJvcHhH65ptv1KNHD6WnpysvL0+//vWvVaVKFb3wwgvKy8vT/PnzvVEnAACAx7k9IjRu3Di1bt1a58+fV3BwsLP9N7/5TaHb4AEAAEo7t0eEtmzZos8//1yBgYGF2mNiYnTq1CmPFQYAAOBtbo8IORwOFRQUFGn/9ttvVaVKFY8UBQAA4AtuB6Hu3btrzpw5zu82m005OTlKTk72yGs3AAAAfMXt5widPHlSPXr0kDFGX3/9tVq3bq2vv/5a4eHh2rx5syIiIrxVq0fwHCEAAMoeb/1+ux2EpB9vn1+2bJm+/PJL5eTkqFWrVnr44YcLTZ4urQhCAACUPaUiCF29elWNGjXSxx9/rHvuucdjRfgSQQgAgLLHW7/fbs0RCggI0A8//OCxnQMAAJQktydLjx49Wi+88IKuXbvmjXoAAAB8xu3nCP3nP/9RamqqPv30UzVr1kyVKlUqtNzdt88DAACUFLeDUNWqVdWvXz9v1AIAAOBTvH0eAABYFm+fBwAAlsXb5wEAgGXx9nkAAGBZvH0eAABYFm+fBwAAlsXb5wEAgGW5/dLVb7/9VomJibx9HgAA+EypeOnqdbx9HgAA+FKJBqFWrVopNTVVYWFhmjZtmiZMmKCKFSt6rAhfIggBAFD2lOjb5w8cOKDc3FxJ0tSpU3lwIgAAKBdcun2+ZcuWGjp0qDp27ChjjF588UVVrly52L5TpkzxaIEAAADe4tKlsUOHDik5OVlHjx7V7t271bhxY1WoUDRD2Ww27d692yuFegqXxgAAKHtKzWRpPz8/ZWRklPq7w26GIAQAQNlTonOEWrVqpfPnz0uSkpOTb3pZDAAAoCxxe7L0tGnTmCwNAADKBSZLAwAAy2KyNAAAKPWYLO0hBCEAAMoeb/1+u3Rp7EYOh8NjOwcAAChJLgWhjz76SPfdd58CAgL00Ucf3bJvnz59PFIYAACAt7l0aezGy2F+fje/0cxms6mgoMCjBXoal8YAACh7SvTS2I2Xw7g0BgAAyguXniMEAABQHrk1WdrhcGjRokVasWKFTpw4IZvNpjp16ui3v/2tBg4cKJvN5q06AQAAPM7lESFjjPr06aMRI0bo1KlTatasmZo0aaJvvvlGQ4YM0W9+8xtv1gkAAOBxLo8ILVq0SJs3b1Zqaqq6du1aaNn69evVt29f/eMf/9CgQYM8XiQAAIA3uDwi9M9//lNPPfVUkRAkSb/61a80adIkLV682KPFAQAAeJPLQWjv3r3q0aPHTZffd999+vLLLz1SFAAAgC+4HITOnTunyMjImy6PjIzU+fPnPVIUAACAL7gchAoKCop90ep1/v7+unbtmkeKAgAA8AWXJ0sbYzRkyBDZ7fZil+fl5XmsKAAAAF9wOQgNHjz4Z/twxxgAAChLXA5CCxcu9GYdAAAAPscrNgAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGURhAAAgGWViiA0b948xcTEKCgoSHFxcdqxY8dN+y5YsECdOnVSWFiYwsLClJCQcMv+AAAAN1PiQWjZsmVKSkpScnKydu/erRYtWigxMVFZWVnF9t+4caMeeughbdiwQdu3b1d0dLS6d++uU6dO+bhyAABQ1tmMMaYkC4iLi1ObNm00d+5cSZLD4VB0dLTGjBmjSZMm/ez6BQUFCgsL09y5czVo0KCf7Z+dna3Q0FBdvHhRISEhv7h+AADgfd76/S7REaH8/Hzt2rVLCQkJzjY/Pz8lJCRo+/btLm3j8uXLunr1qqpVq1bs8ry8PGVnZxf6AAAASCUchM6ePauCggJFRkYWao+MjFRGRoZL25g4caJq1KhRKEzdKCUlRaGhoc5PdHT0L64bAACUDyU+R+iXmDFjhpYuXaqVK1cqKCio2D6TJ0/WxYsXnZ+TJ0/6uEoAAFBaVSjJnYeHh8vf31+ZmZmF2jMzMxUVFXXLdV988UXNmDFDn332mZo3b37Tfna7XXa73SP1AgCA8qVER4QCAwMVGxur1NRUZ5vD4VBqaqri4+Nvut7MmTP1/PPPa82aNWrdurUvSgUAAOVQiY4ISVJSUpIGDx6s1q1bq23btpozZ45yc3M1dOhQSdKgQYNUs2ZNpaSkSJJeeOEFTZkyRUuWLFFMTIxzLlHlypVVuXLlEjsOAABQ9pR4EOrfv7/OnDmjKVOmKCMjQy1bttSaNWucE6jT09Pl5/d/A1evvfaa8vPz9dvf/rbQdpKTk/Xcc8/5snQAAFDGlfhzhHyN5wgBAFD2lMvnCAEAAJQkghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALAsghAAALCsUhGE5s2bp5iYGAUFBSkuLk47duy4Zf/ly5erUaNGCgoKUrNmzbR69WofVQoAAMqTEg9Cy5YtU1JSkpKTk7V79261aNFCiYmJysrKKrb/559/roceekjDhw/Xnj171LdvX/Xt21f79u3zceUAAKCssxljTEkWEBcXpzZt2mju3LmSJIfDoejoaI0ZM0aTJk0q0r9///7Kzc3Vxx9/7Gxr166dWrZsqfnz5//s/rKzsxUaGqqLFy8qJCTEcwcCAAC8xlu/3xU8tqXbkJ+fr127dmny5MnONj8/PyUkJGj79u3FrrN9+3YlJSUVaktMTNQHH3xQbP+8vDzl5eU5v1+8eFHSj3+hAACgbLj+u+3p8ZsSDUJnz55VQUGBIiMjC7VHRkbq4MGDxa6TkZFRbP+MjIxi+6ekpGjq1KlF2qOjo2+zagAAUFK+//57hYaGemx7JRqEfGHy5MmFRpAuXLig2rVrKz093aN/kXBfdna2oqOjdfLkSS5TlgKcj9KDc1F6cC5Kj4sXL+quu+5StWrVPLrdEg1C4eHh8vf3V2ZmZqH2zMxMRUVFFbtOVFSUW/3tdrvsdnuR9tDQUP5HXUqEhIRwLkoRzkfpwbkoPTgXpYefn2fv8yrRu8YCAwMVGxur1NRUZ5vD4VBqaqri4+OLXSc+Pr5Qf0lat27dTfsDAADcTIlfGktKStLgwYPVunVrtW3bVnPmzFFubq6GDh0qSRo0aJBq1qyplJQUSdK4cePUpUsXzZo1S7169dLSpUu1c+dOvf766yV5GAAAoAwq8SDUv39/nTlzRlOmTFFGRoZatmypNWvWOCdEp6enFxoGa9++vZYsWaJnnnlGTz31lO6++2598MEHatq0qUv7s9vtSk5OLvZyGXyLc1G6cD5KD85F6cG5KD28dS5K/DlCAAAAJaXEnywNAABQUghCAADAsghCAADAsghCAADAssplEJo3b55iYmIUFBSkuLg47dix45b9ly9frkaNGikoKEjNmjXT6tWrfVRp+efOuViwYIE6deqksLAwhYWFKSEh4WfPHdzj7r+N65YuXSqbzaa+fft6t0ALcfdcXLhwQaNHj1b16tVlt9vVoEED/lvlIe6eizlz5qhhw4YKDg5WdHS0xo8frx9++MFH1ZZfmzdvVu/evVWjRg3ZbLabvkP0Rhs3blSrVq1kt9tVv359LVq0yP0dm3Jm6dKlJjAw0Lz11lvmv//9r/nDH/5gqlatajIzM4vtv23bNuPv729mzpxp9u/fb5555hkTEBBgvvrqKx9XXv64ey4GDBhg5s2bZ/bs2WMOHDhghgwZYkJDQ823337r48rLJ3fPx3XHjx83NWvWNJ06dTL333+/b4ot59w9F3l5eaZ169amZ8+eZuvWreb48eNm48aNJi0tzceVlz/unovFixcbu91uFi9ebI4fP27Wrl1rqlevbsaPH+/jysuf1atXm6efftqsWLHCSDIrV668Zf9jx46ZihUrmqSkJLN//37zyiuvGH9/f7NmzRq39lvuglDbtm3N6NGjnd8LCgpMjRo1TEpKSrH9H3zwQdOrV69CbXFxceaPf/yjV+u0AnfPxU9du3bNVKlSxbz99tveKtFSbud8XLt2zbRv39688cYbZvDgwQQhD3H3XLz22mumbt26Jj8/31clWoa752L06NHmV7/6VaG2pKQk06FDB6/WaTWuBKEnn3zSNGnSpFBb//79TWJiolv7KleXxvLz87Vr1y4lJCQ42/z8/JSQkKDt27cXu8727dsL9ZekxMTEm/aHa27nXPzU5cuXdfXqVY+/YM+Kbvd8TJs2TRERERo+fLgvyrSE2zkXH330keLj4zV69GhFRkaqadOmmj59ugoKCnxVdrl0O+eiffv22rVrl/Py2bFjx7R69Wr17NnTJzXj/3jq97vEnyztSWfPnlVBQYHzqdTXRUZG6uDBg8Wuk5GRUWz/jIwMr9VpBbdzLn5q4sSJqlGjRpH/ocN9t3M+tm7dqjfffFNpaWk+qNA6budcHDt2TOvXr9fDDz+s1atX68iRI3r00Ud19epVJScn+6Lscul2zsWAAQN09uxZdezYUcYYXbt2TY888oieeuopX5SMG9zs9zs7O1tXrlxRcHCwS9spVyNCKD9mzJihpUuXauXKlQoKCirpcizn0qVLGjhwoBYsWKDw8PCSLsfyHA6HIiIi9Prrrys2Nlb9+/fX008/rfnz55d0aZazceNGTZ8+Xa+++qp2796tFStWaNWqVXr++edLujTcpnI1IhQeHi5/f39lZmYWas/MzFRUVFSx60RFRbnVH665nXNx3YsvvqgZM2bos88+U/Pmzb1ZpmW4ez6OHj2qEydOqHfv3s42h8MhSapQoYIOHTqkevXqebfocup2/m1Ur15dAQEB8vf3d7bdc889ysjIUH5+vgIDA71ac3l1O+fi2Wef1cCBAzVixAhJUrNmzZSbm6uRI0fq6aefLvRuTHjXzX6/Q0JCXB4NksrZiFBgYKBiY2OVmprqbHM4HEpNTVV8fHyx68THxxfqL0nr1q27aX+45nbOhSTNnDlTzz//vNasWaPWrVv7olRLcPd8NGrUSF999ZXS0tKcnz59+qhr165KS0tTdHS0L8svV27n30aHDh105MgRZxiVpMOHD6t69eqEoF/gds7F5cuXi4Sd6wHV8OpOn/LY77d787hLv6VLlxq73W4WLVpk9u/fb0aOHGmqVq1qMjIyjDHGDBw40EyaNMnZf9u2baZChQrmxRdfNAcOHDDJycncPu8h7p6LGTNmmMDAQPPee++Z06dPOz+XLl0qqUMoV9w9Hz/FXWOe4+65SE9PN1WqVDGPPfaYOXTokPn4449NRESE+fOf/1xSh1BuuHsukpOTTZUqVcw///lPc+zYMfPpp5+aevXqmQcffLCkDqHcuHTpktmzZ4/Zs2ePkWRmz55t9uzZY7755htjjDGTJk0yAwcOdPa/fvv8E088YQ4cOGDmzZvH7fPXvfLKK+auu+4ygYGBpm3btubf//63c1mXLl3M4MGDC/V/9913TYMGDUxgYKBp0qSJWbVqlY8rLr/cORe1a9c2kop8kpOTfV94OeXuv40bEYQ8y91z8fnnn5u4uDhjt9tN3bp1zV/+8hdz7do1H1ddPrlzLq5evWqee+45U69ePRMUFGSio6PNo48+as6fP+/7wsuZDRs2FPsbcP3vf/DgwaZLly5F1mnZsqUJDAw0devWNQsXLnR7vzZjGMsDAADWVK7mCAEAALiDIAQAACyLIAQAACyLIAQAACyLIAQAACyLIAQAACyLIAQAACyLIATAJTabTR988IFP9jVkyBD17dvXJ/sCYG0EIaAUGzJkiGw2mx555JEiy0aPHi2bzaYhQ4Z4dJ/PPfecWrZs6dFtuuvll1/WokWLSrSGRYsWqWrVql7fT0pKitq0aaMqVaooIiJCffv21aFDhwr1+eGHHzR69Gjdcccdqly5svr161fkZZNjx45VbGys7Hb7Tc/f3r171alTJwUFBSk6OlozZ8701mEBZQZBCCjloqOjtXTpUl25csXZ9sMPP2jJkiW66667SrAy7wkNDfVJCCkNNm3apNGjR+vf//631q1bp6tXr6p79+7Kzc119hk/frz+9a9/afny5dq0aZO+++47PfDAA0W2NWzYMPXv37/Y/WRnZ6t79+6qXbu2du3apb/+9a967rnn9Prrr3vt2IAy4Ze+GwSA91x/v1fTpk3NO++842xfvHixad68ubn//vsLvQfphx9+MGPGjDF33nmnsdvtpkOHDmbHjh3O5dff5fPZZ5+Z2NhYExwcbOLj483BgweNMcYsXLiwyHt+rr+7R5JZsGCB6du3rwkODjb169c3H374oXPb586dMwMGDDDh4eEmKCjI1K9f37z11ls3Pbbly5ebpk2bmqCgIFOtWjXTrVs3k5OTU+i4r+vSpYsZM2aMeeKJJ0xYWJiJjIws8g668+fPm5EjR5qIiAhjt9tNkyZNzL/+9S/n8i1btpiOHTuaoKAgU6tWLTNmzBjn/oqzcOFCExoa6vx+5MgR06dPHxMREWEqVapkWrdubdatW1dondq1a5u//OUvZujQoaZy5comOjra/P3vf7/pPoqTlZVlJJlNmzYZY4y5cOGCCQgIMMuXL3f2OXDggJFktm/fXmT95ORk06JFiyLtr776qgkLCzN5eXnOtokTJ5qGDRu6VR9Q3jAiBJQBw4YN08KFC53f33rrLQ0dOrRIvyeffFLvv/++3n77be3evVv169dXYmKizp07V6jf008/rVmzZmnnzp2qUKGChg0bJknq37+/Hn/8cTVp0kSnT5/W6dOnC40wTJ06VQ8++KD27t2rnj176uGHH3Zu+9lnn9X+/fv1ySef6MCBA3rttdcUHh5e7PGcPn1aDz30kIYNG6YDBw5o48aNeuCBB2Ru8erDt99+W5UqVdIXX3yhmTNnatq0aVq3bp0kyeFw6L777tO2bdv0zjvvaP/+/ZoxY4b8/f0lSUePHlWPHj3Ur18/7d27V8uWLdPWrVv12GOPufLXL0nKyclRz549lZqaqj179qhHjx7q3bu30tPTC/WbNWuWWrdurT179ujRRx/VqFGjilzqupWLFy9KkqpVqyZJ2rVrl65evaqEhARnn0aNGumuu+7S9u3bXd7u9u3b1blzZwUGBjrbEhMTdejQIZ0/f97l7QDlTkknMQA3d31kJCsry9jtdnPixAlz4sQJExQUZM6cOVNoRCgnJ8cEBASYxYsXO9fPz883NWrUMDNnzjTGFB4Rum7VqlVGkrly5Yox5uYjCpLMM8884/yek5NjJJlPPvnEGGNM7969zdChQ106rl27dhlJ5sSJE7c87uu6dOliOnbsWKhPmzZtzMSJE40xxqxdu9b4+fmZQ4cOFbu94cOHm5EjRxZq27Jli/Hz83Me90/9dESoOE2aNDGvvPKK83vt2rXN73//e+d3h8NhIiIizGuvvXbL7VxXUFBgevXqZTp06OBsW7x4sQkMDCzSt02bNubJJ58s0n6z8/frX/+6yN/Bf//7XyPJ7N+/36X6gPKoQkmGMACuufPOO9WrVy8tWrRIxhj16tWryGjL0aNHdfXqVXXo0MHZFhAQoLZt2+rAgQOF+jZv3tz55+rVq0uSsrKyfnbO0Y3rVapUSSEhIcrKypIkjRo1Sv369dPu3bvVvXt39e3bV+3bty92Oy1atFC3bt3UrFkzJSYmqnv37vrtb3+rsLAwl/Z9ve7r+05LS1OtWrXUoEGDYtf98ssvtXfvXi1evNjZZoyRw+HQ8ePHdc8999zyuKUfR4See+45rVq1SqdPn9a1a9d05cqVIiNCN9Zps9kUFRXlrPPnjB49Wvv27dPWrVtd6g/gl+PSGFBGDBs2TIsWLdLbb7/tvJR1uwICApx/ttlskn68vOTOetfXvb7efffdp2+++Ubjx4/Xd999p27dumnChAnFbsff31/r1q3TJ598osaNG+uVV15Rw4YNdfz48dvad3Bw8C3rzsnJ0R//+EelpaU5P19++aW+/vpr1atX72ePW5ImTJiglStXavr06dqyZYvS0tLUrFkz5efnu1znrTz22GP6+OOPtWHDBtWqVcvZHhUVpfz8fF24cKFQ/8zMTEVFRblU+/Xt/PROs+vf3dkOUN4QhIAyokePHsrPz9fVq1eVmJhYZHm9evUUGBiobdu2OduuXr2q//znP2rcuLHL+wkMDFRBQcFt1XjnnXdq8ODBeueddzRnzpxb3pFks9nUoUMHTZ06VXv27FFgYKBWrlx5W/tt3ry5vv32Wx0+fLjY5a1atdL+/ftVv379Ip8b58zcyrZt2zRkyBD95je/UbNmzRQVFaUTJ07cVr03Msboscce08qVK7V+/XrVqVOn0PLY2FgFBAQoNTXV2Xbo0CGlp6crPj7e5f3Ex8dr8+bNunr1qrNt3bp1atiw4S1H4oDyjktjQBnh7+/vvMR1fRLwjSpVqqRRo0bpiSeeULVq1XTXXXdp5syZunz5soYPH+7yfmJiYnT8+HHn5aYqVarIbrf/7HpTpkxRbGysmjRpory8PH388cc3veT0xRdfKDU1Vd27d1dERIS++OILnTlzxqVLVMXp0qWLOnfurH79+mn27NmqX7++Dh48KJvNph49emjixIlq166dHnvsMY0YMUKVKlXS/v37tW7dOs2dO9elfdx9991asWKFevfuLZvNpmeffdalkZ6fM3r0aC1ZskQffvihqlSpooyMDEk/PkIgODhYoaGhGj58uJKSklStWjWFhIRozJgxio+PV7t27ZzbOXLkiHJycpSRkaErV64oLS1NktS4cWMFBgZqwIABmjp1qoYPH66JEydq3759evnll/XSSy/94mMAyjKCEFCGhISE3HL5jBkz5HA4NHDgQF26dEmtW7fW2rVr3fp//P369dOKFSvUtWtXXbhwQQsXLnTpoY2BgYGaPHmyTpw4oeDgYHXq1ElLly696XFs3rxZc+bMUXZ2tmrXrq1Zs2bpvvvuc7nOn3r//fc1YcIEPfTQQ8rNzVX9+vU1Y8YMST+OGG3atElPP/20OnXqJGOM6tWrd9Nn7kg/XiqsUOH//hM5e/ZsDRs2TO3bt1d4eLgmTpyo7Ozs2673utdee02S9D//8z+F2m/8e3/ppZfk5+enfv36KS8vT4mJiXr11VcL9R8xYoQ2bdrk/H7vvfdKko4fP66YmBiFhobq008/1ejRoxUbG6vw8HBNmTJFI0eO/MXHAJRlNmNucb8qAFjUjBkz9M4772jfvn0lXQoAL2JECABucPnyZR08eFALFy78RSNUAMoGJksDwA1ef/11JSQkqEWLFpoyZUpJlwPAy7g0BgAALIsRIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFkEIQAAYFn/H4MX7A/x+B1AAAAAAElFTkSuQmCC" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 36 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-26T08:55:32.710145Z", + "start_time": "2024-11-26T08:55:32.627043Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(diff_CHIRPS_all.keys(), diff_CHIRPS_all.values(), color = \"red\", label = \"ERA5 - CHIRPS\", alpha = 0.5)\n", + "plt.plot(diff_TAMSAT_all.keys(), diff_TAMSAT_all.values(), color = \"blue\", label = \"ERA5 - TAMSAT\", alpha = 0.5)\n", + "plt.plot(diff_CHIRPS_TAMSAT_all.keys(), diff_CHIRPS_TAMSAT_all.values(), color = \"green\", label = \"ERA5 - TAMSAT\", alpha = 0.5)\n" + ], + "id": "65aebb73363dcb3d", + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 41, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 41 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "67150ec2a2ee1633" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Detrend", + "id": "538b11bca116099d" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-26T14:12:07.623782Z", + "start_time": "2024-11-26T14:12:07.454100Z" + } + }, + "cell_type": "code", + "source": [ + "from scipy.signal import detrend\n", + "\n", + "detrended_diff_CHIRPS_all = {}\n", + "detrended_diff_TAMSAT_all = {}\n", + "detrended_diff_ERA5_all = {}\n", + "\n", + "detrended_diff_CHIRPS = []\n", + "detrended_diff_TAMSAT = []\n", + "detrended_diff_ERA5 = []\n", + "\n", + "grid = 0\n", + "for i in range(len(era5_data_xr['latitude']) - 1):\n", + " for j in range(len(era5_data_xr['longitude'])):\n", + " weather_era5_series = era5_data_xr['tp'][:, i, j].values * 1000 * 365\n", + " weather_CHIRPS_series = chirps_xr_coarse_lat_flipped['precip'][:, i, j].values\n", + " weather_TAMSAT_series = tamsat_xr_filtered['rfe_filled'][:, i, j].values\n", + "\n", + " detrended_weather_era5 = detrend(weather_era5_series)\n", + " detrended_weather_CHIRPS = detrend(weather_CHIRPS_series)\n", + " detrended_weather_TAMSAT = detrend(weather_TAMSAT_series)\n", + "\n", + " detrended_diff_CHIRPS.append(detrended_weather_CHIRPS)\n", + " detrended_diff_TAMSAT.append(detrended_weather_TAMSAT)\n", + " detrended_diff_ERA5.append(detrended_weather_era5)\n", + " \n", + " detrended_diff_CHIRPS_all[grid] = detrended_diff_CHIRPS\n", + " detrended_diff_TAMSAT_all[grid] = detrended_diff_TAMSAT\n", + " detrended_diff_ERA5_all[grid] = detrended_diff_ERA5\n", + " grid +=1\n", + "\n" + ], + "id": "ffdb8b4ca884a5b0", + "outputs": [], + "execution_count": 61 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-26T14:12:13.650672Z", + "start_time": "2024-11-26T14:12:09.610711Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(12, 6))\n", + "for grid in detrended_diff_CHIRPS_all.keys():\n", + " \n", + " plt.plot(range(len(detrended_diff_CHIRPS_all[grid])), detrended_diff_CHIRPS_all[grid], label=\"Detrended CHIRPS\")" + ], + "id": "8db379416e6648f", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 62 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-26T14:12:19.105004Z", + "start_time": "2024-11-26T14:12:13.651676Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(12, 6))\n", + "for grid in detrended_diff_CHIRPS_all.keys():\n", + "\n", + " plt.plot(range(len(detrended_diff_TAMSAT_all[grid])), detrended_diff_TAMSAT_all[grid], label=\"Detrended TAMSAT\")\n" + ], + "id": "b089565508596a56", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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dTR6Z4juJi+S41bbGYsYpT7yJMOiB41fgsny2rL/wpQvw3GWrsX33CfjXf7sklzEIgph7iCidk+Q8zykfHHwSr8DRAOamKM/NKd+2bRs+8IEP4Ac/+AGKxWJewzTk7LPPxvDwsPnftm3bDur4hypzMaf8ng2PY2NcxO2VFfjkRZ+b7cMhCIIgpkksskVcly3bgMHBwUmfw3nyHNammGbQTnmyyA1rPQAAz8mnvLErhtC/ZDOOOfKPubw+QRBzE2FNbUzO707WcVQzP+uCb3OJ3D7ddevWYffu3XjpS18K13Xhui5Wr16NL33pS3BdF8uWLUMQBBgaGso8b9euXVi+fDkAYPny5ROqsevf9WMaUSgU0NfXl/kfAcTWF1vOkerrUl3CMYAd4wtn92AIgiCIaSNl0jxcCg4ReSh078MPfvrNSZ/jaFHe5lYzR1roDQCCsBsA4Dn51KtxWCL2qcI7QRDtYK/X5TwPX3eteZ5EeRu87nWvw0MPPYT777/f/O9P/uRP8I53vMP87HkebrvtNvOcRx99FFu3bsWqVUnRlVWrVuGhhx7C7t27zWNuueUW9PX14cQTT8zr0Ocs8RwJWbex27xtqqzA1ilcFYIgCOLQhEkVUh57GNn/bABAX2ny3uGOEybPZaK9sdTjhRLlYdAFAPDdvER5Mp7rjefy+gRBzFFsd3yeh687lowpxgc3CvtgkJso7+3txUknnZT5X3d3NxYtWoSTTjoJ/f39eN/73oezzjoLt99+O9atW4f3vve9WLVqFU499VQAwBve8AaceOKJeNe73oUHHngAN910E84991yceeaZKBTm3g5J3mQLvc0VgZ6exzbp4Ms//OEsHgtBEMTc5b/++3zccvtN+Q1g2pS5GBo5EgDQ37VnsmfA4aF6bruiXG0ASO2UJ4XevDZz01sejyfH53g1XHv91bmMQRDE3CMb2TrPRbm15i+Kwpwz4mY1OeGSSy7Bm970Jrz1rW/Fq171KixfvhzXXnut+XfHcfCrX/0KjuNg1apVeOc734l3v/vd+MxnPjOLR334MhdzykXdJfx05ahZOhKCIIi5y/kXfQovfcH3MLTjstzG4Fae98h40kK1f2DymjDutJ3ybE55ECWivJCTk+2wNF9+06PNu8cQBEFkyDjl8zun3LV0jAsHd//hrlk8ms5zUBve/e53v8v8XiwWcfnll+Pyyy9v+pyVK1fihhtuyPnI5gcZp3yu5JSr8ygCqALYFCyY1eMhCIKYixR4DdyJ0NO3I7cxmLotSeGgrJzrrr7t+Ob3voZ/fPc/N3xOGr7eZk450/nrWpQnlXw9Px9Rznl6B2YymuSRBEEQKcwSomze55Rntcvg4JOzdCT5ML+3XOYZc7FPuXbKF6kFVmXOhOUTBEEcOrhKVDKen6DUolwIB+d+9NMIKgNgXODAnq1Nn+OowmxtV1/XOeXKhQrjRJT73uQ57NPFsaq6e226+gRBzF8EOeUGty58367GPheY35/uPMNeSs0VUa5z43VFRlrqEARBdB5XiXGunOk8YMi61yMHVgIAeoujTZ/juGpRNs1Cb3qsME7+6xXyqY7Orc0M1yWnnCCI1mAZqTa/ZZtb1xLOmTNqJmF+f7rzjLlY6E2qLyiJcoIgiPwwYeI5OuVcO+UyyawbGk1anw707pzkuJRT3ubsz+sKvUUqFcrLqWWZY4vyHDc2CIKYWzBhrdfneZ/yeqfcZXNDy2jm96c7j9j42MOZJctc2VuKtSjXrsdsHgxBEMQcRffv5k6EwZwq3pria8q9Hq30AwD6BiYLX6+p57YrypNtahm7uOn2W+C6SUs0x6/kUmHedsrz6oVOEMTcQ7JUqrH5LspFvSifpQPJifn96c4jHn7kkczvc8cpT85D94Alp5wgCKLzuG6au3fPunwq3taLcqe0GABQ7NmLz1/y2YbPcdxp5pTz5PGlyMfqm3fgL0//K0jlSN23/t72D34KTOs2AL47t/IgCYLIEVuIz5EizdPFk9n65PWF3w53SJTPE7bv2Z35fa44yrrQm2vJ8bnWt5AgCGK2cd3U3d2+K58K7NwUX0tE+YfO+DAqI8sAAB4aF2Dj084pV065dICwCyccdxKioCd5zbjzotnOxc+rFzpBEHMPu1vSfHfKPellfq/PMT/cmVtnQzSlMl7J/C7niCrXotyxFmS79u5u9nCCIAhiGriWkKyN51Oh3PQpt0IUg6A3+bcmoptPs/q6CV8XDpgaT4ty1+18zJWdU55X2zWCIOYe2ZZoc8sZbhdPzG1RflD7lBOzRzXI5rDN1fB1ANg7MjRLR0MQBDE38dx0YzeK8yn2ZtqUWaJc/9xIlN+5ZjW4E2We2+5YEI7p/RsE3SgB8JzOn1/GKfcqkzySIAjCQh7cnPJzP3shxMgxWPbc/fjAP52R+3jt4IukdWWV1VCUBbhzzFueW2dDNCWO4szvc8QoN/0b7fD1sdGR2TocgiCIOYnrpU55u650q5iccpmKcilc9W8TRfcf7v+D9eR2C72lLdG0Ux4E3QAAf5Lq6Js2b8Cda1a3NRaQzSn3/HwiDQiCmINkwtfzH47tPRFHji7Brqd68x+sTbQoH/aSdX59jvnhDonyeUIksguWOSPKG4SvHxganq3DIQiCmJO4lrvLcrqDaFGeccqldsonjjleTjdg266+ztOccu0+hUFSgd1tkvM9ODiIxx54P4Z2nou1bRaDyzrlJMoJgmgVbv2Uf5SrF6sQ8dib/IGzQEEUAACj7igAEuXEYUp9uPpcCV+P1Q6izg8EgEpIlW0JgiA6ieuledCNBHIn0PO4sEI0Jwtfh0z/Nt3wdSlcI8qDqAQA8JuI8mtv+Bl6Fg6iq3877rjrt22Nx602aC455QRBtIhd6I0fhJxyXyTzITsEJaIW5WPOGADAEyTKicOQiaJ8biDlRKc8DJuHHhIEQRDtMTg4CMd2yg9q+Lqj/m2i6Ob2naztlmhpoTe90A3CIgDAb1KIbXxsyPwchnHDxzSDW3nq3A3x/Z9c2dbzCYKYn9h55HmL8q2Dgyip1pCHYvs1LcrHnWSOrq/GfrhDony+IOemKI/VJWy7KFGYTxEigiCI+chtd90CxtM51snNKW9Q6E2Hr/MGotz6G8P0csohHDjq/hjGSb6i3yS83L7PxKJdUZ4ttjq47Ym2nk8QxPzENtXylslX/vjqtPf3IVbZfOvgIIpKlFd4EhGrc8znCofWO07khmRzM3xd6OrrSBdIUdzeYokgCIJozo7t2zK/5+WUmzZlmfB1HUo5UXS7rANOubREeZS4Ls0KsXmZjYF2c9izEVxcdr7t2mxz+b+8Aze+5nX4yhnvmu1DIYi5gzUfOjk7atWK5TwfYk75Hx5YCxfJJm2VJeabR6KcOBwRdTtec61Pue1gSEFOOUEQRMeQ2Y3OZj3DZwrjEwu9yUmccoenx9V2oTe1qJOxC1eLcrUB4BXGGj7HHq+de+jg4CC4m4jyqJZUePecubd5XBiO8awd29G1r3FOPkEQ08Caa/Iu9CajLuu3Q0siPv7ko+bnqtrA1eHsc4VD6x0nDhpzZY8+hi70ZoWvizmy40AQBHEI4NYJ4kYCuROwhk65LvQ2UcRySyS32xJNh+NL6cBVt4xYFQ3y/Mai3M20Smv9PnPPurvMz7XKQPJafO6JcqbuvW40986NIGaNg+iUwxLlLAen/K41d+KiL/wnbv7dzW0/NwqSzb4aC8w6n0Q5cVgi5mihNx2+ziHNxUzR6wRBEJ1jgijPaVs3rb4+MaecTemUt3dXM6HywoGHJF+xf2Bx8m9uiO/88FsTnuPZorwNq/zpZwbNz7XqwMTXmiNw1XrVo7ouBNFB0vW7M8mjOjKSKnYJIJfw9Ud+/1v8zf43YPt997X9XEcplyqvQc8wJMqJwxOZ/SrPlZzyWKbh6+kZzZU4AIIgiNnHqXN183LK9etKkS5N9M+NnHKHpeKvkWifDJ1TDuGAgeGmO27Hm0/7K4g4ccu3P7N1wnM8Ny3Wxtq4hVZricMjBUct6AEA+G4w2VMAAF+5/P34zQ0vwQUXntP6YLPIUeHe5L+VPbN8JAQxl7BFOcOda+7Ib6TYFrmd1wldIhH9/XFP28/Vzc9qvGaiZEui2PwJhyEkyucJ9cuVOeOUqy8mM9nlJMkJgpgf3LlmNT5/0TlYu/7eXMepd3Xbzd9uFf26mT7lsnn4uuNkHdlNmze0PBa3Cr0BwPbte7By5UpESjS7DcbzMv3LW7+LSlWpXcQeQuVEuU16oWsGBwfxrGPWwCuOoK90ePQ174qTcyqGtVk+EoKYO9SHkW985PHcxnLitO93HuHrXM3t03G4HbUTWuMB/EJSm8OX3rRC4Q9VSJTPE3Rwt2N+nxvERpSn3r+knHKCIOYBD6+/Gi976Y9x390/ynUcp75yeAPB2gnS8HVblKvq6w3D17Oi/Omnn2l5LGaFrwNAqIzrsJaI8kaF2FzX6tXeRvg6VzcnITwEUSLKPeu1GvHDq7+BQvf+ZKzD5I7txMln5ASUQ0YQnULWFWred2Aot7E8q8hmHuHrjtIixbh9h9tRq/yA13DC8S8wf9/w4PrOHNwhAInyeYKWrLrZwVxxk2M1aTCWOuVzJTSfIAhiMkrF0eS/hdFcx/HcOlGeU5GytE2ZFb6u64Y0dMqzx7X/wL72x1KLUBknd8cg0NXRJ+ZFe57lbrcRv85VvruIPUS6F7o/uShf0rPX+u0wEeUqp5yHc2WFQRCzD6tb09Yq+dVsKFqpQ/XjdgLtlJfirikeORHXiPIAp//PNyNkyfxfrY537gBnGXfqhxBzAb2w0R/44XGLnxodvs5BO0wEQcwvtNubl3OtcZ1sqLWTU/i67qIh0SB8vcFGQL0oL7exOKt3yiETUR4aUT4x59vz0tdvZ7mqz0vEPkIl/u3XasTSpZusY239jn3Ft/4OnAssOuqtOP0Nf9XGUc4crsL0SZQTRAepc6xjkY/xdM1116IkB8zvuYSvq7m9Ky61/VxXPTfgydxc4TV4sZdb4dHZgHTMPEH7yJ6S43NFlEc6fJ3F5I8TBHHI8N+XfhQ/+t7b8M3vfS23MXRhtLxyvDWem+QIm6JrPB+nhqnXFXahNz3HNxjTqRPO42Oti/I0p1xtVQvllIeJg+M1yPl2PSt8vQ2h7Ojw9dhDpHI2Pa95nvh5X/hPdA+kofithq9/8csX4Ohn34kjn3UXhnf+oK0c+07AY3LKCaLz1HVPEvnUYL//wScmHbcTOGqTtXs6Trly2UOVTlXjyX3JnUOrfxLl84SJTvncuIhjs1axcspn6VgIgiA0zznmHiw96o8Y2bcltzG0Q96KKD/vC5/AeV/4xLTG0UXJwlpvMm5O4evGKbccGjFZ9fU6UR4EkxdPszEiXy9wVY9yXYjN9yaGl7tTuNvNx0rOK449ROp83Aavr1nUPVT3Aq2No6u8A8Cyo9bh3tUXtXWcM0WHrzMB/O4nVxzUsQlizjJhUZuPdBNRVii32WWyJRw13xZlAdf+8mdtPddTgj5SXTeqWpTPDTkDgET5vEFLVneOOeXaH+eUU04QxCGEXxoC0LiKd6cw4etTtAP79c3X4WUv/AVe9sJf4M41q9seRwvIsNaXjJfTOZmQckx0yhttBLh1ojyMWu/9XR++LpUoD2ItyrMCfHBwEK5ftp7fTqE3Fb4uPEj1UbFJNjaWLHxSHZPekGhxLFXkVG9qHP3sO3H+Fz/T8nHOFGmF1T7xwD0HbVyCmNvUrWlFPpnHsl6U57CW9sJe8/Ojj7YXyeMqW7En7MF9n7gaAskc6syhNT+J8nmCLpzjsoMrys/77wtzfX29rGHSmrZyyIMhCIJole/88Ftw/UTUTSa+ZgprMXz9jw+ug1sowy2U8cBDD7Q9jqsKnAWqMjlvUAStE5iQckvcaWHaSvi6jFt/r+sLvTHtlKucb9/PhpffcNv1mQrw7dxlHF1VPvagI/Mnuy78QjJ2UO1Xf2nxjq2ugzgsIaolufEsPnjtyYactPdwdWzsoI1LEHOZ+txu3cax44RJnnek5ps8nPJSMGB+FmF7A3hqjl4SLMGKYDk8VQfEI1FOHG6IOqf8YGR8ffD8i/GtnSfi/30mv5xKk1MOcdi0jSEIYm6z/ekt5mdnChd7JvAWC705SP+9nRBvjQ7brqke3pxNLsq/dOmH8YufvQ7ntxkur4VqbIevq2mdN9h4cNys4Gxn+4PV9SnXTnkYqYVenSjft29P5nfRRutNfQ3Ewk03GSb5zHTOvoh8dbCtXUN6QSdiD3FUUK918O6L9mZKzmUOCGIekRWdLCdRzlS7xrKaM/Jwyn3hmZ+7h14wySMn4qn6HzovXao1v4ucNilmARLl8wTd69U5iE75cJjs8g+F/VM8cvropSFjdsDj3Nk1Iwji8KNgCfE8K6NrZ3kqN96zjicS7R+P7s9dU5XJeYMe3jbPedbd6F24Bf3F9txSLUbtFCQ9szdyynmdKJdtnNtEp1z1K49VUdRC9th5neRnbRRbMmkGYQHx2IrM+I2PLQnDj1X7NN7iHVuHuUvhQqjnOgdRlHNro6KNNu4EQUzCBKc8p0JvXM0ZgZrf8xCIniXKjxxfjHM+dUnbz9UOua7k7sq5I2XnzpkQk6IXNgczpzxUu1p5jmXC12FJcdLkBEHMIr6fhlXnVRQNsFuiTW5L+lbrMBG3F3q+afMGcC8Rv4EKb5ys+vr5F52DYu9udYDtzf7GPZYc/33hf+I7F34GQlXzbNwSra5tWYtKcO36e01OuHbIoe5XscpbdP0xDA4Omud4E97j1pdPjjp2Jy6gNLo0ebYTZV4/88oqPUAL61bfRy3eReymgv4gWta6+npyEAdtWIKY49QvavORbq7qDBGpebXTLdF++LOfmGJtAFBgDGzouJaf74lkTtNuu+557pFTThxuCPXl0v1lD8b9MlKLHZGjStZLQ5czq9AbQRDE7FGw+no7ObUPA1K3dbJQaADw3FS8xm2EXQPAjTfdYARsoMKpJxPli0rD5ueWC5TpxxtHP8b/OvBKvGHfa1BytCif2ilv9U7z5Bar9Y9xypM7yHHPOT75nQtcc/1PzMMcN/sec9b6fc1EAMQunDgt0rR1+5Ymj082UcJ2RblyxYVIw9fzTJ+YML4lyil8nSA6RP3XP86n0BtXOkGqTdxOr9w3bngmM296jGXmw6nwZTIfFtR/x51x/HDhzXjazW/j+2BDonyeoMMBtSg/qE55ToXXNj72sHHKHTetvyjnUCgLQRCHHwU/rdydpyjXLuiU4etWz+12QrwBYLyShHGL2DU9trVobMTSxY+nv7TrlKv3agnn6BKJK+9K3ac8e9xr19/boOBca+Pt2bs3fYZybnSe5l+/5f8iDhNBW6mMmsd5defcTr6lvgZE7JtiRQCw+anNDR+v34chdQ+ttjiU3pwRwkWsCtY5OaZP1MNFvk751iaRBQQxl5k41+SzxnW0KFdzXaczX0TYnzlyj7fnxheEqpOhXqUgCvj3f/8sPnbWuZ08zFmF1Ms8weSUH8RCb4EpxpCPKH/4kUfMz12lQiYLcS7wvXP+Abd89PX43if+abYPhSCINigWUjE3mas8U7RQnTJ8fZKe2FPBkVb01huezc7pi1++AH2LUhe63eKbWlQeEy62/tY4p/yetb83P4fabWnRFR6vpkXcTE65tZkbqYJ2rrUR4Dr1GxFttEQzTrkH1xLlw8PDjR+vxqqqcE3Rak65dspjLw1fP6hOeXqcLO7sffhz530Wa7/4OC7/xNc7+roEcagzQbjmlFPu6K+sm49TjqA385o+A3gbo/hqPtT0Rr1NHnn4QqJ8nqBDyPlBdMpTUZ4P2/fsNj8P9PSbBeBc6VP+3OhR/EX3WhxbfWTqBxMEcchQKI6Yn52c2ocBqdibyim3e26zNrdkdS51FHal95EmotwV+zJtw9qd/fXrHhUsN3/T7k39mCOjycaHkAw1HebdousShsmiU0oG6I0Gq3J4qFq/edaYdgoA0N6Gg2PliNtFmmqViZsla9ffa97DQJ1Xqz3R9QaKEA5ilXeZZ6SGzYY1q8GtlnRO1NnNgO7ys7EzYCjsf05HX5cgDjtyigZ19dqZJXNdO4K5FXjYBc4AoWp/eIyZkPlW0E65pld04+bf3dzRY5xtSJTPE6Rxyg+mKOdq7HxE8uhoWh336KOPniNSPKWLJSGnXfzg9ZklCGJmfPV970Sv84z5fbJQ75nCWmyJZvfclm2WxdaCMgqLJuKKT3CNE5YMbKs7vnbD11WOvOUm62I+E/LmVRh+GPsQukJ7i+PoEP5EIKvULmuhGyin3HNsUZ5tJdfO/cZ2ygFuWofFYuL7+NAjD6XHoSsVt5igrcW8Hb7u5nj9nfeFc/GVyz6IW26/CZt+f0Om+ro7jSr/k8HUexHGc+1OTxCTo8PXA9M/PCdRrr6+TG1Adjp83Yt87AkFfjUcYVsg4DG0Kcr9CX9bt3ZNJw9x1iFRPk+I63LKD0ZAW01NHHkVeguidLHxgmc/D1wNk9cmwMHGU4tQh8rYEsRhw0kPbQbvTh3QPJ1y1mJLNN9q78XaKFAGpAtAGRWwWG8CNHFfe/p2AADCSl/yuGlWX2fSwaiTHDNvklOuo75qsW82C1p2r6WaUy3X2l6ABmEXgKw7PhNR7mREeVrxvdEGyQGrH3qtTafc3N+FZ0T5xLz7zvHcFRtx/InXY9ODt2D8wG44llPuRZ0V5Y76rIRk+NzFF3f0tQnikEZ9/SNTOKnz4es33X6Lccr3yiK+2lfBPqeza89SzDEcJ93F94QCPrNC5qdg3bq1psCbDZf5bTrOBiTK5wlpn/LUKc+7aEpNfcHzcuVjVenVBXDMypXpgmxuaHK4WpRTGVuCOGwoOjXAWjs4eTrlpvr65HOE69s9t9t0ypU74YHjf5RfnIzXROg5ThLVE6p+5u2OlTrlDgZLW5PXVC3K6nPKuVq9BLFvuou0ut+gHWVpLW5dazNXi3LfEuKulxXl7SyedGSB0KLcFJeb+P5UgzS0PlTivVVRzlij8PX8rr+Cqp3Q27UfslrJiHI36uxmgO0Ojg0XJnkkQcwttFMe6XkgB6f8gQc3mp+3R30Y48Azbvtrz3//7zPxwcveO+Hv3/z+FeiW3FhMVanC11tcsN/1h983/HuhzU3mQx0S5fME7VbLKL2ZjdXGmj28I1SMKM/nS6MLvepAx3SUufEl9ViyqHFw8KrnEgQxM9zubO5xs1DvTsBbcMo3bd6QEeWNhOBkaKHnCMeElTcLydd9w+OomHluy2Pp85Euqrxqxk3+TWLt+nvTsYxTXrA6brSYe60OSwoHNfUcB7YoT47ft6roe1ZevjrIlsYCUmEslfNt8sobvYbQj3URtRkBoK+HWLiI1WeVZ6SGqzYtent2IY4qkAC2D/Qg5Bx+2NlxfW8cR/75Zehe/hAQ9Hf0tQniUEbPTDHLL3x9bCyZuwUkQjWiQPvm3ZpFd+C3vWtx7sUfy/x9yxND5jUBoCokPJaGzE9FeWREPT97TynMMRk7t86GaIpetMQqrBAA9u7bl9t4WwcHoX2FvMLJdV0eLcrNxTxHWqKRU04QhxcPrlkN9GYFcq5OuQ73niSn/Je/vg7Mjs1u01nQ3gaTrhHl9a61eawK947U5m87xdA2bd6QFokTDmo8eS3Hyi9/ZHNa9FLn0Vcz4eutnZsq6A4pHATqvfGsQw3V8dsF8jxVwV6oSu/tnBtXmxXGKVeinDd6DSsEPTKFl1oNX9ct0RxLlAeTPWVGOKpPfE//dniMY+uiPty/chmeWtIPr8NOed+SR9B75ANY+LxbwWpzr+rybHDOp76E8y784mwfBjEFuvq6ME5559fUIk4mxRBAoFbTMYBNTz7W8mts3LwBw0JCgiGU2SKWMki0h94Trsqk+nrLgfgqTD2uM6n81l/hsGBuqBdiSrRT7lgVZg80acfSCX6z+jazn5WbpBS6eF2CSbdpM4/xUOX+vhCvPXoFNvbnt6giCKJzPHznTRD9av5RWjxPp1w7y84kTnkUZhdH7RZf07nbXDqm2BZ3YmzavCHzuMHBQSM+o7jQ9libHtmUHqN0EKjNDFemonzv/rS/uOtYOeVGvLY2lrlXCMeEhLpguHPNHcnxq/O03XHXS4rlxaoyezt7GzqvW9aJ8kavofdPpHARmyJ3rd1FtVMupAsRJ2PkK8qTrXevOAJZ9FD1ks+q5rkdd8pd9Vk4hRG4KpKBmD7nfPpirNh5EqLBk2b7UIgp0NOEyNEp1yk1EZOmHlTMgK1PPzPZ0zL8+tZfm8hYWVcljoW94Ej1QCiTuCbfmncnQ0cyxXVzYbFB8bfDGRLl8wRT6M3628hYufGDO8Azu3ean/MKX5dqRePqipS6JdocKfT2xy6GPa6LB3vIKSeIw4GxfbsRDyQ/u0o/8jxFEUuEq4dq08d4dX2q250dtcvOLFEOAH9Yvy7zuA2P3m+c7linSbUhynft2WV+jgVDqBwRzxrTbiGmi6fVYt9EgrXa7s1sFkgHkbXIu3fdg2r8iVXmHRXKHqt8+XY2HCaGr+tc8UbHlvxXxB4icy9rVZSr1mvCQSS1KM8xfcLKufd7GWKV6C8Ygx909rp31KaIUxhDVzS33LHZQIZJtEExp57XROdIRbmOWsphjas2DGOW1oOKAAwPt57memA8LVIp68QzC0vgQMbnrgrAY8D6Bx+e8rUdPS+qeXdEFQIlUU4cluhCOHb7gcr4eLOHz5ggTL+QeVVf1+K73imfIynlCNXkEx2UBnYEQcyUsFJDPKBylPeqOTdHUQTtkLPmrqQ3w5xiHSaeOOWpa73HEtEA8MijaaGgyFQNb31DcXRsNH0+gEiN68KHVCLZbiGmj6sWF9ov9KbmVikc9HGJWM2xI8MqRF3fW9Rn9/2fXGnc7li1S5tJ+LquntxoE4Gb8HUrp7zVPuU8DV8XQp9DPi01f33zdeBOusQu9owjUi1QYs7gh5297rnaFHELo+iRDJd/6+sdff1mfPyc7+Kcj/ws98K4BxumxIwzR0yMuYwW4TJPUS61KJeo6pxyJlEpN9/wrSfi6WNlXUoVE1z1KE//VpUSPgOGhqYW/q4Jb0peYI+fbACURKnl4zscIFE+TzDV160vRCXMr/91bIXX5CUpTUh+nVOeR77NbBCo04jmxukQxJxHCmHC193d+YryTZs3pHdw3lz8enXjt907XIevCwfMCiWvVLNh8ZVqsiCTgpt85naEa2g5qxGLIdRzPeEZZ9m0MkMqmINMTnlrcCPKXRwrC0bMx0rICuOUJ8e0ddtT6vEMIkgWge28j/oaqC/01qhlnG7tKWLXRLi1H77uQOTslG/YmE1fKPSN1TnlHRblKnydOTG4V8H2p/Nbv9gs3H8MVowtxNe/d/VBGe+gofvY057/IY/Rozw/US5VrYyICeiZPQIQRa1vrMbWBqCs23DkkmfC1wHllHOGqIWpQnfH0HVDFg4kYfVdUVfLx3c4QKJ8npCGr6df5rDDO9nZ8dKQqPzCyXWbNyXK9WJmjljl+tMhp5wgDh9M+PoeLcrzCV+3c7DBm88Rnjsz8WJyyuGAgYHFusd2nROillsiSsPJ2wlfl1bv8JgJhGre84UPYTn0GtcKXxdt5ljaTjkHYALkdQinrPvs1LmKqJi2M5uWKFcjTRK+znUKgHAh0a5TrsPXuQnBd2b4+TcjCrMOmtc3jNhyyr2gwy3RrEr4TmEUsjbQ0ddvhikAqCIk5gp6o8tD/u1xiZmR1ktSUUt5rHHVhmvMhAkxj1kaNdQKEbfudXVzFpNsolMuEqdcb4JOhtYupj1cd5Ii2xPPre8lifJ5gmiQUx51uBBLdrx0JIZ8FqX6nOpbos2ROm9GlIdzY4+BIOY+Aoj7kglofDzJ2eRONKEoWiewc7DhNHczfC/raE+i3xuii8lxLUZVjne9C64riYvYN9FKvJ0yn0qUS+Hij0MlxHHyuy/8tDCaNaZ2gGtxwdQtabmft6k/kiz1ikodm0JsyEY5ZM+tvTZlg4ODYLpPuagv9DbxNfTrCuFaC+L2RLmUjmkZmtemENefl/6s+0YRq8RPwROnfEcHxR730ho4bmEULMi/AvvWwUG4pp3s3HLk0u8xw0133D7LR0NMhpkm1Pc7l/B1dT2E1lwTI4kOapWMU143tznKKY+t1096lcOk80yGq0049d9AifLeaG51YiBRPk/QN3c7VCmK8+t/HVthjo7Mp6CcyZOvL/TWZsufQ5G7r/8xAuU6UPg6QcyM73/6LAxuWJ//QJKZXcIxlrafXLP2no4PZedggyfirxH1orxdVc6tPuVAupjnsi48Ub1uHBfS6Kg2dkh1kTghHIxGDNXq4uT4hW9cPTvcOxXltlPeonjVjxMOOANcfc+QWpRnw9f1ucnIN+fW6gbAugfvS515Lfpl8/B1xzjlXhqW33L4usp7Fxxx3Tl0Gq7W0cH4QojIB1wBtlCNzxi4lFjziys7N56friOcwiicMP9c0rX3p8UMWTS3cleZVeBt5/a9kzySmG0mOOV5GE/qeuiJ08KaMWQa9dQCkZNGz4i6nHKO5DzqnXKPMUirmGczHJOCm9wLgq5ElHeLEq795c9aPsZDHRLl8wT99bBFuRT5OeWxFW6YV+1wPVmY8HXz98NfxW5ZfwdqaqGYY5kogpjzfPWD78FJP7sNd5/zmdzHYtIYqQithcae3buaPGP6hHXVrTc8en/Dx/l+dlO0nTxvIO2Bnjrluld5nROihGMc+20710CaFq9d5NK+EwAABVGEaNDX21GhknahN97i1K9FrhRJSL6JtlLn5heSlluMC9xy+01p/2/bKW9RKG8ZfMr8LOqqrzeKJNB/i4XT9gZA6pRzMEdtnrhB0w2bmeCqCIooLKE8fGTytyUqfF41gt+zrXPjZsLXi6Pw4/yrhj+1bXv6SzS3qjzbojwI8g8vPPeDv8L5/3ILrvjRVbmPNdfQIdtQxSbzCF/X10NgmVoxQ3pDa4GIT+aUJ+HrAw7DaX0ulrvM9CpnLXQA8PRGpjr3sLQHQhU4ffTRh1o+xkMdEuXzhLgu1BsAIpHfRBxZ4Sh5Odf6dScUepsD1EaHzeQYzgHnnyBmC1GLUQwDHLlr90EYDOauGjDP7IaGUefzeiWyTsSuvXsaPs73s5VtWZsLOp3j7KDOKWeNH2fnlLcjypWOS0V5lNytiqKQFnqznXJ3+k45swq9cViVfdW5rTxqpXnsI49tgKOd8kxofmtjVaqJmJSSGTdKnyMaCPs0YsCFQHsbALpNnJAc/b0D6rkSd9zzu5ae3w7a0Y+iAsrlJQAAdyAZP3KS445qnbnur73+anArN94tjB6UquHlstWCL567olwehA2ORdUSBoSDxx/dl/tYcw0j1JQIzcUpV2v2+vD1dmRikMkpz96fHMnAwbDAZShyhqUeQ0VIeCyNHJoMx0qJFSyCdGqouWPq3/KL+j3YkCifJ5gWL5KZdYsUeXnYQGSFr+el/YUJAVQVKc2/HP4ilsc1csoJogMwlRPXVW29tcu0kTB31Zi7YGqNwmTnJ8F6nTY8PNzwcZ5f325mek65I+tFefZ1XPW4OPYB45S3fo/RIlcLVn3P8qVnzfXp4x0Vlh3Evgk3bxUjyqUOX1fnoMY+9ZQ/Ny71yFg5rWqeKWLX4rmp+6y03hdTfb3B6lq3eouEa21utBm+Lhle/icvN39/5pltrR1rGzhKIMRREbHebFDrZl2FvVOX/abHNmV+dwqjmU4yeRGF6SDuHOvnbbfHFXLq8OGZsGnzw6aYopxjfaUB4Kbbb8m1WF59TrmTxxo31k659ac2nfLQEuX1fcodmYawA0nKUFUkRiFrUMizHs/SFLFXBhgQ+kkKV2EOGVckyucJ2im3vxTtVqxth4woz71PeVoYB8ivBdvBxIG0nPJZPhiCOJxRyqBUq+aeV86ENGuYiDtgakctjygeWRe+XqtUcN6Fn8R117wGl335Q+bvXiFZuES17uRY2s4p1+HrKmzdVA6vyyl3tCj30r7h7Zy35V4DadoTB2tS6C1xThOnXOeEtyheM+HrqUgfUIJh5cqVpkUQ4ggOLGHdbhSAHsvK1Wx0Pua8rOrr7VQ+BgDm6PB1hpe99OUQus1R3Pm8cu3KR/ZGhdKtQu2etLEnMzlhti6CUxg1LZLyRFpVof0WKkQfTjj2+k9OLYpmws2/vSON0Gkhf/hw4rP/dREe+inHNy7JL4TafFJalOewyOXq+g6seU16ZbA2rnvbKbdbom0dHISHZFNVf2sdJE48gxU5NAmunRLrJtFHkZdsOPs5apmDzdw5E2JSdHAHzwQv5uiUW1+yOCdRrkP7OJP41Cc+hTDURXQOfxXrIraccoadh3DLkkvf//e46EMfwiUf+IfZPhSCmICOouNS4nc/61zhqYZjSZk65SwV5U4OLSEKyIYGxyJCX2EMPQu24tnH3onBwUF854ffAldh3kG1r9HLTAkzvXHVfKsW1fXnxC2nPM2FbsMpN0VBlOtq/6MWsdwW5WlOeeootzaWnVPOAYyoxWSX5eLp/G+G2Gw4iNhv27126oq8ccCcI2/wGlw70JYobz18XVV5V8coooI6h87f6x21ARBZ74mOq9UFmzslyv26ZtpuYRT5ykiFtY4pCTanWofZmxosZ1G+f+8ouDcOt2tfZnNqLlAt96AkGXqCYm5jmM5C6vudR8yGrhliO+XCiduKQqohrVNli/L7N24AB1OmoEqlVeMkZzT19efYRp/qxCA85ZTnfP0eTEiUzxNSUW455TmOF1rhUHk516YVCwSWVuxiRnNAlDOZySl/8sE1s3xEzYnQjbH+fgh05zrOpe//e3z97DNyHYOYezArf6Z8YH++Y8XSrJhsp1znW3cSL8oW6pRCmHEKXQfww59+EzueTkSEiF1Eqnp0u669FttMOogPbIFed9ULRcdU/vZg5uA2VJndO1wTyzTMPDmW9PUcV4tyyylvcTxz7Kr6emAcKCtvUYlyzlOhLKPUKW81p5zXifICS6MBGoltZpxyx+pT3uJ5mZzy7DnksSnkqur3cWajIvk3qa+yTolyJ3utO4VROGC46fZbOjNAE6Qlf1wwXHXNNbmOdzCxRblsIXx4JkSxg6NffTGe/cZz4bGp83+//eH/29F2ermi56YcQzS1UGNMi3KG+9bd19ExdOREJnwdreV7a2rWZyusOeuRxx4HkNx79Byh63TEEkALbrxbH74OQPgjAIBizukXBxMS5fOESIevS6tKeY6F3kJ7cZOXU25VXx+QNav6ei7DHVRcljrlAWN45pE/zvIRNUeoKr/CyS/n7tIPvBcHFh6DkercaktD5A+35jkZ5zs52Non5hwsaK8oWDtwWd89Q2SqeS/u3YslvUlRpbEDK9t2kzW6T7ksD2N89QWQ+5OK1PUurxHlsTet6uvazbUFgvm4dA52ptBbUiMgsAq9tbrhYISyTLpQh+rYub0hoEU5E3C12LV6otfnTDYfSxVuU69X5FY4fiOnXIeFS9spb/G8nKxTHquK4U4O15+rIhVsp9xEMrDELe+cU67ek2rSk9gpJg7ZQw8/2pkBmlEXVjs+ku9wzbj2+qvxra/9E77wxbM79pqefUnk7V4LD4XeneBOhKJfmfShV535lxh6egR3nPf3+R5Tp4h1J4V81rmbNj+cvra1OfXAxo0dHUdv0gR2oTeZja2diopVcM2uvj42lswVVskV060jkLKlPuWeHcWkwteHjr0B3190K4onPLflYzzUmTuePzEpOtPD8jDM4iIPQmvnK/fwdQj0IRXlreYVHso4dvg6A8b3H5p9RHcMDiIoJWFbsZvfdBLLJAyz2t2FHYODOGLlyimeQRAJzBbicb5RNNwqninATZVGJwen3KkT5YxlRd7SJY/CU+3Qtu18IY5a9rD6l+kVehP7tibPrSUnVe/+63DmOPZMhfJ2wteNy2oJoQiAD5hFmx2Grftvl4ICVobNnedGaPdfKqc85AE40rxKABBKqDhcgjtalPtmjJaFcl1OeZEjbfHW4HgdtQkS24XeWrScTUs0dTeM44L6e+evv1SUe/DUZoCdXiAYz373ZkBBF/UbXQ63OArXHwMgMToyucCbOVmxIOJ8o8GasXvbahz3/FuxaN+zO/J6N91+Czz73HIuYidDF9xL0m3cKb6jblQF4COMZtddOfczF0GMH4E3/tXReOWqVzV9nGlvmNPhbn16O/R16Fk18vbuP9DRcXQ3A9spj8AydRWmoiolTDFL2zWP9d+kSVNKoncYQtlaSzRfFMzP2imXXftx8oteitPf8FctH+OhDjnl84Ctg4Mm+/BgFEcBgMCu7JlXoTft/jOBXlYzLhXLMQLgYMFZjOr4cRh7/CMYqTwHIsh78TE9fnbJpxH6yZ2iViziwTV35DKODqGKXRc/uzT/ftPE3MEWynnPDY61IRhzNA1f/+KXL8CXv3QWfnDl3+DCiz4+rbHcus1HHoQZ8d+zYCsK3fsQBV1YsOxkI/Dade1Ni679W5Pfw+T3iU65CmcW7Tu8QPoe2aI81J9XXXG1tevvNbnyC2qlNN+9xfG0eNQ55aESfcy6b8VKRDMIEwUgp1F9vT6n3LfC1xuJZcYsp7zNiAM2QZSrjQUnh00h1aJMCC+t42KtKAVn4HFnxvXUWMHoMgAAc2Jwr4I4ync9M6EAVZh/pNYXLr008/u111+NlSvvBgB43nijp7TFZd/4Ep7Z/GP0HXNPeg3nnJPLWXphOFOEr+tolw5dOtPG2XMSjhw6Ajf+eopoDPXe5bWtsWPnLvNzX28JQr0/1XJ9pNTMME45s51y1nJo1eo1q1GzUyKsjUSp6pBILswU4WrTSaKlCu/F2Bbl6ffgrg23tXR8hwskyucBq9euMcswzwpfz5PAGiXO6TLTIXpcCvRYI+YRKnqwYW6MaPQEyHAxyuUTwSaEqh4a2FX2Jee44+qcCmlZN/UoZ7eTmFtw263LeaHHbaHMbFGeLkQvuvhsnPz8K3DiSddh+dFrccwRmzAd6sPXXRkZV9tmx9On4F1//R6rAOb0cspRUy3lAiXKeV0fWicV5XqEdgqM6cW4ncM4bpKjdQux5PXu/cO95jF27/BG599wLO2USwcMLK0abG8mq3BzlwtzbiIzVqt53mmROACIndCcY6Pj1U55JJy0Q0oLYw0ODpqNCsbUJqZayP4v51r86LwPtHS8reKq6vdRnB6nvXkQM5b97s0AX4nyqDIAFiWRWU5hJPdcaFYXVsvifEX5xz/2Q3RveiE+/vHvmL9t33I3/FLS7lCnJ8yEeHwbVj73d1hx6rfxrL/4DEqLHm/JqZwJjiXsPD7FOag5NJ7lgr2mOr0lBhui3jsX+RQCHB4ZNT8vWDBgAsTjDrfm1iusrFPOW46iuOMPqzO/Z9J7pO6MlJaNc9VPrYjy1WtWoyDt8PW0htQflt2Gf/n621o6xsMBEuXzgMGn0x6lLtK8xzznvOyOWb455QXUwOCZ3JeOtWGZTXgEqByaWLrZxf4hRH1/06jDNwqNZOmNQc6hoh5E/jjWRdmpcNqmY1nfUwlYOeXpMSzo2QvuRCYsUIcct4sr6opfITJC2Q45fObAUcnfjMBr1ylXx67+o4zcVKzr8ZXbHAvXEq5t5JRbxdc0VR39VBe+Pjw6BCAp9ikjb2JO8xTUh68LXZnedsqVu8N4bKIA5DSqr7s6AkCJ8ppbTavJT5ZTHqfh661EAGx49H7zc6mYiEftlHd5o3D3b2npeFtFO+XJxuzE919wBqdTTrkKfY7DLrhBklfuFsZyd3jrc11ZlG+PbV5LrkNWWQwAuHPNahy7Mi3yqlM2ZoJjbaYVB57Bspf8qKWc3png2rUgnCnmO1UUKJrlFnQmamaq98b6901PPtbx4xivVs3PRyxfZjKwZIfbgOmzCK3PKpK85T7l48Fw5nfbKU/ndAlHHb9OnxDI1vJoxA1rrkXRCl/fz8dx47CHUCbXVswOTdNqOpAonwdUaiqXRyZVG9Pc6/xUeTXjlOeVU568brcoIxSltG3EHHDK4URGfAp4gJz5DnkeSJZdFImcFknSKiIncwsUI+YitjBw8hblVqi8ZKKhU+57SSpKdWwpgOm3q3KQXYhwKYzY3LvjZMRhEXu2vwjnfPS85Hh0uk+b4+hwan2YRpTX55TrdlyCW4Xe2mmJlu1TDgAV/XRd1NMI3ESchLEHF05aEX0a1dcBiYXlBcmvANatW5v8bHLKLac88tvecDCbFUEXAKDKqyYsun5jA4DJXw+FFb7ewjXy5FOPm5+XLFmWOYfYYfB4Z3dMXRO+ziGEfk/Sf485gxN2ZkzPTb4zstYNJ0iEq1McyV2U1+fT8jhfUa7TMDzVym7tvTeg2LMn3cDrgFOu01GiSvI+cr+Su1PuWte5O4VTPh73AwAqcVeuxzQV5lKeYnPAfu8ef+LJjh9HVE3fu2OOWoFYr287uJGydXAwdcqtv8eSo9U7RuRUM7/b1df1Wlby7Ku5SPZg2BRapOLtzYjy1dUabhrx8MdxBy8bPRnvO6VzBRBnGxLl8wC9JtW3k1SU5zfmuHVpiZzD17tlGYHsSkX5HNDk0okAnYcjXUg3x7AGAFs3rMe9H/tz/PLDp7f1vNhPJkpfbfzInGpHhr7VYo+RKCdax7Xi/HiUb8SJdq+lBDjnaZ/yjChP8uFq2hWbZmiPW7dR50phxP/Y+CLsGvp3HPkcK2S5rpd0q/giCRXkvBtwfNMSjde5E7pF2bEr70ojA9oq9DYxp7ymwtd1H2Ud7q2LBYXCgythudetiUBujcWQbvBGElh9V5KjqF1mziLjUCah8vp+1tr76Ksq8XGQFAkTTmiJ8uZ9ykNRSFMOWriplcfTPMs/eekpydN0kAMHPHRWlOvq95HgaVBqptAbg9uh0CnHT85NBN1wlFPuFMaAgxS+LiDhFEawYvkD+NKXPoIvXvwfGMwhVFmLk0KcjFtSG3gj+48F0BmnXH/P4jARvcwJzGZAXnjWZsJUorwa9wAAIpHvmmcqzFduCvFrv3dDQ2MdP45IbSQLSJxw3AtSp1x0LmJw7f3rjF1n55RLpBtuUyF49tq0q68bp1wKcGvnzmUqomyK669aGIJj6YjHZTL3DMcMA5Vj8KenvLylYzwcIFE+D9Di1VeLiPQrkc+kt3bdWtQsNzMGw9YN6zs+jhb7PWwEgZhbotx2yiFcCDdfMXHnd87Dy0sb8MruB1t+zk8v/hQqXUmYZKGsc3w6P6Xcdf1PERTSXVLhUvg60Tq2MOiUSGg6llSvLxjAJJhapzhWiLrnJwu3oJYsPtsJ8bbx6pxyhtg4r0JyvOuv34NXrnq1+fe0knebOeWqhDz3F4C5xYbuP5A6wqXevejtTlqxtVXorUFLtJoJX8864doxD2NfbQMqp7bV8HUd5i+dpKC8ek8iCVSryVwWq+NweJxxytsNX/e8OlHOgzSnvEGhN+OUx56Vqz31WFGs894dnHDcScmxqw0p4bCW+kO3g6PPSzKzeWC//zHnmciRmY2ViHIZdsFVTrlbGG2rh/J00J91mUscuerrOO7Ub+IFJ/0cL37x1bj255d3fDx9nXeLpAe7rnBfU+kVjAvccvtNMxrDtOhTRev4wRDl1vznTOH2x2ZTLsK5//nZHI9qckxM6VTvjfXvQdD5dZqQWpSr39Wcyjooyh99Yov5OaiXBZO42IODg3jft96If/3qXyNyapl/E5nwdTWns+wK0WHJZsNUTvm4ky1wOMqTObocsyk3eQ43SJTPA7R49dWXZHrlflpn9do1md8FODbe+7uOj2OccoxknPK8NfnGxx6e+kEzRPLY5JRL6YLn1W9DUVAuis9a34nfvmUrwBj8ag1MCQTJO79IWn/bjZm4yFqxiB05uBTE3MSL0gWh26Fw2ma4Qr2+5GCWU27njfuqTVlNiTQ2zbBir84pdxAbsSkahKPKaaYr6eNj8AG3AKYqXtfnwtuL7e4uLcrbCF/XFdEtoRVIvQDN5mCbHrexl7TyadMpT135ZLG4t5A4kgKASaEXOnw9MhsOwnLKWxflyYIyyjjlqvp6o/B1tchMRHnaYWTKcxI6/D9drOvIjZizCZs4M2FwcNA45ZJZ6Qp29XXWuZxyrpxylnHKR3Pvr62d8hqPUFiQ3HNq5UUAgOULOx+qzNXn7YDhjjvvh6uiT2pBj3nMI49tmNEYxikPtFMegufsSutUByBtpdeM2Pr+8+qi3I5pKvSlXF/sb8LjMm0UW3vtj5/9PXzxjNtw7ie/POVjpfps9nKBj15wAWK90dlGysHHvvh+XPjV/2r67yPD6dwd1l0Kk0W6Xn7tRbjPexq/73oYoVV8DQDi2Ipi0cdqtUQDLKd8CoOwoouAqv+OOEqUC4a+qICPn/PdSZ9/OJGrKP/qV7+Kk08+GX19fejr68OqVatw4403mn+vVqs488wzsWjRIvT09OCtb30rdu3alXmNrVu34vTTT0dXVxeWLl2Kj370o4iiuZPUfzAQyrWeIMpzmoeHhkfqxufY//TjTR49fXSueg+GEchS2hKt4yOlvPXcH+Nd33kKn//yxTmOAggep4sr6ULm0NLGRud8tRPiGEOHrldN3qlwOh9OqG/S3XEZTArEnotrv3xex8ch5iZeaAniIN97h6sqojsyghsHYGqF41i7+V4hqaZb0+Gj09xGrA9f5zJOW2I1WEjKNvKTbVKh64E5BSunPDtXcMsp6erZrZ7bTvh6WnxNS61QvTXcOMsqfF0J+ED4Ki+xTVHO07EkAOGlC0oeJ9W9hXHKQyPKp1PoTYtyUdOivGbC1xsdr97sCISHhZEucDf1NaI/V2FFGnjKPY8dBr+DxZDuWXeXcfm7u/sbtsATnGVSR6bLps0bwIxT3g0ntER53v219WddHIajis1teOQ0AMCiZZtw7fVXd3S8zNol7Ier8nRrYZfZVBsZnVmItG5JljrlEbjMd9Pfs4T4ZE75fevuy7RC86o9TR+bN2n4+hQ55da/t1J8bevgIHqHV6AoGUT5iKkPRDJISPysJ8B1wycjaBBRNBnv/8o7ccPi27Gm+9qmj2Eizd8P6qObJjmn8eKeJNdbOthb3AEAeO/uv8Jntv6Lad0GpOlHkPU55QxCpptRzdBRS1q8jynnvCwYil4FrNY76fMPJ3IV5UcddRQ+//nPY926dfjDH/6A1772tfirv/orPPxw4jR+6EMfwvXXX4+rr74aq1evxvbt2/GWt7zFPD+OY5x++ukIggB33303rrzySlxxxRX4xCc+kedhzzliWe+UpyXR8iCs+07H4AjKnc+1MWH5LERF9OSeK791cBAbol7sA8Ou0XxFsuAxIFNRDidfh8+BFuUhdrbsQquJMo6MUx75nXcupJrQFzkH0CcTQRMGwMXvPwMXv/+fOz4eMbewnXI/mHlO5qRjKVHOJLDEH01zylmyoF+7/l6THxuGifibdk456kQ5s5zyBgspE2Lc7rTvJBPq1v4XQrqFhu4/AHA3fW/9rgPJWG1MxnbxNUcdfr0o186y3kSsxUlOuXGvW66+bhd6Y2B+2dw/3CgRArHK6+VObHJ57UJvaBB63ghffd46fF3ycNI+5UaUxx6OD5L51GshDYCr90xaDlVBqCJznMHroCh/akvqEr/i5a9oHL7OmAmfnwk33nRDKvbDLlPozS2Mpov9nNCCq9i1Pxl+fAAHRgcQVPrheFU89fi6jo6XESdBj+nPHsV++rm2asc2QW+mCKvnutekA8TH/+MH+MT7b8RFl102ozFtp9xxQvzyxl83fNx1v14NWK0eC8Hspaq1WhA5E3rdQsX4b3z3F+hTj2slbUCqJr8VnhRhq2iDpoVr/98//++4p+cBAMAwqzZ/oJrzfCZRf4cUk5x/xTuAKx7/LC4cPAtbWbI2+8v9r8HLyiehP+qzXkQ75axB+PrkZU4GBwfhWm3pKqyKUF2vZQEwr4LSsrkTOZmrKH/zm9+M//W//heOO+44PO95z8P555+Pnp4e3HPPPRgeHsa3v/1tXHzxxXjta1+LU045Bd/97ndx991345577gEA3Hzzzdi4cSOuuuoqvPjFL8Yb3/hGfPazn8Xll1+OIOfF1VxCV8T2ocMQ8x5PO/NqIQOOIBif7CnTHCc5ExcxKjJ/UX7lNT+EvrWUo3x3cAWLIXX4unAhchblOt+QMWDDHY1vmPVIE6sYo6cvWXAGhQKu+9pFHT02fT31YxSL2JAasYSRhcswsnA5Lv3Aezs6HjG3KISpeC3mfN9whOoTLSUWOWOQyil3VRGc2353ixEYgWm51RlRnoSvK6e80eKwzQJlBvW0A/5yCKdgCr05E8LX04W3Fv7tVV+3iq+xNMcbAHidiNWbD7W4ABdpTnO9e98MZuWUSwDMiUwVlEKYLCZjyynXGw6JU67vNC22RFPpClqUx7xmtUSbKIZ0TnkgXHht1AHQ77mwwtcLQlVI77BTHkfpJsXLXvpyEzqPjD7pjFM+Pj5qxmLCg6sKJLqloUxRwFxQ739Ji/LyYjDZgz27XgAAWNL/TEeHy4jysBuuKvQWC9f0uZ9pz1e9sRVHU4vy/uFlWBYUsH9L4uie8+mLcc5Zv8D5F32xrTFde25wAjy44ZGGj5PBAKQ1r5Vihs9dnG9UYjO4jiyaQjhz66JvpTOMHFlp/TK1BGOCZeIXq1rBxo1F+VU/uhJfv/BTOOfcS/BA1+Oo6IdPNoeoa4Exa89RPb7RBq/Gi0voj3twfOVZqAgOX3goqn7izL4H6cgt2Th83ZtElfzunttQEEXz+4hTxrMLyTtSFgzCL+Pcj364+bkdZhy0nPI4jvHjH/8Y5XIZq1atwrp16xCGIV7/+tebxzz/+c/HMcccgzVrkpzkNWvW4IUvfCGWLVtmHnPaaadhZGTEuO2NqNVqGBkZyfxvPpOKZCW8dEeFnIp76PF6UTF/y6PPtq6Y6yPK5JTnxYhVxyKoubj9o6/FuttaE7DtEjPbKffSPkQ54Vo3+u2bH2jtSTxdMJ7+Dx+Bo8KEt2zscM69Ev99GMNCJcpHFy40/xzJ2QtxIw59/DAV4qVabZJHzhxPpnPsYm/U5CVrUR7HqmJ10AWhFy3TXGQ79TnlMkoLvTW4tadh1+2KcpW/zUqo+gNW+Ho6J23avAHcbRCW2k74um53JlzojYMYgJRyglOuNwSqsZ8Y+Ua8tjaernAuVUs0yUMjar04WaDqFADuhKlTHvtJ71609j4ODg7C8bKiXFrh6402EXROeU24cLSj1sL7aAp4WYv1olT9vR101Ck3eclRsljmKne93invRGFF3eddv39eJWkl6HXvBcs5F5o1EOUIS9gzdCQAYMmyjdi0eWY53jYFfwQDz7kd3K3AiQrwTIV7x4hyZ4aVbPV3SMauuVa8BiHld665A11KoS0qD+BTF3wBvbtOxorxPozvWdHWmLZTzp0A1WqT67nWB0hr41QGKO/va/zYnNGX8lSi3LE3UqbIP9+0+WH0Vaz1Sgs5pJJlZ7WaPrAmY9WeHsTp+16Hl/GF2N6/2fw9mkSUc+1EO3ojAijqMPkmoVWDg4NwwuQ7ycHRF3ejx2pjZ+eJp+9h1il3GRBLwJvkkn5q+5MoirQV4ahTxotKqstIzMD8SrOnHpbkLsofeugh9PT0oFAo4J//+Z/x85//HCeeeCJ27twJ3/cxMDCQefyyZcuwc+dOAMDOnTszglz/u/63ZlxwwQXo7+83/zv66KM7e1I5863//Ddc/pF/7NjrxabQW4ReDryB6X2pfCzlWO0W9rHUHedu53e0dVi+y2JEopjZr8yDIE5368ZEBa/pXoctN3wjl7FiJk1OuTwI4et2H9G4PNrSc4QW5SzGEStXmrZognU2pFC3QOvDGBZiaMK/V3p6cc2Xz+/omMTcoWCL8uokIXwdwFX9sxmARe4wIl0sTIk6T/cIrvWYWapjfcoRG5e1Yfi67lPe5qLeiGXpYrhrecPw9TVr72n83Laccsu9ZsLkJNYk4JioApWzr0V5VEiSaNoMKTfV13WuIguh7xu+EpqREsSuUzPvq4x8hG30YL/htuvB1dwdB91gAGIZT9qnnKmxasKFK1sfyzhbllNeFKpCOmfwWPNc3nbR1e9jlYLhqE13xqW5rjvllKeiPNl496qLIIUD7oYo+uXJnzxTJMOfdjl4Qb8lyuMSjj3uFMRhAX5pCNdd96OODXfU8Tdh+Sk/xMCz70QhcoxTHsWO6Tnf7ve3HnvzS6rX9BpUsL75t/cYF7goGYrbXope9Z1oNZ9Z47rpvMucMGkt2AAedgPWZqNEAIwvbmusTpEWeptcONvRDVMZXd+/6nfosR7TUtV7yWHvPVVN9fXGa+pu5So/P1wBJhkWlZMNpGiSy4apz0O3MfMAM/c0KxD6zWu+gv5wgfl9IOpFryXKuSUvbdc80xJN3f28Sd7iqiijZPUoH3HLWKy6EVUlA3M7H4U7m+Quyo8//njcf//9uPfee3HGGWfgPe95DzZu3JjrmGeffTaGh4fN/7Zt25breJ1k7a03YF+1iAOFpbjyUx/syGtGagL1ZYwXdTn4AC/iRDhmkdZpdNhfL9IvSx69ynWht6QNkddyDtB0qYg03GuLTKqCFtuoVt4OASSgwoAgXcgZhqxNhV3gjcvWFm/C0UWIVEXkSBeZ6rAod7QoH8UiS5T37t+P4vg4It/H4OanOzomMTcY3LA+E77eVa3kWrnftXLKF/EhMxdy5ZR7OjQ56IFeaU03p9yp7xPOojR8vcEcqP8m2w5fT/OvR0tLgAbV13fv2tHwqdMr9OYiZgI1dQpVYeWUKzHtqPexEhczfcobidxGOMq5E2ExCV/nkblt+HozVC16Pd+6j8UFyymf+tz27dutnudCxj44VOS6nNopD6QHpw1XXh+PXeitS4vyDoevG6GsHDbHOOVpB46YcXjRzDcCXL3RpLsVSMcItR7lYOcFkxxLPAaUkm4CYXkxeOTjLW9+Ow7seT4AYKA03LHxvNIQAMDt2o9uweEoUR5E6JxTbm1IaXHsOQG21s2L+v3W9IrGIqsVHNcOXw/BmlTN9wMXsIO1ZQg/6Gr42LxpVZQ71scxZaX2kaMAwGw4tirK7VmiolODmoxVUK5yjyziuOox6K0lUYWTOeWO0N/Z5Hdfwsw9zdbuZX8PFkUD5veBuBe9Ir1m7E0D09Ky7jVcBggJ+JO8x4JHKMhUlI/ycSxwpPHeIq81E+lwIXdR7vs+nvvc5+KUU07BBRdcgBe96EW49NJLsXz5cgRBgKGhoczjd+3aheXLlwMAli9fPqEau/5dP6YRhULBVHzX/ztc+P0vf4FKdzciz8PQgc6E3WvnuoAIvtql6s0x2DtSoqyXpWElDu/8eLE5By0OE9pedLbIeJyK8r3ox7Ds6njvV02VWROu8CCb5Hx1Ctspd1pMNYhd5TLpPFpVgKaVvKp20MXj+jCGJUgWRzyOUXDL8FRP4cibnRs3cWhz303XZX53pMRvr+p8f2EA2DE4mBZ6g4TLYiMWdcVhHSYaBt3G/ZhuTjmvL/Rmt0SzFjkXXHQOzrvwE1ahtzarrxtnzcFYYXHqlDvpnBRZ4qtWXgQRq0XYFD2JM8dvjRNxgdDklUu4aqGpQ7R1OkA1KsJB2hKt1XB57dyJqAAJwPWEaTXkKVEbq/fLs9xYGXvGKUcL4khXuk7aoSUBnQLSLFjrRfng4KCJBqgJB25dK7jJ0BXpbVFekqlT3klR7qjjjqJkscx12gaTgNpEFZxliixOF19dQ7ElElk5CWHv7t4z49efDCaTcNuwtBcAEJQXgyshq1saOk4H31clwp3CGDww8zsPBlDsTTa+pjtfaLjV5cC4706I3959Z+ZxUoUm73dijOkNH7O2al06bNr8sGmfl4wVQKKxKO+uK2InZZgNDz+ItCrKXXstPYXI9oNkDXnA1a0zWzg3yTKVzCvaaW4yVtEqivYnYy9ATy1xsydzynWajN5r8SUzEQDNzLtyYW9WlEe96Ius76jliDOTXpR9LV3ozWUM9627r+E4Ma9NCF8vcaCkdEbNofD1GSGEQK1WwymnnALP83DbbbeZf3v00UexdetWrFq1CgCwatUqPPTQQ9i9e7d5zC233IK+vj6ceOKJB/vQDwoxs8RFh3K+Y6FzyiPzgXM0D0uZKXpetZ1yJwehbNqwSN0uofNccdZf47sffScAYMwS5QDwpDyio71fbarWTYvHRcQzvBFPhZ1v6LbQFm3LhvUIveQYX1Tcqv6qnsc6J8rvuv6nqBWSm0wfRrEQw3hlZQ36hnfiXy/+NrqKEZgQGO/txZc/+PcdG5eYGxzYmRZiilW6xfDu5qlPM+H+W65NtaEpUJb8oMWprqYchF1pC8dpOOXrbv31hP7mDlKnXM+N51/0SfzJi67GS46/Gfp2z6fplEvJUS40zim3Q/DDoBvVsSTNzJmiJ3FmGL0xKBzEECaMNQTg6jBz3RJNvZ/VuJBxylsVLFokiLAEKYEFC3sRa8GvHChdG8X1k84hIvIBsLbC1026ghJwnCWfTVp9PfsZPvbkIyYvuyZdOG1EU5h6AipPeOfgILqFqvze4fB1vYkrogI++7EfguswdS4h1fdMMAYvnvn9UV9DcdiVSsJycn119+QvyhmTRpSH5cVmoyQtBNiZNcDWwUFwLcr9MTAemo2v7tKYSYNw2mhb2giWccpTUf7001kDDKo6e+CGGF76KLZ3jWBXUa3p2lg7/uaW28HrnHI0CF8/78IvolBfWV4Grex9TWDr4CA++bkL23+i4r519xkByadYWbrW8TVqRWlTVKo3cHWaUyvvIzcONgDoPhHNohWKVkTny8ZeYJzyGAwbm9Q/0E51bEQ5jLUimrTLG/b3YXHYb34fiPrQYznl3NIvWuDXV1k3fcolsPaPf2w4jnAilEQBQt1jRpwx+EyipML0q3xuFf3OVZSfffbZuOOOO7BlyxY89NBDOPvss/G73/0O73jHO9Df34/3ve99OOuss3D77bdj3bp1eO9734tVq1bh1FNPBQC84Q1vwIknnoh3vetdeOCBB3DTTTfh3HPPxZlnnolCoTDF6IcfX/33f0K5P3X1OxXyHUtLlOtNfvN/7fOlD7wXl75/EgGkFhI9VqE3J4fwa+OUm8qOmf/MmGsuPgd/23sb3lK6HTsHBzGsQ/XUCE/IFR0tnmNTkakoT1piHLyc8lbC4279yXdNud/nFpLQcWYKg3RuWll/241JGw0Zo1tt8hzvPYUPfumbAIAzvvB1uJEWIvn2WiUOP8Ka6vPreRgrqQ3POJ8Nrp1PbTZ3VKauRVeoauFqce0rMRgEXaZQ5XQKvW1YfcOEu7fDYjAV+qxFecmpgDsxij17YKqFT7PQG4SDwO1CrEIJmZWHas8ZUVREoF3NNjYT7T7lIRdYNpzMK2Fl2HLKk/fRVaI8iP1MTnmrLdgcTzvlRUgGrPqTUxCpz0EvJnXNEt2fOhHlQGg+5KnPTYdeG1GOJG+T1fVd1zz+VFqYqRp58PTjWjgvnWusu63c8aMvoaDCyiPJgUrnrnvtDvthCQuHl8OVSeEvxmCc8rhDTrmONnCFhz/vSc7NVaK82L276fM6gSOBqHAA4EkdgKiyAL52Fc3GSmfWAPdv3JA644UxcJU2ISWDa216tdNmsBFpl4O0ojtzA9Tqiq8xVVtBODV87tNn4vyL/z9IR3eXaH3xeODAeEaUczcw9XJsKqNFyPrUORm2KFyzfO3yu7F06yk45+NXtv1cAHj8qafMz5Od602335JE6pjHNl/7XHPdtejWIeHe+JSvbZDZqiNjunxGk7G6rLzu51VXYnFtkfn9jw/d3/A5BXUc42p+9SUzYfmyyRy+l5Unhq/HXSZStSuy8svN/Jw9X9dsfAD79yVh6FsHB/G3n7gKp59zDf7h09/AuHBRFIVkoxbAqDOOIgeK6vUrPMBgjilpB5tcRfnu3bvx7ne/G8cffzxe97rXYe3atbjpppvwF3/xFwCASy65BG9605vw1re+Fa961auwfPlyXHtt2uDecRz86le/guM4WLVqFd75znfi3e9+Nz7zmc/kedizxnjVNbvMQPOwkXYJ1Y29IFOnPBvw3To7BgcxVlqGkb4VuOr8sxs+RlcV7rHyrVnbzXGnxixnlICdakezXca2PYYCC9HPx3DT1z+FA2qxcyJLFgJPiBUdDQnU7BwcRAXpTrIAR5RTmLwZwwnxNyuW4dIF/RmB3ozxkWQC9RDgSGc3rjz7fdDbIc2qdU7ruERa5E1fu/1Otuc9E7pv5+yEuRGHMOrSqHk+KoVi5m+dpjJeTkW5+puvFpm6eJdvckSLaaG3aVhB5eGRCcV3HSt8XUdBdRfT74qrHMe2v57GKU8GrHiJILLD1+1IqCgqGMEynT7lUjpAXEZPNcnVDSrD8FShnzSnPDmXWuxnnfIWhPLa9feaFmciLCKWAn96yp8i5LplaPIGibpD1/m3oUkDmPrc0nSFZAHJGSAlrJZo2bl22Erni6TTVsqBSV1QTnll91Y46iSkD4iRzm1aGndYtVJyRHJ+jEtTA0QXehvcsH5GY+nohyJc+MpVcMeVKO/JV5S7AMKuxI1nlYWA5CgJhq2DgyYCsVNO+RNPPQWuNotcf8wIdBEW4VuituDOzBnU6REQTsYpl3F2QnFUaoL0rPBgfR22EcUZx645LwBgTtCwnZcM+zNF3oCk0Nt0RIpTVQ5udXqpq3v2pbUKJuuhvXHTo9k/TNKi748PPAkACCHB1Hva2uYGz9yyRpCkaDYT5d2qXW+VBeDgeBbSYmzbdzVu4acrMo2ojVYfSDcbGsxzl37zMuwRAkusQm/LgoVYGPab+dOP0yrzjpnHJoavA8m8GITJWX7tR9/HmmABHo6LuLVyJG7f/iaEUTeEOo6yMwaHAcWwN/ldADevvrHheR2O5CrKv/3tb2PLli2o1WrYvXs3br31ViPIAaBYLOLyyy/H/v37US6Xce21107IFV+5ciVuuOEGjI+PY8+ePbjooovgup0tJHUosGNwELGvwk60yOjQxxNpUY4w/RJgeuHr62+5DkGxiNh1sb9JGKjOxStaod15XGjaGZUycUs+7BfxKZQ65pQXrJutrI2bEmMv50mPzbyc8j/85keoIBsJEnbQfW7EM90hHi4U8Mue7syufDO0i1RCDYwBi8Pt6QK8g6I8Tnww9LFUXPSyMm79/lfM71xfBzm/R8RhiLokA89HtaA2unIS5TKKJ4Svd6s+0UzlEPoqPzmMfEtwTWPDTUig7jbosMgsuLVT3tu1L/13LcrbeAPuueMOMGWZ6MJn5ULiinLLKeeWmxJHBRP63U4UgF2AqjC+E65qHxeGVXjKKTfV140o19XX1RvfQp/yO+9ebX4WUdHkkgf6fCTw9e9+Z8K7JGIfAtIKX596LL0REoRKtEJdfrKxyxrFyTFIwZXr1nqhN15X6K2IMG3awQEWdO7C1+clQyXcIu38S+hwvFjdBx5YfcuMxtIbEnbhKF/llPs9ezrakqweF0BYSkQ5ryxSf2P4/tU/g1QbLZ0S5SOjlTR8vTBmfo7CEjxLGJdmWHGeWwUVjVPuBBAy6157euPIS9MQdcHZlgqUaWI/65Q7IViD6u2s1guggVM+jQWdSXeZZgpouWy1853E7Bkerqv8Pcl4UonlcS5N5GNrUQAsU309ZECNZau+a7YODqJbOeV3994PAPif4lm47Mmz8WcjL8ZItXFRQn3UQzz5nAqQZjNCNJjnBvfuRkkUULQKsD0rOAJHRlarWssp1657o/D15AzTjiGxOtkCgBUQCOBgbeUo6Jt5VbWYLARalDPsalJo9HCEVrGHCD/94qcx3tMDHsfoUS5kp5xy7Y8XZTanfDovP/joQ+bnZscXSf2lEkao5XGhxaZlTjdW+AxHcY5X1K9UZ4Av05ut3jApAXgpSxYBeYnyfVs2oyLrRXnnW8rZCLWYDRlrySnXeeMlJAvnY7w9ME55B4v6SXXl9GIMZVlCoBYOz6z7bXoo2tIip5yoR10aNc9D1c9XlDMJK3w9+W+3UIs7N8Lg4CA8lZ8cxq6yTKeXUy7lxDa1SaE3JerU3NzTmy5WTK/gNla5D2173BpTi/KkxQ6zxIgtyqPYh4i1E9z6WKkod9A9tgNupER5HICrcFfjlLu2U87SDY4WtmTHK8miTsQupPAQQeDyf3kXjntyXTI+gG3b9ptNCI2MfERIF4+tnJtOVwiVKOdAkrZQF77+/Z9cia9+5zJAFdmUsZe4Sm248ianXB13iQdgVnUnEQF3X//jKV+nFUyetwpx1oKZcWQKvQHAgZ1bJ75AG+jz4tYF79UWQcYOuBPhml/8dEavPxkOmMkndyuLUFGfw/gYB1c5114LG0GtUBkPTFqF49XgFJJCv/WivOCPNXx+qzSqvs6c0GwUaXT+MzxrPDNXtXGvFS64m3XKG4lyL2wcvj6dCMiCPvYpcrybEYZ24dvmj4ui7LFN2hItSER54MSQCLGrZ4v5vk+GFHxC8uIYkw0L4P32jlvhqTjYaxbdiqf9XeDgeE7taPz1vtMQicZRFtqxH1LRrUUIs5Ju1PmniiATug4Ai8IBDITp35h1PWnXfUL4up1Oq6I2TEtlSKzqSzp13R8sNPe0mptcj36YvJ/lmJlNwbkAifJDhP/z4U9iYP9W9AzvBaT+CnZIlAvtlMemR+B0L+EosHtITi7KXQg4081jbAEjykUPjvLSlgudWnPbldUjlojkRSzGC3kSsjQol9UFFnUGWSujwrKFUIIOtxmrRxeSqzLWUv6/XqBrUb7S2w6oTYzOOtbJa3VjHGVRwrBIJuJeJ915NwvZDo5az5c/+Pe4+P1nYMsMQzGJg4u+lEPPRaCq+LM4nytFCGnuqLHoRk168Ez/ZmDDo/ebSt6hcFNTZTpzo0A6iaunOywyYfISDLfcfhNKvWk0ky5u1k5I+c5ntqfPVxFcY4WjASS5odqldCxhEsV+2hZxGn3KIRz0je6Eo5zyKI7MAq8+fD2I/eRtaKP6OlfzlND9yJlA994qFowljqgAEAUluG52Dhaxj5ihrZByz9OivKTOEQBYKmLVawz438Kxy79tWo0J4YK3GZavPwMtyrtYkLSvU7fsUVnCk+tWN3t6W7hqUyRSfcqFrkTFUqdcqPtAZXxmfYSNU67uORISLlwE5SUAgGIbFf7bxQUzTnmxuhQ1vfkUd0OqGgPtFDOcDN/J3uN9VcQuikrwLLfaL8xUlKvrX3ArfD3IiKhrrrsWXbouRZclCc1n0Y4o98HqW6I1CPMuRc7E8HUZtL0K3rT5YXTpAonTdMrt+oSTbgrUh+FPNp6aAyInwJPP+gV+/sJLsGvJ2haOhmeqrwNAmcuGmwVbtya58EJKPFl4Gmcd92n8vCtZsxSEBzmF4TKkiqaVuJg0p7zGAiyK+jN/6xZd8KM0ZN3eRNPF8Bq1RAPUlKELbKpHFZjEFz/+MSwr7FAbmapInleGkAyuqvReFgx+2I+5AonyQ4QjVq7EB7/0HZz1pa+aIkGdEuW6ME2Xtd/GwKYVvp4tPtdY2uvxXFWiDKjPiukMet6UcgCL3bRgRB7h62VVFX8RG8eRbB9KqCKCi/18QbOnTxsmI1TrnfKcv6qxmqwDxlqqvq4d7KIS5X28jF6uiifl4JT3oIxxUcSIEuV9PHUOUk2Tn1NeQx9GFi7DNd/4Vm5jEDmgRbnrIvRUteQGvWHOv+jT+K8vnjOjoZjkxpgR8ijskc/J5Fo/9sTj8NSCOhKO6T8zHaecxakJxCIlWJkwzivjLu77w52mYjMAuEogtjNeEKXP1+GSQbRAvY7EjTfdAKBelHvTyynXxy5cLBiynHIpjbOmQ8Z13+Mw8tWiuXVH2dWtw0ItymN0jVfhxslrRhLw4xIWLV6ceV4Svp465a1spmgxpUU5AwNjjtnUZDzCLbffhK7+7fCKIyh6Kiw89rIF7Fr4zPT7Fytx1cVqECGDLu0ywksIR4amfJ1WcI1TntynRKSr30sTPRY6qqjVDIu96SgMxxS9Y3AAhGOJKC/5+bVE8iynvHt8OSLtMocl4zLzDolypy7ty9OiPCzCsYS4N8PwdWY2b+zw9dAIdABY/8ATydiQePf/eZv1ZBXd087aMWaZ+hO8gSi/5CuXoUfyCaIcMpg0p7sRP7nmhtSZbeM4P37uN/Hx//hBMqz1dZvMKZd1If+TiXKuNgGrPYN4RBXHLRf2tnRsom6uGWMyU2BO44skh77CIoABPXBQ03MmHIgGa7utg4NmdV5W390ii83ri0ZOOathseWKAwAHRym2q6+75vW9Jk65vgoYYCI10sLUybhHLvstHABF9ejQHcN1m0/HXTwV5a4ViXG4Q6L8kKT9XpCTEUotoNIv9nTD1+0e1M1EfU0dtwNpFqV5yKVIvepifqQpINHJC9q3WsiMymRCXcwOgDOJlSxpH7KHDXRwxASXCVRR55R3uPd3PZGa9GPGMlWVm6N20VE1ofYrvAMAAME7+Cnw5Lx7MI5xUcSwmvT7eOocdHoTqxFhUTlCbjG3MYjOo9cytijn0cRFxvOPuhd/8pIf43MXnjuDsaS5BJl0UMPRSVVyNVx5dNiEp5ZKvUiFZPvhr0zArBZZpN2uyIjSou+hR1UN1/O066riQm048zKwWiXqXFRZAJQOGR9PUq24dQ5x7JtiY+1EAWgXnEkHSw7sgBOrnFrJ0g0MtVGqhVCoOmLINoSyo0V5VARH4pT3jZXhqE2ASAKe8PGKVa/IPE9GPmJIxGh9MyUV5cm8wQE4rpMWhOIxNjyS5kQXdXEv4cKTzAqHbeW8tAOqFrVMYF+8yIhyEQOO7JCAVIvg1ClP/s64xGmVpN+wbkEo6yvmtYm+tpglgBwGBKrtXpcK884DO6fcqywx6QiIiybc1mng1J/zqf/GRZdd1tZYTp369FUP9jAqme8uADiqKvvWwUFs2vxwW2MAqVOebYlWF1Ju5T8fs3Kl9ex2cqHV8dZt0jMepxGUin271HcS2Q0WKcO2Vz5hNV07teqUf/P7V2DZ3mfjyKEj8MnPXZhZ204Wo1jfAm2y8Vz1Xg8efaM5+7iVuV9w065RM8ZlphWbplBJNqrKyrTokj6ksq9c6UA2SLXY9ORj5ueaOu0Sj837Xi/Kz7vwi6g44xPC1wGgJNP3Xm+i3XTH7eZvepNEV2h3mb4HpjVLhBrZU+N63YN4sToHAYHYHced20+FVGvBvUERbs6tEQ8mJMoPRbTI6FDBrEB9ETxrAklC/qajytPnNAtfr6mJiUthnPI8RflRPC0OyNsqYzQ5BUuU70XilC9H8uUvQYeJdh4XAjVZL8onthDpJLG1mG2t129a6G1reAQAYLGbFBERTuc2EPRraVE+oqr89jm2WyCt/+88X/vYP6GmRHm5r4/6oR9G6HoDkesgdtVmYQNRXupOHIuCOwNXTzJYMX+IsQzcFaavt6dDywXHW9/812mXgmmEr7NYGqecK1HOvPTYFyxagu5SIlZG9x8LAHD89kW53dJqoWpJKLgDPq6EvnYxLWESxy5i0bqY1Oh2ZzxmcESMWAmAyCkAqrWdFhTaKY9VCLF2qFqZ/U2V8rAIBiBkMRYOD8MxTrlEUfg44biT0s0FKKec2TnlrYtyLV45AwqlUlp9nccYL6eisuQnmxxCeMmMr++lLczJ9Tnl95fPxHXlS8AC9VkICd96nfMu/CS+9bV/wvkXfWrK165H1ycwKQBalDPAdZIxtCif6cRsoiMsd9VlQDCaFHvr6trf8Hk2P/zZT3DOp/8bW9tsneRJhlgVlnKDXhTUd4hHBTDjlGdF+cfP+S5W7DwZw5uf3dZYbt31ZJzyqADXyil33CrOv+iLuOq/NuNn/70d3/z+FW2No69/CCfrlFvvrwwTwVOrF3GO3iBpfUWnC8faQtevK44nazriUJ0n00XC2o8RlJkQ6taOc8tjgWnPFcUskxvOwXDnmjsaP7E+N34SUV4QHMOFvXismNZYaEmUSz6hgGWZSXhgEzZletX7OKo61JRE0RRqc6XTsGibXUFeJxkUWWRuZfUufWWkB2V/OCPKIzVXd1lbKDp8fdfOtNgoA0NUOICdz/0pwuK+NKdcInXK1XvqM13nKMIp6m0t8wpi6WM46DOifGe1D1uqSyac1+EKifJDEd0aplOiHLrwWvp6puBMm8jMJdPMKU97q+pH8BxyyiMwHAOOBeiBzKFHddES5btlMgEcCV04SS2EcwjL9xCjVu+UT7NgSatE1nmIOmHyvXP+AVee9fbM36TllB9QrS961O5szDl2dKhvZKzczR6UMS4LGFGVRfstUZ63U16t6+8biFJbz7/iQ3+N733obVM/kOg8DUS5F04U3tr5c9roqz0BKc2eJZMOhFwG7krjKhd1Hm7Qg5UrV5o91+mEr/NYmNg/LQ6Yly64jjv2OPQop2333uOS55gQ0tbnSt2tQ8YOPLUgl8wBV18/V+d42+Hr0knD19uY9/VmIFN95EW3it5xi0B5VD0mxqbNG0xLs7jOKW8tfD3NKecMiOMqeivjptp7BKCoNkW1aEnegwJipJXtW2qJVlA1BHROOYD+7gFzH2U8zsTKFotKlMcufMkym+BT9eI1mw3SwSVfuQy1aDkidKfCS8ZwrbGO6NuBY593K47oe3rK86jHiPIGTrneqImVQzpTp1xfW7zOVNBOeXcLvcofvquIFTtOxte/cWtbY7uQkLprQVxAQUW68NgDi9Lw9cu/9XUASS5234Gk5oIftbeR7jnZeclTG4Vh6JsNNQDgbg3jO56FfsGxMHaw5Y8DbY2TtkTzJuSUbx0cTDYuVKu7uO6Y2DRMFj1HxEGX9be6OVhV0mZKFjKuHisDcLD2NlPC9P7cqiiH6nufHKg7QVxvfORxNKS+1k+T8XSe+4Mrbs+sGBuJ5AkwhrhOlI+pw/vt6t+bv9237j4sUhsSI15ikBTjkhH+jnSSvKc6RkbTa0vH0RQnccpRWYSyP5RphzbsJhuLXkZjJAdZq6nNVTXrDR11O0aefSMOHH1rNnxdbQrp8HVd0ylEhBereIURp4yy2niQai3InDLiHKMkDzYkyg9BOt1aSoty37qpcUyvvpDtjjdzyitWBaI0fL2zonnr4CAiOFikKzLaL9+hKtx2+PoOOQAAWIlkASOMaO68KHeYQFDvlIt8w6YzRUTrbsRv4Lfjnb234rsfeUf6R65TImompLxHr9Q5x6Z7Z15QaMuG9QhUxeyk0FsBoypUvo+Ppg/MOadc6A0YVegq9tr7LP537+/xN32340fnfaDjx0ZMDldF3WLHgVDb8vWifHBw0PQE5tMIJdcwIa3iawxMLgV3JfQ0UlBjhLVufPlLZ6Gk3AzGxZSCqx4nEqlTLrRTrqsqM7xy1avRqyqvj1b6EVZ70+NsY+J3Yx2y7kDX8pLchc4ecZVQd3kaFh0LJ22J1o5TrhbqLEhec6CUOCyRU4RUbjLjEX535+/SsVRO84RedJPgqPlNhCVwAMeNbU7+rpzyWAJFdQ+xRbmIVE65WTZNPvcn11U5c5wcQH+hK+NK2oU1iyWVAiRceFahNwDYun3LpOPpyvtCcOzdbXUOiXWROQHHytktFYcAAP19jXsXT4ajwqljXbxK6E4C0ogwoUNTZzgv8wainDGG2tBRkJKh1LcL5134yUlfo0sJQu0At8LWwUF4rlVTQRRQcpP3z40dcMtl3r4juR+tuytAr061aHmkBK/OcdebaFFUNPNTMl6MJbX0HrR8vBfnfOrSlsdhpiVa2qecOSGEcPAPX1+Pf/z6ejDV6k5YBdqSg2rfKdebDXFYhFAbFYW6FDlPbe4wqUQ5Sz4nXY39/o2tt71jkS3KW3tOd9W+LjjqP729+w40fmJdoTfWRFL96KdJnvve7mT9uFytH1t1yusroJfVie3Zm0bZ/PL6NehS4nVUifJC3AWdcuBKBzEmbkhXK+o6YyGq6vP1WWSqu8d1HzWvdaHsD2NpmLQ/CxBiyBsy/z6y7F7sO/aXJqdcb9BGLHXKAUB4ZTCW1IeAVegtUs9zTZ2jGMeq1JVRp4zto8ckb4tadzKnihP70hD8wx0S5Ycg2jnpVG6unlZ96+N2MF0nfmqnvKpDrWVa6K3T/HHTgwBS9z9Tu6lD2qygFppSAjuRTEDHOUl1S6kmVdZCUbR2cVk8QZRHbbqz7bBzcBChtZi1846uufgcLHf2wmEC3dIKGeepUz4sk2OzQ8q3bZx5lfLffP/rkDytvl6RPuJS8jl0syp+9fXP6yO2/r/z6OYgPUNDYEJgvLcXX/rA37X03K0b1qOfj8FnEeJ97TtSxMzgQotybq7ZQpBdEN6z7i7j0joNcu5ahQlkcspdsQzcSUV5SRVr4k6EE0+6Di960S/Mc3fv24l2cKKJTrn0VYSVcPH9n1yJggp/rYkiquW0aFk7zryn3j8pHEglQgVzUlFucrzTxV4kOGItOtuYi02htzCZd5d3J3U7IrcIOTZkHrN/fxoOqUVFGhrbilOuxGuUhK8Xq8n75FiF3oq6ErBV/Eqq6uutOuU33Ha9KbQXKWFccRmW3n95plWTa11zBSPKPXgSsN/APXsnd4T1WEI6kGG6CRPJxD2TvoQbp599b19SWb9/yea2ixzqcGqhRLlUG5bgViE9nUs8w4lZfyedumgxUetDZV8SIr6wNNT0+ddcdy16Yx1K3/qa6v6NGzKV1VnsoaSu94Lg5tpgTgiEPfjCpZdi4WgaRtuyS6twmxSMi6KiiQzRdHcl18k+JwIHQ2nPiS27yXZOeaZPueB4TPh4VPjp98qr1D27fafcU+soERfMe+bVifKSbmmlN424Wu+oGgg7du5qeTwepWunySqnf+L8L+Ciyy7DJ87/AvqFdV1IZ0JueK3WZM5s0SnXUQIVfwgA0K/S8OImLXXvXHMHzv3QL/Hxs78HJplZk+m5q6zmnsh6G0V5OXw1/Jhai/lxV+qUw5lQxT15ouoPzkM4yvTwLac8rpvnfISInLQl2pA7jLKbrv12nXgl9h53LQq61oO6F0TKxot0io66Llwl1s3j1HuqC0bWpDC56qNOGTU1t8m4ZOaWZypLG76PhyMkyg9FVDiu7IAo3/jYw0aUe9bHnVQ7nM4rsiY/p4wrUZ50CNI76NMZqzmPbExyafSSyV5Kt1UZdBIKqkLOOAomp/totgux5IhVizTGJDasmbkrbONBIKwT5aHoavLomXP/rdegZn1Awlok1p7eZH4uIr0D6FzvEqoYV6K8F2Vz7ZbHZta2BQBqlWS8kqzAhUBFeHjD//tP0x5u3yNJX2HT7zkvp9xTiy9WQ/dockOJZGufx4N33Wx+ttMhiIODdsqFw0xtrUItu8B96qk0NHE6TvlX//Gd+Mo/vxNMpHneTHIUxGIwxwELk+uyWNSuhhbP6fW6e297otwLo9QpVyHcsET5M9seA2MSYa0H73z736FSSUMN24la4rrdoHTSsFfGwVROua/Egp1TLmJmFUBqI3xd96NW+eM9fcn7FTtFoDysho4hhXJ2hANHZsVWS+Hr6lhFmISv88pQcg4qfD0GUGggykWcFHrTaV9TbW7sUyJaxK5xCO9a6uI7L347uPXZ6xxsAPBU+HosXHjI5raWp2gtZlpdSQ5uhQqHUItYH3AsUa7z8hmTeMlJP8cXvnj2pK+vOfuTF4CrIoKx6r8uVQ8pxtPoCX2KM81c4yb8NiuAOICxp18KAFi2eHPT56+/f2taqboNUf7EU08ZUc5iDwwcJXWfLEmWqb4uwy4MbV+KkmQITceZ9vCaVZBWItPO0PO69mOIx5DHPAABiQWxg29d9ZOWxmFGlDuZ8HW7aJkutgU3e80V3DIWHv8b+E7r1a49dZ1FYdFsAnhOaPK0TeV1ALodMOd6/RMhQoDhkVFMxn//97/jR997O776nctMQTWgeeX0/zzvC1i47RSIh5+PeP9zMv8mJZ/QbzxudlsQ2cc1K/Qmw25ISJS95Dy6lcsb86hhvvqNv34UR1R60D+0AlIysyZbWEw2Y8a4TIqlWU69Xx2Ap67PESf53LywC7onYpJTPnHO8kR6LH2qovqx4XLoWAxbyH/q8xcC7ii45OhV4eMHvAOoqNRFwWsQqo6GSQVTTnmsxHfsJ2vDWH23dIqUccrVjdpE3AgHrroeR5wyIFR74uIBvLoH+LelVZS8JpEMhyEkyg9BjFPegYJZv7/nXvOzmwlfZ9OM8p5clN+x5g6E0K0N0gz0TsslZ/eTAGCCyGPrjtUsrL5ddKG3IeU0eIhRRIAd8RLor04Mjo2rf9mR8X541ltw57+/Gj4PJ4jySOYXvr77yY0IMqI83b0dsKqcl6wQVX1tFmQNf/L2MyAkg8MkHJVcGEUzjyCQTOeTJ8cQOCUsX7kSo1LnsKsFk358Bz73L37gA7jogx/Cb3/6PQDA2ltvQLUrufm4CMB0OG+LU+fQjtS9KLVU1Z7oJFznJzvc3O2KQTYkM4rT65q36ZR/6z/+Ca/6/XqceveGJHzd1DdT7aCchab6dVGFC2tXfmjvc83r7D8w1PKYN37rEjx3cFvqlAstytUGhHBRUGG2lbElWLlyJcarA+kLtKGSHL3dKRzAcnVYRbW9dJL30nYUBeOm0BtjU+dCm9fUYcqq4nt3aUwN7SPWTjmTZrEXCdcUZzI55a045U5apIwDcKqJ+Hej9Loo6PndzimP2muJph3eKOgGVx9WzIGN3c9Bl7XB6TSYF+I4CV+3ReRYeXJhYotyL0yFSSRTUe6GVji2tZHieDW85IU/x0UX/8ekYwCAVzvK/Kxzyo1TDsBRmwxmPp5hhhdnjZ1yBmD0mZcAAPoXb8bnLz6v4fNlZVH6nDZE+dho1Ww+6GiUbnVfdsAyRdIQFsFryft8wEve13Zbeek8fRlmo+K0+Lc3iLzuPTj2lO/hWYs3INQRLHFr56a/Z1K4EFF6Dna721gtDrmb3Vx/3rF3Y+mLrsHSo+9r/bx0+7y4YN4z7oT4/X3JprquvD7OZFobyFr73vHsH6BWnfzeeexRf8DSo9ajMrINviWU3SZrgnj4WHhg6JYcK8oLMv+WXCN111qDvurJY+urrzcej4XdCJyqyQ0vKbc35lHDfHU2nkRceKquhHa7FxaGAAAhU/nfaqPqhz/7CRaErnHKh1QqoRt1wVXpdo50JhRtS85N1Q/goUk7Wii78FxfzYHWc4KxAZT9YSyIek3O+JA3hKqaU2M/naPMdoHumsB0+p/aeFTPcZHNKa8PX3fidO076pQhhY+3HXcdvvCqT+N/LxzHcwoCywbmThQiifJDEKbcibgDonzX3jTsx7MmmqT6+nQ+/slF+eo70l2/SESpKJ9GMaPJ6FaLGl8dQ2zNNZ1yTAssQAUFDIoVAIA+jIExYFu41IwQS45ymy5XM/68ayNe2XU/Tik9iqhD4etbNqzHV//9nyZ9TFwpZ5xyu6jIIiedZIssXXiHyj32EOKkVa/GOJLj06K8E3X39OK3h5UhJXDyG/8vAGBU7dB2M7Vb36Eifz+9+FMYXbAAYwP9+OPv7wEA3H391RCOAyeK8Jf/+G9Inb/WrrGonIZ1lVhtkkcSeaArrQvOzCp5YGwUX/3ge9LHWKtnp74A0RTUymVwKVEKaiiNBeaOyowoX2LC17v7k4WDzv2tjC80rzM8PNzymFvuXYe+8TKkl8znXNWbkIVUlBdVQaqqEuPVIM2ZbGcu5kI75RzMFuXjqmieLpBniXLXK2Zct1ZD89PwdfVfP3XjovH0e+TZolx/dGmFvUnH+PE/vBZd0UYASY4rA8Aqqq2bjMCUC+81c8pZ69XXzXEG3SbXNOYMe/wFKCIyeeX1obyAcsrrCr1Va5PPH0aUC4aC5aBJ7bQWAM9qccetcYf3PgfcDfGiF/4cF148uWPeF6lc0cg3okCK9J7h6jxs1pmKK/V9ys3fGRCWl6B84GgwLtDjNq7Czmp96S9trHmCSJjWezoapTfuQUVdYyYfm0k4wkVR5WGHKtphstDpRuhey6KcrSStx4mssOxFz/8Nlh17N4469vdYcnxSvE42EY712E65ME55mKmOHqhzPHLRE7j6h6fj+z+5Eps2b8CCJUmlbndCWHtzPC3YogJiXf/CDTA+oo5DFe4qOxGELkTopttrZXcvogYdMzJjqNQgl4UoWVEojZzyrYOD6FFCPLI28fTPUvIJYeiyWWM25QIHOiK0mSiPiqh4yeZfkUl46n2IWYR9DTZki7VkvlafjlmTdXkVE3FX5tL0SX/4wQNwwcym8pByyvu9JUkLRgAOOGI5cdOZ6+uLRQj1JidqKKn0k8i6jllUwlhhKFN5vexWUFXr8chPc9xNtyf1HkmWxBjF6jFp+LqKPFLfzUg9z2ER7lt3Lzxr7TvqlHHqwm1447G3AQAeG+/CNQc8PDrSP+G8DldIlB+CcFUlOHKcGVexrqiiOT5iMKvjIsf0oteF7ag2uOnEKsyQQ6C7OJBbTnmXKlhRULd9e6rplFPOWYwv4+9wJ/4MgEQ/SxaGz4QLTTi+AAePOiO2upTI7GVlxHWiPNZuWJtc843vYldpOS794PuaPoaLMOOU2zujC12rXY8S5b/+1pcQO8m15KhJvqwmTv17q07yZOjX6MY4xlHEKa87HQAwqsKtenn9wmBmn/uup7eZn8NiL+66/qeIVY5VcbyCZ530UrQrymFdG1288XXypQ//Pb74/jOn3Dwh2kcXKvNZiK4F/dixaAmKQYDnrhvE1z+SfCdcTF+Uw6osvWhoOF3za1HnHGFEOeMC1bEl4GqRWq6mC4kgaD0cdNm2RHyIgmqzpUW57g4Weyj4yVxVrSaCpBqkC5t2OkZ4sEJdM065EpRK/LtW6O1JJ56EyHKrWg3NNz3IoxjSldjZtwBcjR9W0++OcaCFmy6VW3TKh6sOuJdWX2dOCFZNBb/OK3cbOOWm0FuLOeWuyrMPwy4w9X4IBoy53ZBMGBHl1uULJ+eWtESzw2hFNHmPcS2yJTi8WKeQVSF0hXpfwrVEObM2X7c8czL27XghuBPh2CMeajrGf553IQZ0OzrL0dUpBQDgWMXRBGemLeF0YSanfGL4OgDs3vlCAMDSxU80fL6fcZ5bv0fImBtRDnUdDIQDqHHtTKfXRkEy9CmnmqkChc1Cp5uhv0uyTpQz9VmGke2UpxsQR7zwWhQXPIV6d7cRa9ffC8Z1nQgXNWHllFv37AoDmFPDcSf8BguXP4Jw681Y983/gKu6CZQGtk188SboCIDIyinnTpBueKnK66FXg1SinDkxdJo5l7H5zjUdQ4VMuzyGB4biwidw9KsvRnf/MxPahn3ju79Av+AY9oawfdl6jDOJUS4w7KRRQfXh67I+d1yhhaTexGhmCDmRh3HlIvcyB46OJuUhatWsUL7ossswoK4lDgYm3DQvnMXoVu9nhcm0JdtY0haYqwipUacMBxLv+Mt3JS0YzQE3ODbdgowLU339gLffVFK3w9elcFH2h9ETp+kx4yxETd0bYkuUc+s6A9QmJo8gdD2KuvB1/V6G6r8Oi7H6vt+hy3LK0bMd7zg2if697vE34tItJ+DOMQ9lPvnceDhBovwQZNlRSUsNcI47r/nujF5LO8hFRLAn7USUT0PE2MnhfOLzi0qUlVDD3q5+fBWL8Rq46HQZLk/tzJXU68aZl2fYumFmhca2bliPKooYRxcqbhcKiNCLcUSSo3j8n5kFWQxuWsDMlKI1sUx0yqcXvi5cD2AMsfCbPsZlYhKnPHXwikpUPrnxAQDJ4t5RC/xxoUOk1HOnFYVRj+5RXsa4vVuqiib1Ojq0vjPXlrDyLatdJdx7y+2Q6ubJozo3q8UiCczama4X5TsGB/HNj/8LqliI0YVLMF7Ntxf9fMRRaRT/n/g9/of4HTa99Bjs7V+Ao/bswor7t2HH4GBGRDhOeykGdpDGij27LadcLWicI1DYxMFqwJbHXoO1D78ejgpvZVvT1JCw/vpqwuX/9k6csOUpCMYgVWcCHX6o9o/AwwhdcbJo1w551XJO26m+rqt1p6JcPbeqBKXOH3R0MSeO09/wV4itUNpWQ/ON+ApjiCIw1N0Frh0Yq0WkpxaeoXDhSh2+3ppTHgkO7ilRFZYQl/YBFasHtBLlBfX9jq0+xDL2ESOJjkrGmsK9U9dSGHZZTnnyb4HDUqe8vsI1kg2H+vD1MJzoctkYpzwGfD3fx9tMiLL0Aa/aWJSX/ADP7DkewOQuaDxytKkELpqK8vQzEIw1nZ4//pFrcM6Hrpv0nJLzmlh9HUiXHzv3PA8AsGDJI9i0OVule+vgIHqj9Hnt1JuRwjEF1hz1fvaILsSmpZhj6kIMSAEHDDUmwVWBq3bjHF1V0R71TnnkQ0iGh/c/L/P3sQNHY8/2F4FxgRWnfguihf3ERzY/kv4iXNS0YHLCzFxWYRJ9z/q9EfCLjngYoi8tsLi/jTWP3rCLIi9bHE+5xa6KMIjcMQRc1ZFwKwjdCH5fAB9Rpv5GPWvX32taxum2jX3PWoPuZZvQe/Ra3PH7ezOPlyPPQsUdw9Uv/Qx+/9zvYdezbgSevx6bn3Utfv+sa5INgLr1S32YevpiSkjyyZ1yP3YwrpzybumC6Z7cPIKo+1rv31nIRFkw4Zo1mcNjlNSmbsBSwVvSzrr6XMaccfRyhpUrV6K/eyB9rQbHpsVwkact0eDUTL0m2ymHcFH2h1CyTKIKItS0OWaFr5t3MG0TAvhpOoS0Cr2pPwAAQvV4l8UYquxDl7X2fdaKjfB4jMrIMqx+4jRAbQ4ETuuRG4c6JMoPQV751vcCKmxw7/aZ5UrosJukSFe66OfJP7b/etxp+LN5XbXTWUKAI5weLIaLU9F4l3EmFIxTnpCd13imwNZ0uONn38Q4SxcdPSxAHxvHjngp3vRP/5FWrASH16HQ/ALSxZlQYUk6slbI5qJ6MnSxwMk+aq9OlEdqYXvr97+CAZbufOpNA6l2QIqomfyfspo43Q5Wo9dOeQ/GMW7l1I8qEdJr5bsnzMwpl3U31ErPAtS6dRXjbI/nVr86jiUSunjWDf3VOf+B/sf2YLxXVUdm+fain494SpRzR2CxO4Qzv3wVHnzZsQCA5z69Db/6ymfhWMXd2nXKbWekEIYTnPLYOQo9v3Ww/CwPfJuPghIsYbUXhf3p9SubVhLKUtifHN/GZz/HWHG8Loqme+wAjr5tKwCgFiXfm6XLjkyPuY28eZNTXt+WxzjlyWJIFw0TqvWXZK3nQgNJ3rkJX49CyAJQ7nHhqjAD4ZaAWBcASv4WxJ6Vt6id8skJ4MDxtSgvQvijQEXlxRdi06u8yBhuuv2WBuHrsuXwdZ1LG4Yls1iPlS1Uc2E55RNFeZJTzjJnFNev3uvQOeJx5KscdgG/8oTJSbZF+eDgYGZToVgYRayEj9OkCjgAFMYXgjcQ5RCxEXXcleB6kc6Z6YBgc8lXLsORYwuwotKLT//XhZOely4AWF/pWs+WNZXLzZ0If1i/LvOYb3zvp6ZDS/Ia7Sx5eSZ8Xdet8c2mRVrszXe0QxnDV5GOTpv9tc1myHhWlCPyccvg/8C1g2/M/PmRLX+OZw68DFJw+L27UXCnXofs3b/X/CyFg0Bdg9wJzOcPJPndC56TpiL2rBhF/7PT73GtDengGKfcR2w55Tq0R6da7D3idxhXKQhDfXvQc/QYTvjrJ/CGY/ZMGnn32zvS3vM6VJ6pSCHu1rBnb1oE7L5192Gg0oOh0i5EPMaIAO5bcTPuGvgp7l96FzYccQdibwT10qhZaoCOgImNU96YguRGlJdkAVznT/MwrVGhX3M8W0mcxWmBNofFKKhzrDEJSBef/a+LsEDNjSWrdVi3mh1XHH10eh4NVi569ALjJoZKsCAV5dZJMeWU26K8KplpSWyHr3Mmk3lGX2NcgBXSa0iq75b+VpuoA3Xv5CxGiFpGlPeqg63sPBE9DBC1pVgsu+DH+XUnOtiQKD8EOWLlShN2GQYzEzl6Vz8R5VmnfDoixm7TJhs45Tpkq4QQBaEzYjqPLgJhF3pLi70x7H/mqRm9fjS83+RJA0APq6EPZWwLkwkzUNVth+NlJsRzJtxx9XfhqxCgCIBQO/NFdUqTOd2TkX5ezT8Fp94pVzeAnetvA7dEpc6J1sVASqgighblyXvl6nDXTnzqTirKh6K0xc+YEui9pgVbZ5xyLYq7K2Pwq1WEvo+gkNx8HJVaYMJjW3TKuRUq3GXllP/oCx/Hs7ftwKYTT0jH70ANCSKLF6mQaFeiiOQzPPOyH6CqXOZgvGrCjIFs8atWmKDL6nLKY3Y0JEsclMrYmCnAVqssgFsTJum2Ua5fI5btShate1b0m57BPK6bGyKgdzBZ4NdUyOsrVr0iPcQ2Ksy7UlcqH8L4gUfTRV1F1ZTQi1/jlCffl9hqbjtVLjQAPPZk6uDtdndh3dIjUOuJ4KiUmcgpGpvZU+5lIHyTU56GmzafCwYfXg8RW055VASTESCSZxX6IuOUc8Zw1+/vNiICsAq96errU8w7usp7FPlp5IR6W6puWqHecye6PJF0zb1NiqnPDUid8lVhUojN8cbQXd5mNkqiogtX9SS+/qbrMlNYV3HYrBUm+w70Rg64io7IhK/LGnQ6MBxmoscE4w0Ty/fuTq/BKJzqvNRmTZ0w0mGvdhj57t3bM4+R1YWZ39tyyqUL5urq6z70YRY9a/Pcdn4BBH4Fpe5URKy9P7tJMBmuCl9nlUUmp1kKB1HUhV88fjoC61p8bOMb8bEPn48P/9vZ5vydFk6tVrU2AoWDQF/LTphZDlZ4hEL/juRx6ry7l1rXaYtGxH3r7rPC1700p9wJgdjHfevuQ7f6UlSKe+GqeeOphYM49qX7wDiwoBBOqHJuE1mpP3pu0M45dwPUrDX0db+8D12SYaSQhv8fEBJbZPqZxk44oSBgM6ecm3lehd03uL5uuv0WlCTDuBKspbiUccpRd12XatnOLo50TPV1l8coqfkiYABiF5XhpN3lsBOhqMKlRp0yutSmx/OPPd4+kwnHp/uRe9baPuaBqdckZLq5xISDsj+MhVGSeiUhcfLJfwruq2JxtigHsGvvzjTEHjGYb4tyVRVe55Srz1hfkw6LIHiILitK0lMuVXX4SHSzGMH+V+OkZ/4Wl//zTyec1+EKifJDFEdXeWYz+4iMgGI1IJNTzqZVH0s4lihvcBfQzlGJRSio3TSO9kImW8FXCxDde13Ars3hIB6fWUsul4UZUd7Lauhj43gmVDd5vTaV3R1xyp9ce7v5+ZHoaFOxsqQXc9LHzmnUF0iLBTa/Y7sQCMDw/F2nYunoSlPwZIEKDzcbOyr8WgvuEqom1KisPmvP5J3OPK9fV3jvQRn74i6c/cUP4wfXXoUxtUHRy8p170lrY/7ovA/gyXNegBs+8j8zf9eLyoXFYfSUn0bf/p3oP7AdCw4M4oOXfkc/qq2xbKe8ZDnlQ48OYvDYYyE5R89IciOL/OltvBDN8VRYOHckPBab3vblovpui6w73qgS9qTUL8KMflKLNbnEBCiJWJgFfaWyAF4lNIKl1bm4u6LyTl0GKHHN6kQ5iwFvRIKPAaFaBJ9w3EkQatHTToV5s8kmJEYqQ6ksrKoKud44Nm3eANdP5opIhaJaxbgRhlPn+214NM37HPLGsc/vRsACuGojK3KLZmGui8tVY39iTvkk95l7rk8Wbo6vWu2ERXBVQKrW48MpCjiRCrWVQJ/jZsLXdaG3VsPX9bUUC8+Eo8ZqI3vc4Wax2ihcPIw95ZSnGw5yiloATG0uuaGKvClU0V0ZgaNaS8YlH05FFYIa3pt5bqlrv8nb5U2c8q2Dg/CAhuHrkDWz4yB5khKlz5c1uLhlmBZfk5MILiB1yuuFkW5zJmPPRDlVg7rvr911IHmVScfKPFI6Gac80uLUrqtjO78AZGEYK5anTvfWZ7KbBJPBldjiYTd4qNpUBSXsry5CIHzzXQaAhSv+zPwsldPcykoxjtMaEfaWMXeCTNTP0mUbzXcpqjgQEWAvRRkTuG/d1BXY1/7xj+BqsyGWrrWJEQCxj+tvXA0XDDEkAl6Fpzbeikv2o3eBnXPc/HNzrPlMb3A5auOIOTUz7wGAjJJrtty1BwBwDPewmDMs5gye+a6LieHyTUR5mqakNn8bTD933X0/ABinvBB3WZu2YaYo5ucuvtjkk9fU++8Ibpx4h6WiPHHKHfDxRJRHquWmgECZV1FSudjHrFyJ2NxoGpyD+q9nRepFrGrUQgSGwe1KlEsHZX8Ii1TrtBoLcPr/fDP+5n+/E/udYTztp+mOnElsHtxsvreMRxmnHDybU67nyEDnlCOG5CG6LFde12MJx5agW33nymFaxHQuQKL8EIVrUT7D3Fzdb7KEGlBffX0aDqNwrfB1p/mxFRGbScEBaxg2MxM4sk65kIDQ/d3BwcTM2k/5LEa5zin3pYsFLzkNQJq6KMA74pSzILmJVKWP69w/A4xTnoryx+77bduvG7tTpw64LAavrcD/ePJv8ZrH32HC1xc4ycbGrjiZ9EvKLdai3A5fr6gdWp/pYkMzF+WRm9zAr+p38cmT9uFXi2/GtWOXof/ZSWGfAgtx63c/j3ZDynsOPIZne0/jf3T/EXdcndZs0LlNRVZDv1fDWV/6Gj506TfwgUvTx2h3TLbolLt2+DpLF99HDe5BrZi8ZwN7k1y9WqFgWrF1kivO+musu+3XHX/dwwE/VP2TlaW6d3NSD6GiIiCYYMbRBNrPKa9X09LkFnKECAA4YGqeZBIoWgXYCtXA6LpWi691V5TT5QhLlGfD1/W+mPMMx6tf8dr0H5Qjw9pwyh2pF/EMsbBqFSun3PEruOYXV5s2b5FaINmLWhFPPT+Wh+2wWjXnCWYW17FTAlN/17m3tahg5ZRPfZ8s734GADJOuVdJ7lHBgAPuCbjKKY+kRJ/0IOpyyjNO+RQbzWk1dCfdpFGHOe44aU55A1FucsqBdONniglOF3qrquroQQHoqlRMSz7pS/BKWjDKptC1zxLljb8D92/cAA5mha8njl6RKadcfxYsib4CkpzyRuHrrJZGPk3mgibnpVxIURe+bsoIuEaYyrrEalfVVBjmzZ3MZkjhgOlwaJH0qAeAbp1PzWLzXmmnnBf24SUvOsm8xtho6wUc9WYHj0rgqviZCEsm0sGx2tw9/Uy6GZ0W0mrppMy5Acl1ro/f3jw58ai1AIBgvB/BqIfaSN3GHxd4/KmpoxH37xsF10555BinnDsBZOxBqOtgjEsEiBKnnEm8ZmnqXHMmJ21l5znp3Gm6Qah5g7sBYEUY6Dz2imottjhcgP868Zu44lXXm5BswWJMkEZNwte1kJQ6aqnBukeEyXs3XkjC6P2oGzzWLRKjzLmN7e8FA8MwFxhX15krGaQlyotGlCffCVdFQ3ml5JzGnHFIJtEXpJtDWpQ3KkSnR/eVDHcQo+oEaRQqGJ7YslX9FqHqldEfJ59bVQnrY1auxD53BE/5Q+Z1GQR279tlvt+cS5NWkAwUQELCVWUn9Hezpo6RQyDiAXojdU+BMC0Kg/HFJp1ydXUF/vW8L004r8OVzif7EtPiih9dheHVRyBGsuEc9w8ACFsOk22GkKmAqg9fn05VVLtNm2iQU66/4gXEKMXJbngeQbkO0065ciBgr1kYeIvhoM0oIK4LXw/wdOE4vP5d/6hGSIilY7nDMxhPvUZN+qj0DUDuTyZaHb4upIedT2xo9vSG3HX9T61e981vai5iSKF6fwcLUAOwc3AQi5xk5/WZcAlWuLtRQg0b1qzOOOW6fUVZhUp1SpQ/uOYOBH7yHvyqj5uJegvG8Lz/+VaMX/UVdLEq2MguAEcAAFiL3xVfLUi7WBVD9/wMePt7AQAes3Llm260tBu+nl6HBRbiF1/+NJ559DG89ulteOqEJKysNF4Bj2MIx8GGu27Ha//Pu1t67Va48SOn4e/67sHdN28HVPX6+YSvXFqu8mpc1ZO8qkQ5hMzk0DZzCZsxYQ7VSkE6qDhleLEP5jqJyykZisrNqNZ6UByvWU751HPx4Ib16FGivOYWILXDby86AVP+QG7twqvOeLX5sxAOOMK2WqK5qvSPlEAoBASS+VxaRQlLVuX1SDlRdipG3MJ9psdPF+E6YqU0JBB6+4Fq4pT7Onxdt3uLi1ZO+dQh5WGtAjAJR6ldERbh1BLnJlzA4QTShK/XvFE850+/i9HhI8zzRaQLvWk1OJVTnnz3Y+GmOeUc6C2P4Xl/uAvyRbpYXgOnPCPK002dydDV68dVYbMD3X3oqlUwHKgteB9gNeB3P7nCbLZoXH/cCFrtRtXzyGOPoxsvNKI8VhX9uzjDsBW+LpkVvm5VXz//wv9EyQvg8gj9hROAsYXq8VNsqJiccgdVIVFU0QYmBkxyJUzDzIbTps0Po08JFj6wDYtXrMf+J61NqilgkpvwdR77ZtOhT3o4kBw4HNWKizsBIki88tUn4YTjXoBbsBMOGMIpWnlpBgcH4ajrmkclOEFPksYWllCUDMe5B/CXe5dDSgbGJKq19DunRbnT4sae/ZxIXcPcDVPHlAc4cUnSNnDr1lOx0FmD7mXqM48YHFeCMYFdu/dMOU4QCnA1P8TCM+kgzAnBhGciJmpOhEhG4NJH/7NGsdRPz4VDTrrpZqcf6RQAs8HhBFmXW4tyJR4LcQ/+9JSXJ4/NRKTU5ZQ3DV/Xorx5b3oRJZtXlULiIvtxNxhSUZ45PhXlUnUjOErMupKZ/uIOj9GlhG0ACQgOTx2351SBCBhVtXZ6KmluesxUjk6DdRmTwMCzVyNe9Ayw+X+DsxjjvIZl6rGRZNi7L3m/Qi/5b68qsFaz6+TEXeizC71xoFKtpE45AFhOeUX4+BYqeD734IHBU+erX5EzgdgJsCBKrpHISVMvRHUATG2sxADG42zI/+EMOeWHCHv3DcEFg8tilCSDZGp3aIZOeWzC1yuYIMrbdK9v+v7XM8XdYj7x2GL1RS4gRpf6okxdaqx9uBKxBTUpBs6Y2U0EWCZseDr4LMQ40i96L6vBVxPvL2/8tZmMk0JvMy9u5qsFXFUWECFMi6AoUSeEh8pI4z6szXj4ntXpL5OISJfF5jrxhI8QRWy449dYqCqvb48WmpdYd/0V0BN7Er6unHJ1syt0qDXFndd8P5nVIRE4AZ6PbjiQCCTD93/5XdMWrZsF0Mqm1Y0A1/q8TihsNT9rd8eXgekFOgH1mEb1FBrh1F33Q09tRNdeVZVZ9Xov1qooVHW+/sz2SX/54dOx+z+PxU/O+t9Yd9uvcWpXsrha6h6Y4plzk0KonSxVpEkJl5quXB4DriVC9KKuZeqnGeOKc9NKRre4ZEKiVBwCAPxpcCQWjFaNKGeNVnN1/PZH3wJX4v1A9wqTUy7qRLlpwbY9ey0ZR62dQm+6xaFgCIU0biHgAkFyXr3FNI/wwPaT8cl/uwlhaEVUTVGgDAC6i4m4EZEHPb8864kqFsbJwj92imAq37SgFnaVqJC2nTIh5ZOcC5dwvHSxL6IieKAE+gIBxxdwVKG3qn8AcAL0LkwdSRH7SYS2aYk2uQjSLqoQPL1fcIYXbd6EYrVs3Ert6tlh3JFwTUuidF5rfo1s2rwBXFWeHleO6lDXALqrFSBUr6P62G+8+7fwvVTICCVcn7viMXXcMdauz1asBoCxMSVQ68LXS1znlKdOuQlfV075eRd+Ei9/yY/xopN/hhec9Au85NUXwe9Ncpbrc8UnoL6zTDqoWm95wbwtDoTOVbac8Kt+cAuKkiGAxHNf8HMsPvEGLD/ij5OPZSGlk4RZI4lG0eulfllSkX88/U45IUYcgdNe8xfJeavXsGsrTMYNt11vok2cqGRSEOKwC0XJcEzMwcER617lVn6IjubgLcwhJtJLOPAZ8HaZFoDUUUIvWrIBJbcKKQGn76Wo7R1I26iFaepGK1EAQnIw5ZT7o0egpDZyuBOACQdM1eaJvBoitSlUXJA8fmxYPZYBk1k7rpV+xL1xbF/+kBHlzK0hUyBQXWsVL5lDCmG6xnN0KiSL0+IP5nmN1+E6Hxs6zaGR6FUblRVX9VIPS3Ch+5Rnw9eZKswpnMAUdyvItC2Zw1JRXmPJd8JTx+qr91m3Q/vTZ7/GvO5k4esAsOjEX6G6aHPyCw8xzqqm0FsMjqoqhhmo8PQeleddtTvKxCX0WtXVORMIoqqJBGCQgCXaf//My3ElIvzSCSEBFAXDxsceNqLc8zgED9AXJ2u9spe8thQcMvYwUkvy2vsBnPGmFzU+scMQEuWHCLvLj+Pnqz6KH536UYz62yF0pesZOo5abHVh3OzOAVqUt8dTdW3GBJvYR127CD4T6FZfpk6L8g1rVptWOXrhMl7aZXcbhtfGrnEjCizEONKCLT2sBkcm08UDD25KnXI4pkDbzMZLnXLBYkidP1bcBQAQcCHb6GUMALWyVdRlksd5LEZkVeYP4l5sf2Q9FvBkAt4deCgHylmsjAINnHJvINmV9U1O7syuW93+R7IqJJMYCBZjsdoQqhb3YVQkN9MeXsWArsLe4pD2Jsqzvadx5ccTp1zvMVWfdOCj2Xutw9dbmzqduoV7ASGW7EkEshblXeMVOCr3WcwweOl5haex1NmPN/T8AXtvvBQLVIuZIuvMZsnhhnHKXR0FkXzPAk8tZGOR6ROtW3y1ykSnXM2xMp1huf6bAApdycZab/UIdJfLaRGsFsJqx1XtgfFCEZGzwFine0/+ZvaYlBDwdtSF1psquG3klOvIFy241LwrmGsqsPf17DaPr25/MZaGHkQ1dZjjcOr5sbvrgHpsGibLAgZfpXxEbhFQ59XVn3QkeXr0yAnh65NtNHe7Abhy4GTMIIUHrvp2OwurYF7qlIcN7h8yKiCGNLnMU4Wv65zyJIVMheRz4LhtW8BkbBbjjgrJrI2nRckaOeWYpA2VXXV8XIWvF5lEqVYDU5snwtcRAjEKVsX38dGkx/GSIx9IX+/+tRPGEOr956p+gBblBUigLnxdi3LBGXgs0e1VwbhAHBRRHVsM7oZY8fJvJYJ7SlGuC725CK2CrgX1tnhhDKHzqq35Vo4n5zXsV9C/JBEcToOe8E0RTsYp1wWp+mXRiG5dfZ05AWpWATijxZu10qpj375k80kKjuW8CDdMw9eLElikwp31eHYBUdng3JuhC7dK4WLAYVgQLTD/piOGVq1IPvvK2FL8wzv/AbUD3emmoa4yzgTCqIU1Xewap9wNiqbfO3NCcOHAUSJUemXEKnrD61EFEkcG0mOeZH707Egnr4KTT15i+nVzp5b5DHQKhBbIftSTnr92ypnAxCr9zUQ5zPk0e5SMCxCIMa7adhXQh4KXfHcEF5n6G1ylKgi3arpdOGBmj8BhAl2ecsqZBIu5SXH0VcTAqDOO5dzD2//y7QCSQnN644s1OEIOAbc4glC9N5IFGHOqZm0dSY5KWYlyNxHVuvhazUk+27vW3IlI+ui1RDeDQCStonlcZJzybaPJhtABvfkAhqt+9nPz70sXLU7C15UBU1XrPBEVATAsiJLXXcwivOyUl004r8MVEuWHCC874c+xDzWMSYHqwOOI9eKwY055MFGUt1npLajV3dAYw6Z7V2f+FKpLypcC3eqLm/idnWPddd9BrM7Frr6u89YlWOamNR0KLELZcsodJlEKVehozQ5f5x0S5SHuL/i48gggYGmqgRbrUrjQDS03rFmNtR/7M/ziI2+a9DWFfSNr0SkHgCjuh1PZbxZWix6vYev1CxHVGIosMvnUJVQRquN87d99DKF0TGGomYpy3covVJO+X12M3rGktUfZ349RFYWx1B3CS/rUgqvJIvl7H3obHvn4i3DVh94GAJl0A4cJHB1qt1wtOscECk1aVOlFjWjZKc++TokHKASqorTK9+8bHQV0DYkZJnvoKIAFfAR/0Z0W4inMQ1G+5vqfwIt1SzQlypXIDH3lcMXS9NEF2s8pr9dJ0nLKtWjjuvaGkPCVU+6O9sKJQhMB3Ur4ul6ZjZW6wO0WiXXHHKsNo+6dNQxaG6kmP7qN8PW0T7kSoiJZWErmgFeSv/X2WcWslGu/I1qAIG7dwSuVks0KYYnyUHD4TBWQc4omV16/rxv3HT8hfB1QbXgaUGQ145THof78Vfhud4i4xODqQm8N7lgi9hDDClFt2Sl3Mk75c7dtARexcVk11fFF5ufAdsr1GmASYbJnzy7z87h6308qb1Evpl5HiXIeM9PWS0qGcVUoymZ4eGJkjT5eE76uRLnHQgDSbDD9ofxWSOaZ8+VCoKies3/PCVj74OmIa90oLtyK/5+994zXLCvLvP9r7fTEkyt0VXVXd9OJbjIIKAqCoow5j446+o7j+DqmEUUc04gD4ihiQBnMijAICEiSHJoGms500zmf6q6uqlOnTnriTmu9H1bY+zmpTgO/d1p+vb5U1ann7P3svdde677u67qve+GK93jfmx1HzeitAG+4FltVw/lnjlffrbYHRKMZANr77vH9xiWPRtUWgFXRyDIhsre/S+S/k6v3HsZj9HzVQUD5+bO3+E3g2gE2aUpJ4JnyJgGCudSWhTj5d+2w928c4c6Vi/bUVUFSgfLAMq0uKRIGBd24x5Pm7wDg4YcM0Cn6EdK2W3PgXIhJMLnjdenA15TLIkFZpl8GGYEKaNgEkoh7KMuUxx2bOO2beyAFW3p510dd6RREY+69/57qesNs8j2z1zqwUuiw2IYpp2RL/LJD4ij0NeV2fm1npFbEjKI+CHP/v/3538nqaok8/o2ooj1h4Bjad5doiKptLr6xgSx9uVAqjOTeJQkdKO8HA/YVM/53P/uJu2nalXJzTfm1N1xLmPQRUpHbuaVkRlpriVZqiRpcBEBh73ViPY9G0rzXn7rqw/TDgS9bAbNOK10i7d4hNRN9yh/uHwKgJ7R/X4qsIsJe9LznkcuMjm13VthY0CWXD1tQXuiYP3nNb/KVMh4H5Y+R8f3f8f0ckjGxiiefypdYU+5BOekEuydhi0nR2YbaJii4/wuTGXUHyusOpdEXUbu+2wjSPrldZFxNOSqpmcnJLQzlox2bmXKAxtgtCpF/RKUIbFDypY1E5PzZ7Axv60QsdaqgMnbydQJfJ3/n21/LVzVv4+tat+x+0HpCZ5d5FFFSEnJPVLIsFYWaomNB3EAlPOGhhyAXpGuRAeWBufcdhhTaqCXe9IZX0tetmundlwjKreRsaDeB6WNfw+zyFQBsRKueKX9SfC+RZaR2kgA/MX6Ey+IHuSx52F8vVOZ0l1kJu3s/ojynoXYAscqB8i+OKW+S0chylBAUjilPxwj15WklV+8TL4Um6wc8+JEFyqVdfukrdNxbk+A6ozdXXlFaw8ogV8Q18xn5KN3XRblpzoUVKHfMmrTPOUSbOaoCpCMM7PTYUxLRnmvYbCB3aZGYt2N0qIkyxfv+4rX+5+6d2guj5kbgk4LuIHYNlAHCgvJGtza5bGB3j2r7zh/BLgyvGw3HlGeVYidXAbEN+sqwkq8DlHmDlfHclpZoAs2xRx7c9hyxSJHeed0yj1ahMhofZtgOvXw9c2Zz3kAsAB2iRFWSclamvCZfd+th6ZnyrQzx0IJIwBtimZO7evmdx8jVGGvhj/vNS9ebnznJcWQTVHlJHFUB7mg8veV4RbHNe2A7gkTWANQZvSnbTsolbu7Pns1acdT8n5BIpWgmVuUxnibL5zl5/Y8CMH/ph7YkLreMWku0UtdBuTlvpPHNlB0ov+rqTzFtZfxzC3f7Q4k9zEU/lKzk6yomtonYSEiaXsJv5caNFV71m79c/ap7WJsSLzsN18FF2ERHe/kpFKNpeo8YU9NOassZndu7UPzP176a7/vNtyA7K0wnG74t127Dp65U4BNarqViIDOeffBGQqm4f/08jp18CgD5WBO4hI6VbwhZ7knFqXToQbkqmlVSIcgJlPDt0HRwGm3jm6jr3hv7/QS7Tv64VnIURGPQ1dw1Lu81plwH5DIjtZL3heYh/3++plyU27REOxtTbq5xW5elMvLt0NpS8OxnPofoZI+fuOd2jjxw6YRZRGJl8iIcePM4oMaUV6A8E9p/5xxNYuOXXjBkenzA/+45IkK6+G9TDP+RT1xFaN9N5+4vZE4apJ7wKnRAmNkkkSsbtZ8d25ryloBRrR0a2MQNJaFnyku0ZdKVFpzoWyVLLXJXtvVtA7j8kisodUnTnqvwcZ75DueWAULDGprD1g3+K2E8DsofQ2N/to9m0dz00y8N3BQelGcTLUWCbX0YzzK2kWKN+pOtx5xdSLPGNBwenqlljh/d+JfXvYL3/NK38tGXfSMff9k38Kbf/mkaIifzoNyMqOZfrL4coFxWNeVDuyi4IACV1OTrX56a8kTkDO3CuRxUPbGdKZnSAVjg1rELYVfsLrVVtdd7N7fwUBQMiln+pZ3xvnZGWU7RtVKhftoitr2e82FARMaobe7LYU6S65A//D9v4DXf9DO84fD3fxmZcvPdN+yGPp0uMDsyi/iKGNFXJhiSQnuDm52u0bUic6qD0P65mBuJ7aytnS9tS5Aoz0mK7UG58LLMvTHam813WjKlkY49S+7O540Jv8Re5Y4pX1Nmc7v1+AWMzsQMbv3/x9Pz9T//o7z+F3/s/5dznW0M1g37qqmYJceUlxY8h0U5abT1KKTdANJGjqsd6ybtO1JIQgucha1fb1iTOTGehcwmAuyyuBfhhVtmRkniARLA6Vu+a+JzOtHk59jguVbyp0rnvr73tVH6lmjuC1owIgLkVn8yLw9dRniT0c2+CpvHVVdfSdQw76Cq1aIXWhLVmfLaoymKmEKHtSDYAVfNPQ9UTFl9RDr3TLnKnHrBJh/7T2A0FRNn1vjN1lmnS5ebj1mGrwQCN5nOxpTbILIohd9tk3TEvrUVpC494+PGKK3ahNVbse1FLeddx1UICEKgtLGEu6cyLNBoGmlB5OvYA9YHhilPNw76423bDWBTDbyTrxfKgnKXGJGKDHMtpRQEpaJpnaHHaRfSKXrHn4kqQ4RUhLsoKa678ZoKtOiAQuP7hUd2zSxljLSt0Fyi5AMfvJkEQSo0cws15vTRxAVaVrXCFrimNinbTax5mU1MRPFkuZM7iziLs7wbgXUQF5a5ba1exm0ffiWnH3mm+blv/2a7RqB4/9KTuUMHPHH+bs5pL/mWarsNl5TQKvT3Stj4JpQ5X32OIVmufuSr2Mim7LXUQK5dBqQoodzDnlJKL19XReJ7qosgJ9LCt0OTrQGR84zomnve2X/ankuzG68Tb7ruRlirMQ8zJloBq8C3JouF5ge+5Qf9/1U15WoLeN3Otf+qqz/lmXI8KBfccc9tE58LVejP2bEr1oVPuJ0rfvRenj51mtI+kzvuuY2WY5XjIbq24LmOD5uZcle+kwpNbJ9jLxjQHe3zvcVnVUUuba55Hw0haJg1L3NxrswYybG/tkIHSCW56upPkdukdmQTvK6mvKsj0m1AuRaK2O0dUqEsKD89XCCz+2NfVOVCZelKYoz54bedc4r0uX+IkhnKxm0yTH1ku68UbKBpP/UyvlLG46D8MTSmR4do1eQ0sDuY2stwoLxBOsGWfjFGb9tlRstNe1xGAFrzrHurjbBZ5gj0F9Vn+4Lj7+M7up/mG9vX8aL29Vw0uoWmzEhtUOqY8jbQSEf+e4Zfonw9oCS3Ap7T2mSpI9fap4z9i6O09I7jX8pIRE5mn8+SZcRCaoAT6f1KujYajkXO2//g5Tses/68dquBDkRO5sw0hEYXU0zZc2yMq/lYDAM0ESoIaJQjZlmn0AEPT5us7O2dC78s7eE++DevxeWc+9EAqQL6xIS5qX9b1jnrNXMrz7TsCMpTRjr2igaXRFm1bT2aIuVfXvcKcmlucJTnJDv1VrZgTu3SDrA+tjLlY5pZ6uvJZVkSKIWwc8ux51/scKD8yuFT+eeNr+c2fT4A2UrI//5vP/wlHfts4y2//2s858pbefJn75mQTf/fGq6WWUXSTw1XW+9AeZQXBLWgTkjFHffsvcuBa/d0at5KgJ18XQVENoCWkQmKWlYaHYxn0db128Vde2GTpaUI0yT2zrwAZ+7a9M61FMVh89loVAV2VeukR2H0tqmmXGoL5kRAMNxcsw5ShYyFZiAqZZU4S8bhyqs+6lUuZQ2U5ypgOOOSKE1ErYa1cEBic025hrWV7Q0xA4qqHZoDqqVtIzY+zLgbEGeWNbL91oN0xnzeggkFnp0/W3LDtdrTwwN+LT54xqgKhCq3ODqPs6rfblkDPNoby+28X/te3vYZRwIyW69bFg4sawihOUqJYgfKIwp9Dne+/1WcuqkGULY7l1NaWGbSgfLcgvKqV7zz6IdChshS0bReCqO8gXB91B3ru0sccv+D91XXqAMyUZBbhZ9TPKkgJrSldV6+PjR7Ur+5Tnf2wdp92ntcIGqg3LUdTO3hO5Gdl5bBbsSTCXJnOntWab4dbt0WNVIm0ZJs0/d1po65lJxEcH73Yf9/zuhv12tyhKkKfFmJU900m+tcMG1UY9eefAa5hLf+3q8i7LXWhZXmPp59DwxlpWBTWbt65mFGbOf1QGrKICMsJDIqvf9H3LRu9IJdk6XRpntf90uQQTph0ia0ZGjNyrpCcvTo0eqzumb0tvnatiGkbrylAt9RzS3+ppsn949YyYopt2VHCwdMC8j5zhBt5/Fb//n9vn3w1z7vad7gEGrydVHS8KBce6O5XGqatqRvpujyM0s/wMfe+kYA5lQVw21OLugyIbJ13m5NbYUFqawx5SogUJJPX3uDLycMPSjP+IVX/RHD0SHyTaBcCk2RFr7mXaDQ1qzt2Pq5E58d2veltG2UEzRveecbmW8OUY1VxlMPULh9Wgv22f61LxhHCA2fu/1mvlLG46D8MTT26yfQLL+8THlpX56myJCbasr1o8at20yXTSnMMZJvXryWy5fO+J9FSqGE5P5brn5UZ7vhY+/nksQA+TNqBoAD4SpNkTG2S4ZbOJLRgMACG63Fo2oPsu3wyb2SFbuoOcZHl5FnuEq+PC3RGjIjtzumy1gGKH8dJdKTY50aRTU8cf8uR60x5bsExkKUaLtZ5AIou0wFhskbjKosaz4ISKWZnwfK0wggJ6CXmCDrTDTtmfIvNpn0wV/+Jr7p2O/QaphAYBAO6GSzqChH6CZSBeRCcWyuYpUcKN/pnJ/jKVyR/i2fEYZ1cM9rqBpk9qau338rhbTyzDwnzrZPtDQatrZPSj7z3red9Xo2z8OGyAiU8qA8tMAxsExXliQ8+CUAWidfz1XI97323cjU9ykiHHzpyaPdxsqxRVrpmIX11QnZ9P+1YdcmHVbzwvU2dTFWnBVbzJ+uvu5zez6FtAm0tRlrGFRjyqWr44stKM9sHeN4zoNyL1/fQ7eIwLZXypLIszpaCcrxnZMfbGfkFpR3Nka87NWv5ldf/cqKfX0UnSlcravTTwZWd69kgBxMflaVMUciwVe1AppUSp2z1ZQ3o7zqTZ5Va9ZQxfRnzfmN0Rv2miWZDfSqmnJ7LhSj8faMoVDGYR1AWUm3tOqn0ehcxt3Qg/LCMqCJYwutTLkU2rNNQuxcvw5GBgogsyooPrxsar+lLrbWlNfq6dU2TLnOdwYm/hZb0BMKKK18ewLgR9Aejrw6pCwjVpfmYLCfssbcb5sAcOA+3h6Ue/d4WSKs6mh15kLCsqTRMiBkXAYE9l46gLabqu30ctW/XqiQVBSeKXeJ9zJIiEdjf6w/+Yv/TXNoErjdfXdMlDU9GlCODrYw5a6vd8vWWGdW+l8vgYEaU77HEDuw9cAyr+K/BltBuTN6G4cl+9LTPHe+Wqu0PHsc4hQQhim37Lw9ZscaNvazFv28Sy5g8PDdhA3XgaEGboXek4mdk/nnoym0impMeVWzPA5Kcj0iLIU3eQOQkU2ISL2rD+Zmc85G7VmIoJxY7gItGMSOtZ5MgE+4r++BKV9dMWuhRnP+0crYcnOruEQJhtbtvakavOF//jKtGfOdI6lwZhl5at6LodB88wtf7GXaUGPKRUnLgtNMVOtfIRVdaw44V5q96Amj8wFYUFWyb/N81GVCaEF5Zt/HTpCRy8r6V2G6Rwx7Obl9H9y9WitD3tO7hDeMztkCyrVQaBn6mvdQpt6E5eH1oxOf7XtQbpJfiVDoslKfjGbupbQJAVTIZQ1z1POLgBePIgbDL12t+lgZj4Pyx9D4tZ/7DfaNNvXb26PL804j184pO50QrFdVbnsfapvpEtdWvJOLi4wJuXT1GCKuFoJIKwokx++86VGd74H3/wVNkTLQDT42eDoAc8E6LZmS2iXDma8E2Ri3FUaq9CZlX+xQwslbc3q29tgzPirygVmJ+DL1Kc9c5xovTQ1RPhGgEF7O1K31a2yyM9CqM+W71UDrsESrCpTrYsqD8mGa+M/lo4BeYBb8/doES4UOWG9ENHofYTWgYsq/SFB+YXwCKTRpy2xQg2hAN51FhyPC9hIztvfmia7kVDnH6XKWoXNw3eGct+nzUEju1EeACpTnWtLT5n1ryoxMmnuwHSj/0C9/E8u/dZSgf8L/7IFbzj6fXcDp6tebtibXyddDW7tpTL8UKgh439/++VmPu9Nw0vzSvquNcQU4p1fPLm/8kkatjcyXQTzyZRh2ztfwTcPK7VySKslS75zrxumlU+x1BNZILmuEPHjwEDq2EvGa5FjEtnWUVfLE43mUA+V++Tx7UBFaUJZHAZE3bBI1abkdbU1uSyXPfeQk7157Ep9Yf1qNKX8U8nXhAnL7b4vEtQiQ/Wrt10qiiyYXNQIujAJeQOTl62cz12pGI88al1l1LcOywZow640xejNford6PoUN7hxrPSOdu7BG75RtVsoz5e480srXC7psRAskFpSrooEqYpKN83jk3q/n1M3GJFIBjbJaE5fOnNzxupzRmyyqcqfDp10bsK3y9VYNXBS1mnLPlO+ipvCJD/vdQiHQ1syuJEA79+4Euv0hoQ3sVREjbGuhUW1/D7a5h6IQIAqkbadWelA+acBURmvMROa+jJqzRCr3DvMXXXgFiU0SuDZmcpfrGo5rAEsHpJSeKXd7YyljgrxSCoxuvpi5MqBAM7dvspThUcvXLesqlLmvzkKiaeMDbWtt42gTKHcu5+UemXI3V2qkTENLMrkZlJt7tiEKvvfEv3Bh70H/f2IPoNwrIFTgE4FOvt5qGzC5ZudDhmkPGiS2TKCo5qTc1qF862jaPu6ZNTH0THmQ+3i0DMcQjwlLwdSR6j66UhMpQemd15BwE1PebEyCw3rSJ9CCYWSY8pZKJj432afcEiRugd4GlBfWxyAHnvOsp/uf11vF/f1b3kSCYGTl642yxWBjjbhtTe2CEuVUAFZBkrr2c3VQrl1SVHmmPBdVfrWQOTPW3M3VcJ83Opf/9dpXMqcrTLGlZVvRILLy9dKWz3TCnEzk3mgSTO28KiLDlOuqnGKtNIWqfWDZKhD8EMqTPRma0CZZZN7k+ODgxEf7LrRWrixVT5QhjGfupbTu9VJHzISCe9sFCs1TshDWn8xXyngclD/GxvyoPfHvL5d8vUlWmT3gjN6+pEMDkNRkRVe97fWMiGkV6QQoD7VmXEYMV5a3O8SO48LYBMf3Z0fIuiYTOS37zAZ9Us+U28VqnHp9VVwWBF9inXcpqpZJfQuonLRYlFUFu0J+eYzeaky5A8j7hyt83ReuYX60blxnA5vRljVQvqurdg2U71KrrGUBOkLYQEyVU0xJu5mmFaLJBiHLkdlcD4gKlPfi2+iuvpG+uqaqKf8i5+1CuEaBZB2T9R2EA7rpHIQjFlZv4Hl3xnzXZxVTD6/x0Nf+Oce+/s89w7NT4qFn50pqlSKhB+UhA9daTaRkgS2JyDOi8eQzvbyxyIJc42mNSi64sXb2+eyYa9dXPbF1xaOGrYm30zQsNHFqAkC32X8xw8kgC7uJt4cVED/y8JfP7e3vX/YfufXqKyd+Vs9NhaMvUany5RhOxRPUmHIxyZQ3ynQLK5jvVLqwzZC2fkcHsP83XopesOteHZRHZo41bK/Xxmgf2tYuu3hxL0nEyLbvKkNJbD9vWnttmi8S+kfa9Jot5nvrXL58H6cQjKxT9KMC5b4G1bHDNVDeq46jtUQVCbH9KlcQ+EDyrEx5Y8MDurq/4liFrNo65zJsIjNbdrJ2xNcjxlqzPxQ8uWHXZqFhhwBeqSrQLy0j71qgFWGDA8dmCMoR0r6jxXiKVj7Lw0sXsXHiqeb30EQ1FvumXRJz0rJKUZH4IPac08apvpRsAeUXXfQJ//eyqAEGV5u/C77zYMsykaEAkdtrFdozlDqGqV6f0ErQyzIhzB3grMUH2yylspReug4VKK9qys0XHE49wGjGHlOG3kshG83wlCc/lXZpwY8F58Eu0uQ8q00ILRmLwkvIPUsYNnHbznQR0VWSvlCc3ncXU7Z9Xjow+5Z4NJ4RWqA3M+V2fW2oBIXyzHW0iSl31lVir/L1oAIsbjTYCsqdfL1UGZEuaHSr+6P3UALj3n2twkq+bq+h3TGgfGBVIpmQZGXXg/KsNieFUHtjyhMD1LLBnP3+FVPurykaQjwkKiWdw7UkzIRP7W6g3PxOaRUpTdvhwv//JlA+sOBxsyrVM+Wy9Mx47jpobJOAcPO3FPDEi6+gtM88L6rz3XevScI5yXxStAjj6j2LpLJu76Dtfc+taoKa6WidKW/WuoU478vVhWuZKQyoju1zCQmYLnJ/XQBbnKTK2MvXRc+w150wI5fZhI5AIEBH5DKlXTb9cU5kc/4z2XZGb9oZwmlim5gL8i6PDA254kpX3FN3idxIlL7vOlim3F53UCb00Hw6yriumVGiyR+lF8xjeTwOyh9jozWeZMp1IPmrN76BV//Bb+wqldtpOKa8IVIkgofkGT4X3m3qOx710bZjyquXYXBikaFOaBVjRFSTzAhJPo5Q2d6Zuj/62R8lDxMKAu7PD/Ijv/2/6dna7iPRKV9T7jbmIBt5Oicpiy9Zvl5I57qLB+Vpo8F1H/1X0CFZw9bIiehR15T/8qt/lV951csmfpaIzJvkOab8JQ9ew7PuvIVvefBqSgHKyqu7Nd1oS6bsPPbGlKugpJEq3vihV/LSG/4JXXRpCRu0jauNd0N16QVdUIoD0oJyJM3+Mj/8iZL5M2ueKf9ikknveO2vMys2WGfK1NCTMw7GdMfzdIaLvOhj1/OjH76P/3Cl4ofedy/Lv/sarn7HW3DZpe3OecPH3s+GddEf4+otS//d+3ZjbooxpXWVD/MClSlb225G2yZCLkqOIy07ul3/5X953StY+s0LuOlXnw1UWXrnFt+0IEAnzi3aMltZSZh96b3KXVJkKCS/9Kc/ydSgMmKcXdvgz3/uR77oY7vxrl/6dn6s9W56//LrEz+XNSfyVo0t+L81XCzmnNfBrIOAX8oaYpv3p9z7+xw6UC4Ez/zGb/VYvG6q6RKUyciCtHS+Jl+3wHUPXgxxaudHKH0NulJsBeVAls9x+8UXAvANx4wL99LIttx6NHW1Loh3gM2uC0qGyDpBpQWqqNpGPZnA13nvBroA2q0VDzzLrHpWqzJgdc0arAUJ7c+EnH7kqSyt7SezwX2sFFNBZaQmUDvmA3UpvPt6kTum3L7LQYPe4AKCSHsJezmeojteQOqwcgcWakLKenL57Ex5VMSe0Zq3ibyHDhzc4r4eNQakg3kevvObWdk4XPsfG5DvUjPsPQk8U67RhZWoC3zrLh1rGmlGoFwCMKHhmOv6d9/mHgoVeJM3MulBWaE315Rr392gkMInIseDed78lg8QWXOv0rl+7wK4tC+fMNa0qSjJ7Bd1uTYVxIjCAhFZsi4VwRV38sr/+V+JLeAYW1D4xdaUK8sSe/fpss0wLCoJfjS53rkpovdo9OZAeVDzFGoiyGoJwxyNtoaDLVvClkzXkhZ7ACZVn/KA0DPltqa8bZK2qVWepVrSTw8SWlA+zOsyaF2tCbuMlu2qMPZMeWX05kc0hqhHWAhaC2M08CAXkPnixJ2v7Z3vfbtvdze2iZdGa9JTIqy9N6EWvr47KTsTn/M15VRGbw70bmeL7LpZODDuzqJq67G293KYrAEQl22iVgVeo6C0NewgnAeEvZ76PSproDyUJZEtw8qBXKY8cOAzBEhKSpKaAuBwPtnuUGzaK4SKPVOuLXvdCAra8WgClEsEqIQsSJkeXuB/fuTMEX7m9DG+Z3WJqVq7M3twr87KpSKy6pxyPMPpsSkvucQmVLx83YNyNVGGUMY9dNPMJVkmfIKcWGjW233+rpuSTu1d3fZYH4+D8sfYiHRVw6tQKClpqyt59jPfwjv+9r38+i+9gz96/Z/t+XgelOuMAME14T3cGj5ELter/qd7HlsXprC2oUZkjEhobmLKEQI1lqYNzB6HTGb4QPgi/lr/IA+OzYa6bOU5bTHyNeVOYiPHQ8+UN4p84ns92nFycZFU2GBQSYZEaG3qiK/+wD8jyxCso/dYhMSPwtzsNb/6n3nTc3+QNz/n33PV+/7Z/7wuX9dWTta2fdE72RDjmxvxjtf+Os0akNgdlFfPtwxDTuyQ1FGi5OBaj4XxBs85eTvaGqABMNT0222W9u1jecZseq3hkJa9/rSUvPiaRb7zc5rv/8QiuwHks438+O0IASdKs5HkcgACOuksM6vHicqSXqvJZ58oGCaSo6dO8NzP3k5pmWW1TanHFz70VmRf8fM3vZ1mz9ZxOaacgL4yoLxbu49RnjMoAk7cZpxoTy4u0rEu0NOyT+Bcf7fJao3vv4n9wQqXJg8CVU2566vetGZfg4aTOZs/46zwAOFL6VXuQPktl6zzke7VTA3Mhht3C4ogQPQffSpu83hq436EMP4OALffcyv/z998E6NgzX9mbm1jh99+9OOffum7efNLv+fR/6JdD0SwCyhna6IwifYeuDv5ukMxvmSkFrCKyAR/ka17i0bzW2rKgz2sjU2rpNBhlVgy8vWtn02zDqcPmHXzeY98gUaR8vHVy+0X2tscuOXqK32PHwf8tbKBYtxBDmvXKEtU3vJt4C5E+v3lbP2TW63T24Lyu2PIardF3p/wgz/yTqQMPCiPtKYlqQDhDk0Fb736SspS1JhygdYaoU1rJyUjTucXIiNFnFvjo3SKpJgiVlGVwBall/sC6B28J6678RqEBQMGuNmgWhWsdmZZnp72QX193HzXi7nn7m+pgQBd3cdd5ohTaznQJqRC27WmlBUYyjs2UZK55ETDt6Wamqn2h+1k3rIUvkc54+rZF06+rp27v/ZGmEpKYgvKh6M51MAkG1bD0u9zcjcw6dQuNoGRiYLUvdciQNj5qHz/7pz+9HF++Wd/1twXK58ube33Xnp5uyG0RNt9Ibf3VVug1FAN1qXyzG+wyQG83p51LyO0rGBQN3qTgrEzjBMlp4PqfE0xAjTJdLVvhbvGAvaaau7rbpcR9t4lbeMDlNtzjAjIVCVfX88qHxcp1Jak0naj0TQAeTw0a1ElX6+SCSJIUdGATqCJ2iWf5xn8ungNb+Y/Vp/ZQRF4x92mp7rWgtS2FIwteHMjrJEmkYZx27DXST5JgE3UlDtpvUtcbJOAELpiys3vYb9LdV+UTbI4pjzKWzQ6VdJgNmr61mfSzTE3l2rSM686sv9uWLf3TMDNhz5Owzqsr4UbNHU1hw6NzfvmKLhg03wUZUTo5Ouuk4DMWUjGCERlapmso7M2Qx2xcvw/2OvUzKdLyP77Obz+fmZt3bzzmpCi9EmpQirvY3Fq4wgKSSsccL4F8gN7n90VR6Kkkbi+oXYkd9r71ODU7I289Cl/waWpeaZpOVmK8G95PA7KH0Pjlqs/RR7XQLlQlEFA0nmERzLBwakTHBrMcvrBhV2OMjkKV1sqChCaDQsulMhYHlzGb/z2n3xJ37nu0hpTMqRBKx8j4loWUkgYUbV92mX8yy9/G7f/96fR75gN4KTYz8bMUf7k5/8TZ8pqU6hAuRky7ftawqQoEBS8/LU/x6/+4S8+6mv63Hv+npEwz8GIeASlC0pzEErjbJMzjPv6sT2acy3Om2LPMgi5+XMfN9e4uEiT1MvXsZnrxDJ2zSKjFFAS0n/oronjteXOjORmYHztB96+7eeUVETWPWcqHyLz2DutxoOCT73g+XziG17Etc+x7G+WeVn2MEw4fMYsnpc83GMcWkbmi/BCmLXS2BOFkTZthDYpkc7R3VgD4IYrLuWPvyvgF/5LQq/ZoT0eUYzdZrr1nEE+4IoH7uffLV7DpQ88AFTAtVDSt1brhubcYZ4jtWaUxcSYje/jf/+/iGsbpPv97TZqpxxpkHHs1hs9C+TAvzOYWmva4Nlmkpvj1MtutfjimPJjt97opXrHmyt0xqYWTAPFJTHv+p7vRobt3Q9ylvEPv/pjnB8eB6qE3N/+659zfXiCMn3If+6c06e/LA7sb/rtn+Z7O5/ie7tXbZHLn20EFuAFjWqNSkTOZ9/7T0S2fCAOtgay0S7v1OYRFvaZ2amnfRBXC1hjs24FAw0K7hrNcF9qgjSHfc5Wdw12jgA6EIQOyCixrddHkTe5b+FJHG8v0CwzvuaRWxk7MLlHUP6Fj78fHTgwbv+0a5KOOxNMuZAKmVbJPIkgcmByF/n6VVdfSdJe9hCmzCowONQBD1x4HGl9MwpiPnP1VYRB6U2JQqApxQRLu51J2XXv+EtyFSCd0VsmgQKpS8ogASFYLi6cZMoHCwgd+IAXLNiqsZ871UNf//nr/N9VGTt/I4QuOTOzj1EcbZGvAzzrmc9HaOFdlRH4BE8Q7pwsSmz9aWoBlZQ51EC5a+mWTVvwauP+okgIEOToCbOy7ZLaQgmCbUB5qS1gqnkWlFZppgQENns5Gk8TjgxDljbXKR3LvEsttAOR7n3KZI7L24ggJMrNd3YyWS1HvOCbzB771nf+H89gK9eL/VH0KRdaoC1rmTo3fvvCJkQMhJwAmdfdeE3tl+159siURw6U1yTVsazqi0fRmFRUoLYpx8SdHFnbKgJ5doVPXb7u/C+d+7p0smmrChhqSan7BIn5ndO2EwG4sqyt1/b+D7+b//MP/54/+zMTdzVaBuiPLFNel69naE5LBXJMHg45b8bcg1MYxnaRipEV4dY5cmxx0de7qKxJZhMam70XApsA+NAnPkJ7+jjZlNmnkk3th6UD5VRqmNLL17dhylU48Rl/1vozLxtoFAMLWKOiTXuqqr2OA+1bffmyGPeOySoR4TxiRFEr08H0Kj/ZfZB5S1htRBu0yirZsJDPcRLFtTZmCTeZS8pSePl6Xro9MWc6tqoue9mt869B5C362Tk0bOxdAGuFdaDXYxZs3Txj810CoTwoV7LwJR4PD0wp6pHuCabsvHf53QlQbssQQsuqBy0D4B86XvKsy97B9IE7eNrBz/Nj/Qb7VyujvX/r43FQ/hgZv/faV/K5a9+I3iQzLsOQ9xZr/P6pJndN3caw9TDhON7hKFuHc6lNdEEqx96ARJGjhUCN9+35WNvWmdXiikQUjPR2TLlEjvVZ+9UCPL91M/PJBrmIiMmYGa1ShiEFLVaKCpQ7o7fQM+UDHEsbJvfyy0/s8a/zn+TDCx/hFX/8G3u+RoDVB+9iiFmwXWWNcnuskEQ684uiS3pc84G37unYtx+42P99ZHthX/W21yOFrmrKbYDhQHmjzCgAJSI6mzZeB8rf+Ivfy5t+8fsmT7YJlJ9cvI/tRiFKolodVJSNyKw5SDxO6U2Z++7bdemscjCPmxxYNd/hyJmMgZX67+b2vtNYCM2ivlyaRXgtMYt4lE9zyDqa5l0JGtY7OYOWAe/lYGdQnsiCyAb6IhOcXFz0rFKBZGAD7rG9r1Fu/y8NvYlesTYpjYrtZ7dTAzgGUwrNp9/x1z6Iy3TISCcoy+qPE5dOsqqI4ZgAcx/7s7P88S/8591v1jbjxk+813wv4ITImLExdtqULO07gAoCTh4+xGt/4ad2Pc6f/9cf5a9+9IcMU7ppHCkf9hJINwfGscn8dwZV4NTIsy+LA3tr42EiUdAQGbdf+Z5H9bvNvg0spiYBxt1X/SuXPOtrAagJk7y079+Lt/LGX/zePZ0jLDcFi57gdKZBJSIyYFVoge41uVYFtLNJpjzcg0lTZ2RQsJCayH5eEdC/5BkT7YoAijLh4ewQHzvXdBz4xoeur9qG7bG0p7dyugbK7WXZLgE6aiMHm6SQWXfi35FzX9+FnfzEJ/6VSx9cJ7TtzupGb2EpuLZ5F9IygAUJ133uM0RBRmqBRKAFTSkqYz2ht2V5YzUiV0HFlOcSdI5QJUVgJkGum6goqoFyAySa1swIrIyz7hewQwS1vrbm/65r7RulKhg02owbyRZQroqIF7/wm0FXHskCamUAOz83x4CluWOfM8+Ud0UPZZmk8bQFRZlLspifDwJFGNacr7dhr6XGM+V6LClGn0NrXWPKK1Duyr/QBdqW6AzHbWazkHO+6m950hXv8PNwV1DuTO4smMhq7usEEXFuAnVl50Mph3zzC18MwD33mQS2VhJtE0ZSKN+/+WxDaO3l62N7X5sE3oE9Iahk7QR86GP/CsCf/eWfcukV76S1/4491V0Dvqe9rDF+iRAsBSUazXI8IhMVqO2KMclMtukYZ3+vpQflgVe1iNr8BGjZPbyPRJQjL19fzqb9Z0LKbRMOt37hGg6cez0XX/RRFhcXSdqOKTd7et3o7cpmzt9PpWwQkQUpRw+YeZTZ+bLCfHW+TcnT3/7ZD/GP/+tun7wq8zYqm2S+q9819/aGm75A1Fli3VLbF82d4L//xp/ypp/5Nv7p/30Jse1UomTlvq7s/druNReD/fYzLqa2KsH6My8ajMMBpVAINJcfuILOdCXzlmGJwpVE2PXZEgQ+SULFlAubXHMxSNHokYYD5gvzbHpBj45tb1tSEhBwEwVupoSbHOeb0dAkMbTwColQ5szaNnjOs4m4R1Ak5CrBpTIKDVF6tz9W24J7bRNgpkTW7oNBTmAN+U7ZMqpz2ieZsqqAodBkaK8WDUVBYssQuqe+CoCgYRWOgwGtrokHVXOFAk3Yfly+/vj4Mg8hBfuOfmHyZ1qgAsnDViL52WSR/tR9tMTp7Q6x7XAvY0zJUFQSKyUyk/Uv987KbReA1GuVE5EzJNli9IaQjFLN8eh5ux7/5OIiXTHkuM2UTg3XKYfWmEmGvjUZwEg7ptwGfuP1qqY8eph1+2VzBD1RtWfbywhU6kF5Kuwm6fY7HRCK1MfeuT1Pf+n4WY/78X9+I/ccuMT/O7c1zIMTiyig8Ey5NRxTFSgvBZQqpO1qOu0i3ZIj3vcXv8cPTH2K75/6JO/7i9/zx9/MVmej7eVtpdCToDzfYKSmULkgT8z1R2nOxXfdzbkbJ2mKdV87vh412b9WBXPphk1i7FLDvtNYCNfMMbVJAvTiPkJLkmHAoWUz59szXaYs4N/omMVf2T1Oya0BUEhOUpjrjsucz3/0Hf67K0KGNgC5XpqgzbUoI4OG3fjaNmhcVx1KLT0g2s59ts6oZ2tnvKKgRHJvdi6nreFbFrvN0Zx/uj/kv/3pX9NdNdK7NJrl42974+43rDbe9NLvYf9DHwHgdBDQ1zA1MEHCagtuFS/wnx03Z/nb3/qFHY91/p0n+NrrPs9Vb/yrLf93WXLM/90rBqRhHrqTJriITPDhf/zf/OMrXrrn69g89ocVqzA8s/d1D2Bm3Ur3Ozmf5RksYhg0mQ+5evEehucGHpTLUtO2SYVQFhwIetsec/OIik3ydVcbZ7N4WpYQtCkjmzham2aoNTNpH6IWsmmSortJkwEWb72RztBmWaLAJ3+UDkHILbWrw6zFXWWDj5/7TOKn/gjPnj6fhcGa+c89MuVllntQjmfKK1AuNj1vLAvqRmKD093kyReXD3He8bF3+3ZKEoBOAakWpK6jQNBgtH6KKMjIHcuKtPJ1G7QKvW09dFtkZCqotUQL0DpH6IIyTJgOjAFbHraqtmj2elpllbkRWkx0tYh2UAEUpZNVh2BbCpnfLxklTYZJvAWUO+M0UbMHE+DXmd3uY+hkyTZoD4IROjd7xYUs+p+Ppxwot0DC/jwNigmmdbskUR2UD3VIMf4sqngI5WvKK/l6bsu/0BkKs2+Ph/O0mmtMX3A1B867jo51Rt8VlG9SnuSycl8XQeKZ8tKeQ9Q6kzhDzyLtVPdaKBYf2Rsor3shjCwon9JtHlIlnySnVSsLKFRIbJnNpr6Vgxd/goXL37ftHrHtuSxwDGulEZGAhyPFn02NubG7Sia0P99svDFZTw7bKkQ2jwmm3P1MTZI8HTvfexqEygka7j5o3/PeJGS37rdOORnGQ97y9r/0QGw02mT0JhXTB27jPz3pTZzRLbTMOLhvEpSvMevNB0VNmv/nf/0X7CsiZlRAbFlhVSTEO4Fy+1xGwxIV9RjbYx45eDeXtpdYPqM4vhpy+edynnvrHEoXvnzEg/JNTPmvveytHBqZmCHtHOdv/vK/MH3QxO/1zhuyjOnbevKOEJy+9mMkU9Vzk0GBkiVXXf0pWq7No71nrW41F5Rnys29cfJ13V0iDUfM5zMADIMhTUs03NM0JMzDHvZDoiNuv6fqo96y0vUgmyKz1xzLnLnIllq5D0YpURlSqCYt+7lCZUTKsfqaMLHJOVcqIqvafB2khLFtvWbXuWY4pmPVkANhzOCcsV4ocmLLlHdPGoWm65zRnK/1oW+t0L/o8zzn6/bzlTIeB+WPkfHy//brDFeMLL3AvigECJmzatfEk7pgqbFU9YHZw3Cv/5n8QgayDspzlCh9BnpPYxugVQdCscyt+7oxetNo1sQAJQQ6vJXrDl235ffr41Nv+VMiUXhQno6l3xjLKEbPHfWfPRPMTBpRjNermnKbbjtSNkiKhHJTvdfZRkOUFSi3bbJ8j1wEUmYIJply1+921+u79XqyuMqEp5HNTOp8oirdtZGIbQDcsIx6qWPfo3xZmYCxLUas33UtDZGRiJwzd15fHWdTdFpuptPcz0VZgQsgynqM1DTjUcjGtAHIrWHJM266iafd/RDtoPAs6UozZq7m71GumT93c3vfaSzYmuS+MJvrIBzQSWeYGhnQd3zffn7id9/AjJV3L82azUds2EBbyC09voMgoG2D07jIOXnn5z2gEc2WT+7crW3dr21RFqXaO3W7Gv7VcopjxTmVmd02Hgux1Dz8mVnO3NkmIvdMeakDnvzqG3hv/HQA36dc2n6+nWGPE4uLdDsFcZoy6rS56dPXbDn+TuOFrS/wNS0TFNwWW/f+kblPZ9qaU40q8MoaDVbXdl5DOtaxfXOs/A+/+H0cDisHdzcHUmESCVMj+05YIBcNC/K/eyeXv/MT/MUv/8Su3/8vX/af+edv+TZe/1OTRnQHo5ppzx7eMTdOLC5y8Iwx1erPdPkwL+D9vMh/72c+5d2s/eKIcsp85/ag9KZtSu7NDR0gKpyxodPUmj9Sy1IGrKOJKJqWMVhvURRjIlUSnfscZDIDnL3W9ZNv/RsC+/5ecMXTPGhyLOpm06Wl8Rw5cH57luSC55M88bt4wcM32++4x/1DaadIrvqIO1AeN5AjkKk25TwAtqXO2K6NjT0Yvc1IA4B1ULmiXzr9bJ4083VM23W8HzqH9CZhnhOHqXdfj4QkEqLqvyu0X5vroyUzch3WWqJJILfy9QaHYyPDXOWob4vWOaPpBO+mVZMUSyRMVR0YdjIOU25eOBbSTQ9VMk4iC8on997CgXIt8DYIQlfy9V3miAO2jhEP5cDL15vB0P98dcGew1FSDlSGYy/zhUmWzv9Mw1TD9p3ObYs1tYryfcqdtFaRixgNaJ1TSNvqqXeoqkmnEnJFmw2iasPNagfKC5FXTHmYEFmmvLT7dVCT/Ea2pr9Iu5VKRCjuvPf+Hc9XH2EtSTHMY0oUAZL/LVJ+gxE3h6V/vqWWNKKM//6q/8HMoZvQGmQ0ngBouw1pn1+gJ0F5pkLGEtbzaXKq2vlEZluZ8j2sWXJCvm5VhuUmUO6c0tEIVfia8nY0JB85NrXY9trq797+aWOCWIw7KAv0XXII4Nuf/Baed+hannTRhzknUj68dAZvpQjp2QR9UCspOvFIlTDtuORk3kBtqhF3icrIKkBUETJsmL0qRjO8+5totB/w5mJSwOUnWlYtZ8GkdKC8Ou6v/ebrOdwzydTj3WVmFu7h/Is+xrlPdR5BVewji4hBvAbAlAhptTuI+sGiEUoUfPjjn0NaA8RvfcnXA/CMpzzJf8x9R6wZnHNgV+0zpOHQy9dTG7MoFCcSc/8f0jVQrmJu+sLn/XFb1h0/TGdI7bOLZM5CqCi19jF2GeY0FZSqSdPem1zZUtgIEtsFQJUhamyemRAK6VoChmNCW+tf2rKBUBZ07Ls/FJpSFr7Bbysce2PLxsb5hL0Dfr1o7avmQre5xq//8i/xHf/uW/lKGY+D8sfQGK5Yh9BaawEdD7wEHeDumbvRYcnv/8neasFdGPuF/vcwrIHykhwliz2Zdbih6iBPuwC8CiwCoQmUIlIl/STgA9FN/HPyOW5un2a2DyvJ7oz1aMmwcMe1AeVCZP7FHDUbTB18AuvKbPBn5GzdmxM5WiOjYEmso+QUzz31LJ69+BJe8vBLKIvJdiVnG7EoGNhN3tWW+8AT48jq7oQD5eEe6uXv2Xf+xL+L0DLisqjqyYHIumdGysmabIse3aBrn+GpwkiA2mLEnOjxEb6Wj/I8OrWMst7CHG8FkcduvZFCQFRW3z/ONhipaTZGbTasdD1OzbHSQYN2zXRltEkKGy3b4PBRMuV//7L/SFuMUBpGsQXl0YBOOsdU/0EATuw3SauuVUwcnzfniNeq73PXTZOJHy0jD8obRUpYmwvzRy/lkhd9N6eCgLHd7FydQpJrGvbt6diAYKCarJZdz35vJ1+PR5reQ03O3NEhEaUPpJ17qtYOYJhnv9Aw1xaqkg//9e/zX1715zQGZqNU4d7MS97x2l/nYGAAaKaafC4wyat9Q/OurLdh2FwD4OiD5nx5s7nlOG40M3O9opx8thdFBpC7LgihKPiHX/0xTttAr2uXlzNtc+xn3HInFz7yMK10TDHYHVCrMyOuuP8+rrj5AV+LfnJxkYNh1XbubGxyfbzndb9DdzhECYFqmbnbt987ijVBPIIGZBeZ9zrONYF9x5fu7kK+N0Mol8SpXi1b62cBkVSaSNyPatoPbDQRtp5czxz1TFpwlpry/pr5nXEc8+/+8y96ZtQxKJtNO0c2QL3EMY1BxHNWbY/sPffdkH578DXlNnmnGhKhBAfeLLjgQdeSyDAkd1EyQHs34936a3dCaw5k66Vn5CGeNvdCrpj9GprF+QAMLMNSBgkBmnZ7maw0juatwBXz12vKt56vLcZkqgLlysrX46xHESQ8vf1OGnKdfrDfM+VZ0aUVfJx2DZQLLWi3bvL3I9zh2gJha5ydAZm7o7ogTQKGjWSLtLkoaqDcrReirIzednVft+uuk7eKDe++vqFHlKm5prFl39wtcvJ1HQ69i7W5rq31yVILDrfMe9zUC/b31yumHCdf10alJQMgI5cdA5DWD/ma9HF/n08khcEkuKwPz5S7Huiy9KBcCElSmvessOVWIdX3juw1lGm3YvGDjNWVSn2z23CyZ1GGjNGs2fKq0zbJdFNQckdu9ketBb1A85bes/mlz/w2P/+JV/OZ5cv3zJRLf64KlAdCUOqAryNEFa0JplygtzDlewLl3ugt8CrDOlOuVUB55gIaGiKdI9Bevj4VZOTjxB9nO2f5OuA8aJnjfFjJ0LUK/XOftSDtqw5dxxWNai8dl5XK0knYg5q5ra7VgndsN4Aya6PyWi0SkFvG1iebdOQN145uXMLpW76fM3d8vTlOmHHRdy5y+Q/dZ67bXoY3YavHTiPDyp6KMv7fn32OLytxrdnqCphQS/oWlHdUQmiTWl7ZE2XG0Dkz1zwSmmc/0zDD3/zCF1M4Z3cPys39b1miqWiskwYjL193LfsGwZANy6Y/LJQ/TqwSHjllVJ3HFhdpNCpQ7pKpUZDTDSCP+t5IORUZgcjRRZeuvTd52SNoFFz2Qw9w/otNojIfzPte40IoAuUk+WMCD8rNczKg3NyzgdCUQe7l6+3IgPUibyB0SPuOl/h7mkxV73hs45qvpPE4KH8MjfGGDXYbA3Jb95pFZtLGwjSJWmoucaZ5grWVsz+66264jsw+4lLN0K9lG0uRo0SBfBRMeVkD4K6WshAhJ22NlhDQLFJO7z/AO1s38khgXsLj0YDZvmYQbtY7To4mOTkBpzAbfiRyvu8Xfosoy0BK7vnC5zlTzgAwFM2q3gXotSL+ed8i70mu5/TsuRweHkWIgFCHsE3rqt1GLArPlA9tOy1hkxBKS1SY+8C2FCYMj/awId528DJzLAv8xrYvdkI5AcrbhQFTsaspt0x5rhK6Vp63ZBfhQCjmwiGf4av4NM+mUXMaLYPNc2TrnLnuw+8gE2KCKU+yHgM1TX/U8qB8PbYM6aggqcWScjT29wGgecoa7wQBt1z9qbPdEj+6ag2AR9R+yjAErUyP8myW+XUzvwbT5lm4+7N4wBrhrVfJptPHHpw4biFDWo4xKlKarh5cw7Ne8kN8zbf/IA+ETdqpY7SqOR6rjF/7jb/iwew7GJSz9MoG/dUY7RzMtzF/ccxpmUlCUu++XnpFhQ0iQ3ue5Jivae2vmnsgbGC5Z7XB8Vs9I39t/we5Wl4EwHTfzOGNFoT2exw4eWry/JvGicVFbygW5FWAdXJxkctsAuHW8YXmWik4Tz3IMZtgcPL1FQvKW2m13sh8dyDozrl/bYX3/fkfAfDBP/4VOrWSm2CvDC+QD83xlmbnULY905gETVWWAJBdbO5LVCjKDVuXOw4RG3s7V+xBuZ74M3XtqJhBsIFuWcOgXkKYGqm0mD7Ps02SrSCoPrQ1y+o3zR7hGS/tGMvJuTi0QPL82jufxNOT3/UsQ0k5UVOugbzZoZADStvST94V0bSNo4vcyDnX0dypy0p2LXZef7uyZ1ZSa+T0xFZVZtGSHQ70zqewQXUpI1oBTM08xCBvEGBN3qiZLgqN2CbB0ZZjY/RmGXlVCpQaM7t6F2UYMxOe5OmXvAZCSWzr/YflLIFYJdEVaOmrMd/wrtsnkgDbDWnZMrUJlAtdUoYw2KamvLCgQuuq1acS1X0MdrmPTv7sQFsiV9FFShZIbhkLytTW9rZtos9VXTjmMkgnHLGDbZjyQAuEBUH7gicQyyZarftEY72mHEAHIeiMIuqS9maZLUPf57zIG14psFvvcOnl6+azhc5RgHaqOGv0tS1TbpMMKu16ACnDlNF45yRAfbhkgSgTUnLWbEnLqJbUereaZ2U8gxBwew1MDos2n1t+8rZ7xLbXKZ15aB2Ua15AxKtp8Zt0LSh3LvOKxsxkonMvyTbhuzaEhH5Pqs5ZjKYZrB+gqzWJvbfO6K2VNsmzCpSLbeKJeita7+Y+mK9FasL39/bXLjTzcbX+jYo6KJ+zn6mB8pqRmZPHl2nHl3/4sRmUq5jMxqBHVq8wv2e9FaKgpLVvRNgsaUZpbT1xCobqsC5xUsYjzjt61BNHTgVSVxDESnqmvKVahJ1VexFOll+iZIG27ebGQXX/fvcPfquqV3frjb3Gtn0Px2EKQnumvLDv3iAYEiPR6An5eqxDNsYGiL/5X95J1HSgfJqxfXZOtTVunfRM+RfKnDxIUUWHBeeorjOiC0tazTHNeVsiMJpj4JI9ovTyf0UfaQF0YVUTkShoW3O4oQAlUy9fb9vnqqwXhDhxAaqsZtFoxZbpNNe+qFbRj+XxOCh/DA0nDWp1e2R2IcmtTGV/qHlS07wsx7uLUGtPsdP49I3X+r9HWtKvBbiFyCh3kCDtNCZYcQs+chnx8b//X+aHUtDKx9xzyaUUQjHrWO1wxExfMgz7fOzjH9rx+A2Rc4L9aCGJx2O+7xf/B+ccPUo8thu5ijhjzd5GJJ4pH+oxn/66ryUNFA0d0RqPONV6gMK6whaPsmd5QsrIgvGe/VM66bcIUUElX1cIRiReEr3T+JNf+y+cnDsEWnHBkpHPpZHZ4GJRZQgFmpncZIcjJ18vnXw9oWMtj9dVy9dDq6h6LlHtWl0SxT2r7QKE/tLDpEIQF1UQ1sh69NU0w3HsQfndC/eae5OuITHSrVwHdAYGhN9+nkAJ6KxXiZc7r/74rvekPuakddYsjIum0iO00LTSLucsGwVFadnGpmXkTs1ukEWd6tkAg/7axHFzQs+UJ0VGbMFPTsTBo4ZRfihq0CrMvZI6oG8T7lGRMbVyAb3x0/jQ3T9F9PGMfVcuozzRsg0ot0ZxaEGilWfK3aYa2Pp2ZRMyG/E6mW2ZNdYz5ju4lm3x3gwdzwkrifd6eQ7LbZO1nlsxG9paWxDaOrMZa0BVRBGfee/bthzr8x95J6FtzRbU2OKP/8kvMi/XyXXA3ZlRsgSU9JsRjWKasNC0bOyz0mlsOW6Q7f4OHupXjHj7jHle83Kyrjt6FO9xODZzYnl2htyylkoE5IQ06v1fTcyHWhekS5bdjCAo9siU566uXnJycdHL2Ee5W2tjJBm0rKnVIEZmGyAkcfdgDXDtfj4XJA6a5t46Sbhy4G8zU24Dn/NqRT6ufn2vI4wEOnQKj5B8ZoHReZewMXsHZWLXv6Egs8Ddtf/podkwhT7mvLuArrYYUEr8qzQfnO//rxWGnJceonCMZ5AwG68SN9fYSLuEGlpOvVUzeguLraCrLUfkSvr2eLoUCBTjxizKJpWW95VcNHeVZ8oH+Qyrd2UorTzceerSnTTGeWW+tsNz8+/9JmmwVCU6gH6ruUW+nlsGUGLa/IDpQezKZMQ2QNkfN3A17LZlFsvofMTi/DQlwhtM5omrR7C/51t9jZFhrVZTbr2HAcK3a4rLKZ469/VotQ4OlFvG1SUqdBCidUYWtdk4eYnpM+5AVNHwQHm7Lhb+e9g/PVPuWr/Zn6tgiCpXKWxNeWD//9jiIrGNoYx83cnfoSz2lpRyvaClShiJgmFg26Daszc1jJFcf+ppCA13rBi/mG84chUAuQr2Ll/fhikXwFNseuZZhFwoqucbNlOizub5sJc+5Q6Ub8+UF+NpRuMOMxqaZQpoL1/PH/gadFH5BmwXT2ynUimG89T3yvo78Z77XkJh58GoZ641rSU3VoWJhWRduVFjxKUFp8V4yrficmPOxlEuuaLLEGXn7/51a7hrTQqDRlVOEYjS15RrV1ZQO65Uzuk/858HU/IhZO7n2lVXf4qWEgysRLxRdGh2N9xB/J+lKDwDXtq18nde9evMqoiD+02s6JnyzIFyE3etW0XUfG79dezcHAZDEh2xhmZINTPiMqawyZb+RknomfJZL1/31Ug1UF6sXEgejNFFlzld1ZR3Lpwk2u7P2hTe30Oh7XyI46FJvilJYe9fKAu6iS1fEqDCzKemm4mJaURqristJzuiLN82h9ZmTXzLO/fuvfNvYTwOyh9Do7STtdvuk9kXPrcv6WyoOGSld4N4AzY53W43Vq1plEBxXsQkKLfydbnHlh3mu1RBhLTGYBkRxZphUaMgp1mkrM7OAPDc4mISHaKERiXTBKrkI9d8csfjt2Tq68nj8Zi3/eXv2nOZhbE/e5AvpBeR6ZBUJ8QINJpPxrfT73bpFAHflz6XJx97mDs7pyht7XFZyz67cXKX7FootHeNPCVd4OAkywEqGNe6yAo+Pvw+FLtLjVcSs3gurC+z0DcZZNc+LBG5Z8oDoJtZpcCmmvJCx3SkWYyHKmFoZdwnw8rkwpGrD956I6UF61FmN6VtXnedjkmF8OcCaGYbDPQ0ozRh0DYb5MmOWTyTdNW37nggfQaXPGjA9LF98PBCrW8zsHLqxK73pD6c8/opu5Gm9jqPnNE0sxHjOOa53/1DfPDNf8nN008BoJesMGgdRGqNsEZRWToZTPZpVEx5mRFaP4acai4/EkUk1kU3UsqD8vVihq59Pw49cBWtvnVFtbLu7WrKw1rf4kjlNaM382CidBKUn0gKdGKDWbsBdacrt/v3//Wfnu3WcTiqDNDWRECvYTa0I8vmu/c6DcPcac3URlUac/OnPrLlWMfurExg4izn71/6AwBcEht29/78XKIZM98eFOdyg/hanr78dC9dLwVsNBN6nRZZGHHzJZfY6z5Lr+phtek+8d4H+ORb/56D1vjPjXAPQacbydA8h2G3QV4DpiMaNLYBHOnxGJHaQCyGID97AuDE4iKN3LZMmp/h+L3VvStVQWZrbVNZoDuWke8HyHSEbO9HyrDGlO9+ba6+f2hbuQkcO7mDfN1KBA/rOiift7+7N1DSkKlXWCvZID1wrrm2YEyZ2GRECUXhgnur+ECTaV1jk3e+tpYeU4ZOgi4QKkbZtbYRtJkfHSG3JTlKxuxrGfOiwWjBtkPDXpP9i9TE2daWdm05olBiApRDzsrc5YbRBe4Pz6P5pCUabTOZVRDzyLHz0Zj1PhLwghO32rXGrtc7JBySwLVdjFC1ZJLQBYQ5/UZjK1PuSmi0IHaBbzCqGb3tAsrtnHY1u7nuUZZjFvfZYN0+ozK2654rSyhjUqERSiJqoDzYRlIei4DSMo2yaHFh9ymYtudOC7+ZKQ9AZ+RRh9XrTWeQ3DJzZd7wkvJd/RSEa4kWorRG2zIHZdf7pakhWf8dFNox5ea9/6s/vI0Zez1l2qXvFQ0KpXZOAtRHGDqmPGYkMu/JM7LP/ohzvC8SpCxYGc8RUDI/aPPUNKCVNdgucbvdcKBTqDpTLri4tmd/t2j659ucH21urnJWtY05T8WUR3YSiBpIzmyv7wUF3TJFhhpp35nG2hGEnaMGlG8nX9+6buaD+QlxjmP7cxXw4cUX8pHFFwIwWjHxUKorJnzFgfLatYma8WJg5c8qb28B5aHdTwM3r1VEGaQkeYuZgenfrbVdK5IqfgtEUT01+x6HCO/aH/g6aWsgW/diiKr39UMfuZYAQd92J2kUHVrtTe+VAEThn7tycvnWOq8/+Db+/rDp6uNAubtGJ/teGc8Sq4iuNZB1CpKRHNEoEx5CcTA5waVf83KWn/AuYiK0e9/yJqFlrw1TbhVPrtNB65SXrweDQwzCMeiEWbs25WLAgYOT5qu9foPSGz4q2/MdGvHYnmfGP8lQFsRhjkMyeZB7pjxuWUwxMrFwqvt+Hh67/1ms3DVNMbRtF7NH5xn1WB+Pg/LH0HAtpy786IijJ21AZ4O1mUAzZwHFIOoTZluB5uaR2XevQcHRRJHXNz+hWd/3MVSwdUL/xu+8hne8+50TP/vMe9+GqoNyC75yQk7u28d3/tUbUFIxpUb0rXx1QXXZpwzAODM/z8ygSjJsN1qiAuX3nnOEV3/DT/Gq3/hpfPdCKVhVs9z9kneSq4gYOCnWeCRYJSgKXnRmgQYxjVwQlbHP5KpNG+MHfvmbmf3bZ/KOX/r2bb+Hk8yFKmdsg1qJc1MOKIPUB7bD+c/ya5d/mnumdnd/XGuZpWehv0zDsqVjy5Q3RE5uv2MoYM31iyxzNNpmrE0v1paVccmZ/QysdfQiR/x5XH/YK9/1f/zPHOu3HYiUFIYpnwDlfYZqmr5qoaVEq4xTU1bSrHLi1Cwbd45exEzPBFlLM4L7zjH5ZWmZ1jw9e5DgxmxgwOKqnS9Du+mcd9LMzwfPOcQzv/Fb+fR9d3LfPtMioxetM2hb1tb1bFKTQcGqbtGy97tZpL43a16TqZ+KJJFyxms5Q6vPPzU6AMC0fJBuz2zID59/aS3xsB0or+5jrMqa0Zv5bGwTJMK6+j/SKJGWdWzaZp3/7ide6t+v+2+9aYc7Zsan3v53HAqqjfGhpkmSdMdzNFJzD9OmbW+XFQRK+cRBlm0N8ou0Csyv6D3Aj099iBt/9TlcmpjrvzM9wvnPeD4Aq5igZzqb5pDdIHtNU2t/6tkzfPqFT2FtwQQLzR2c/91o9Kv/nxoOuP0TH+VANOlB8Wjk61Mb5trzduDbGoKRsMfbAA61LnGVHzrSEyqBncYXPvWv/u+XP+WT3P7pT3hpeKEU48I8i9saI3TXemOc7BCOCpbPvdiAtT2Cclffn9oEjuE/tgflH1kPWUkeoQNM1ZJPounWqL3dx47seVCeTc3h+19KxYroMWyZZ1sMLbiy71APTaYrBjTYpRa6qVJvDCiLJkqVPLhxAwCtYIq4t5/ItbsKIprSKCoG6SyhbYdmLsnJQTVhvnWuNcUIhfA903Up0Drn1L5nIGyZz93BhQwOSy5/8b0Elv3tM4diRAh8YzfkqVd8D0Krqs57h3sZ2XrOoowY11qNbTRCgnyDQaMx2ToJKJyUXAjPlGfhqDIp26U239WDO0O33i0ZD7Uhs6UbztVehwKVaJwiX5UxA6kQNCaY8u1AeSQizzQ6CXgn7FpWUdTk6xVTDoosahEpxekwJ3D+AEXTJyV2a9HnE0g6oNCgXEs+u8dEQQJqA9cPJRA5H/rER1jIEoLEeRGkLLp5IvS2++B2Iwpcm7KYsUwZyBEajYuYZr3hVUgc5ERaczhYZvr4FXzTKOaZ6/N7ZsqdCkLWQLkELqpxtOdEgmQbgsF/fg8ldC5BVjf4LWtJivHIrOmzWtIpM8+SqzI0pRHW74YdQLncZo3Oh/OeeTbHMpPvtjOXIdBcf+qpvPxTv0W+bo6d1QiOVStfF7VEqlMTrASlB+Vl1pqUr+dNpI2jKlAeUoQphzcuqZhwbRNwjRrQp6xa8dUSYZ++7nOAqRM3HzTHbddbCUYjHKzSlr0e2CR5lHWIt3l8IshwjpraGxsbELsRWiNDp/Swir6OfY820ilfT56KzJckpMGYVj7Dwyj+4xPeRtBZpbf/BiIVkrt3qGxNMOWZfdfGVrFTtE55NarKGwwsOz9jgX+5/z5vpujGcCOCwrbutPL1kdA0E9tdYDznGflQFmiZMWO/cy6VV4w2muaexRaU50FFJtzz+R8HPUc+MPeim+ytHOXfyngclD9Gxmfe+zZSm63bd8OY6Z6ZaAP7AswGmnmbKRqEAxrq7AuwkzQ2NL6evK0TYlefNXUnS7OfB+ANL/8p/vDnf4bf/pU/5JxHnsGNn5wMGG797Cf83wNVeGayIOTtV3wr11z0XK7vXs6clVdPKfNi77PumSvzc8z2oAh3Ds5bMuURDBC689D5ICQnpvcja3XSWgY86atfQKlNu4YzVuJ68ORJ5nJbT1cImrpABa7eeXKaXxifJBE5X928Y9vvoa0jdlxmZHZTdCZTZdgEW98PUDSOo4VmubV7u6YzrRlzPwYrNK2c2jPlMicTgqO9o3z1Qy9gxbVTunzMydfklJfnSFWi7MKc6ogX/fjLGZZN1uiyZsERQBqYY66vWfmPUr6GfVsQKbStKa/ucTs1Rm/DwLrmig2KSLBuDbMYmD975X6mLXu8NAP3H7SJBRswKbV3EDUdmM2njwn0NxLz78PLRu1xZn6af/jZ7+LY1AFUMI9GUsqS1e4sANJe4+bXop9Xu2CjyHzgUgflS2HgXW+HsWRsgc+qVaNcMP4MUiuysM169/CuoHyQxfTbbbIoIskLb+ClhGBxcZHYJiqEbRn0SJITNczPOpYtPufoUa9uKM/C6jxy9bu9CzrAcctEzQ8P+R6+IjbPMSgne7Fv20O3dv9mh+bdekbjTrpiyEgnzD73+/iab/9BSi3p2WcV6YiXrfwmzee9lMFUizRUNMKMn3ndm1C2FVh7uHM2+8TiIokF5Z1D5h7MnOxzMDCgfGBZsPAsEu/62H/GzBsZKdIJUN4g2YYpl2OByxfqGMI9yNdP3Hen/3vYHnI663lQfmK2yZo2gURPClTbBiLZiKlOzkeeeoiPRl+omPKzXJur788s06mEMxXaCsqvHYacmvs0F2xqWRS09gbK/+6lP8R1L/9qFsoltN1zyjBGlIV/we4k41TXlhVZUO6aLPXBsCF7uLZGmVPWQPmgWGejMCxJM+gSFoH3PSmDhMg6/I+yFpFWnimvA4RgEyg/duuNJBZkO6ZcKQE6Z23mYvK4zXrQYVEc4fihBg8daiCtK3AmGmjGTElBLAVh9wDH5s6vXVvO63/6R/mrH/khb1BozmOdv1XEwJny5Y9w9cWHWUiXeMb4ji1MuesTjDbMHEAaDmsJh93k6zZx6+ToGxEP7Jsx90NWTLkUJUHTlGiAYdazMIcsngTl4dZ3JCRE2bpZlZnvfn7nSXz30V9gJjo44XAOeAVCFjUQKiffd4cHumXeqBIbO7SVMwexTLmatEJ0XQBiacBUYRNgQpZcdeWthAgCK429f3qZoSulEApRbrPu1cbvvebXeeXv/6ZPrIgyJpUZg2BERpXkn6uBcik0v9iL+PdnzmcmmwGgUQY1g9jdR8WUG0UAQCgEbQSp1txRlgghOCQr8Jj1N9Vmo7nqLD4uzujNlQMoFP1afDUcm+8+q6GjaqA8azESFcu9k3x9u3c9HyxMuJeXtnXZ9SefTisacl7UY3U4Q2BVEJmomHsHyqn1pwnsdxi1VpAelLdRRXVvZNFE2ASVDDLDcuuQUqacu3YpAMnMMTqHHqAxO2b/cx/0v9tOqpa3urZXPHzcuJnHdk8WNkEV1aT1QTTC9W/X4yk0moGtm44GAdHkI7Pfr/DdBVwNu/OUGgtjKuyY8sz2Mnfu6/3xrK8nX43WSEREoXLSE3fR2pgmj+/n0iP3uZtiyAeXvCkaNaZ8xndq6mUmXihaSz6lq8sGg8i8D1NWAVYeemDLtXTP9GiPTbccIUoUJZnQJPb7RuM5D/5DWaKCjBn3HoU5mfMmsu3QkrEB5Zktb0RDp4yQ0YVkFpRPR1uVUf+Wx+Og/DEybr7yw8RpilQFSZqSZJYptwvAbFgx5cNwSCxy7rjntl2P6eTKDSQ9C5a7uknTpsmTMiGzmbjBKKI3t4+GPe/UuD1xrHFNXhqWBd59nZDjXVMHvCY6dO1mvk9PMRY5+5QBjCtzc8z1NZnc+QWKRMYKMwA8uN9IJTcaHbSqggVlWQ2lNTGCFWG+/8zaGtqyxEkhaVItporJlbBlZWiHwtO85aXfwx/895/kmW97Dy9/1a8AMJIGBERF7mXOgZVUur7dUrvMplk8020C/fpYbpnNZX6wSsMy36PInCcRGbmACzcuZC7fx2zQQ2hNeXGObkF6qaJRZvRtDXlftzl49CgDnbDI4YnzDIMWt159JdrWzYVF4QObbeXWorRMeQ2UZz3GaoqBdUHvW2n58rSVfg/Npjgo9zHbN89zaVqwblVngWubtI07+XbjfX/xe3QtyBgF5iDLFlzuWzUBukxylk/nHLrvXhABKjD389SsrcPcASgP8zrzoP28rcvXTwch0tYdf/bipzBomGOWpXlnFnomebMxdQGZmJqQ6G8egzLmX7/1W7jyBS8gLvLKfV0L/u6df0UjM1Vfrl3dUlAgG2Y+TI+r1kCuX7pmZ2YE4JxNEu9TNsM8F5h+83L2Qp5UPNcey8rtcleXuc3yPxE8SRaLc3xAcHd6lOd///8DmPvnQDmAEhHhvss476kvQ3eavkewq0me6e3c9uhf/+LVBHa+zl5kFRKnThKLnFRHLBXmWe9Vvv7mV/0KC+sWlIclGzUWZETig+36EGNYFyYYMfL1s5tDjjbMHNVCQwBRJCqmPAi5z5YVjGQTqy4kzAc0LTA5FiyzYZ+JPEv3Bsfc5zaqU5avc4nXek15oSGXfS6wz3eVISk5MjFr8dneyidGx/iq5u0cumfF5220koSjHsKW0gQIlqcs2ByY80T2wz00pSi8pFzsYFB2cnGRJC8owklQ3tdrADTDDkEuq57BMkbYBMC4bNDNU19TXtQAQpKmnH7FUW7/racB8LG/ew1Km2fj8rO6FIT5KgjJRucoD7QOcyaYpwgld1/UYWSN57RMKNSYRu1V+eRlL/GAsrm+yrM+dztfe/3ned+fv9Z/RlnwU5QRfc/Om3dzlEv+6v7fqtwx7SgsKFcCusBCKBiF/SrhsIvKTGwyejsx22CYRCSyiZ5a8DXlUpZEzbLGlEdorTjUP4AMa8aM27wjkQxRoTNgMs9hJt5HJBMWGud6V21vfmdZ+iyMONVc41X/478RWFZR5809dX5xXqXCMuWUTRQapWyCUVpfldyW6kWgUltLbPeQ25afSFFLGGy77tnxe699Jc962tt4+mUf9vJ1WSbkgWHKh7UFct4ex8l9RZCjUay0TdlWpOW2hnmbx+LiomfKhYrINuH4B1DcaEv4pqy0Wyso08m9QYqSW27bnmioPuMM5SwxI0ry2rszsG0Np5WkVaaEtkd5mbVZaa/6vUAIPDEzcXw77/NxVV6ZD+cm1pwTt3wvt9/+7Vxz8pm0wxFRIYl1hrSgPK+Bcmf0Vi+BiVzJZbKBdIZg2aR8XRZNpAPlYcbnb78VoUJKmXNk7TKCZIPzv/F3ueDFV3LZDzxAY9YbxRDL0uNWIUq0U0UOU44tLpLY++WSWGHtGcto5Oe1zNuk4ZDCvrfzp89AuPUdljLzSRJXw57Z6y1kcFQcVAABAABJREFUAaIiZDJKVBl6UJ6Via8nL6INYhXx0fXPcWxpkZtOX825T3yXP4+WBSEhpVt38pDQ9SlPp33EvDI2RIdqLXszZV02GIQFaGjqMVqUiENGPTc4dak/x+yZNS+hF0KB0ORS0bAkSzier4HyAl0H5YTeJb7dMJ+P7XfJA+cvI2hpQRBfSj4w878TPbruSo/18Tgof4yM//qavyY6OkteXImgkrnGdmFpq5ipwMAqLTSjxhpvedv7dz2mq2NtELFmg7gp1aRpRSmJSkhDN6FdzVnBhy/5O9a69/Bbr/p9fyxVc6ANVOmBXk6IsszycjZLOzaLyYKaYkzGgjKL88bUFLODkPE2cnk3cpEAgrDMGdt+3mvNaephZGHNr5TSxMAZWYFy5UG5wHSutRnLTYxRq5YYeGryADcduZzj+87jMxc8C4CBbNlzVOd1oNy3yPByI6tokPmudeqnOybjNzta93WooxpTngtBYqVhSbjBrC68249uGpbXOcKfsXKloWp46fp0bjaVddHl+ne8ARd9yrKs3b1tQDlqKyjPh5RpQr9lDcgCcyfP2F4YxUiQqQY6C2ilZh6cmYoYWdXZbkzydmP1TtPGrK+bjKzUeilZp5lqpntGrtoQPUAws7IMWlGGtk/ogg0SrDt1PRFww8feT5pvCvzKrUx5T2lf4316Zp5B01y3tI5ujTUDrtanL6CcAOXbMOVBEy0lvakuQVZ6N9pCSwZihUZmnc/t9yxkwRkrbe6M+r5uTTi1wVmW6MORuT893UJrwdAGCjOFpvP0H6f9gl9lnzZzJHMmTanrZbo1KK4THXkWcFX4Qt7RfwG3pU/gpvTC6v8IvaoBYN0m/VrNw3zz9A94kCks4JrtrU8wifUx3jDvcJCUxFMmKJnZ6KE1PFwc9M9qr73DV4+bli+rnS5RBMOwWrtGOzDlIhWclCaY1xGEe5CvK1cWEgICwrgC5VoLjjX6lCgK3UFZ9/UoH9DU1bt2xiajzsaUR7YWSUWSO+65bVf5eqkFKhhwAZI+Y96dXMN74hsrKe1ZXsuuHKFKUA8E3nZYawllibSKGqkF1kcQ1TPHTexcHYuMMlmv1UJvf21ve/3voErJx86YeSWLBoNijVSYRKNhyo35Ihj5On1jEJaqiOk8xXVSWqklNfZnS+zTa1wmH+CGj72flh6RqcDXJALoUtJMTSeC9dZRHogOsRLO+v8fRs5sscsdRUmztq6oqYOeJXzCDffTHVm5Zu0yneFSpiJ6XiprPjcoYvMMtoByl3CBFzQjntcJmZdh9Wx3mCPv+cD7jQQWw5RrrThjmabLpp9DESZevh6Q05pO0W5vKWPCMjL7ZVQH5ZPvyLHFRQIRUrpWTPZ4obTGY0GrBsotGxs4UB4zE1zFy179aoQD+3nTy/d3k12H7pgqpNQadJNMgLIlSY4pLzOT8NCh8N4coWXKF3vnktfd8rdTCNmhipFxNu8sEzXM74sy5kmjC8lFgYuWmuDnhDOu+pvZVS787p/nyNPfDkCiJeEuiRQ3br3r87XWbxGbG1XcS0lpGfdG/zBLt3wNix8/h9j1hnYJF6FYXd05+QkVaHbxS6wj5rKqZVnfsqRdLWmWqWfKy6wN7RM+AWGOtTXh4MBz//QllFmTdOMgKm9N7GLj05dwy73fhNIBrWhIIAZEKkfaOZnVyiRdS7S6hCtxBoHRgMC1RMubE0x5UDR9/3UZZNx93wMIFSBGs3SzOYL2MkKWaAWqhHxY7WWhrBm91ZzLy0Lwrg/+K1GYMnvxRwmEAYphzTg0ikY+GRkVsXdef9ojL0QNvwVqUnd/PpFV3k4W4I/IeU6r4Py4RAUjL1/PRIbKmx6UFwSeKdfJBolKWLZMdWv2C7QP3OXPo0VBqEJKXCte5TsfhNmUB+WnBlZRFQ8qdZqKGUhNR5u2g+OpB5DJmCJrMThpnOy1hnwY4nM1okQITSlLmlYmX2fKI1lQygqUj1Rk5euaaXuf4pFJyhSWSDNeCAIRHCS3LV/j8NSWe/pveTwOyh8j42Wv/Tn+pfMm9IqtpbCBs6t1jcfTBAKm7UbQayxTprs7sLvsWgPBSRsQTOkWDatdS8qENByaIM+CuF57wP3zn+emwx+lcC8nk2yzVMozjmUtsF/Ppogb5uf7VJeRyGmR0FYJCMF0Pku6CyjvS7Mw5rV+6KvNaRDVYptHEe/66z9Ga4iBNRvUTq+toy2wiktJrloEbtMn4MOf/IA/RktUwcel8YPcfcC0kFq2wHld2rpmm7yIKZDW8M25SQZqkinvBSUf/JNf2fHaznTM5jI93CCxbJNjyhsiM6DcJmCa4Qr7yjGOJFUNTaPMGBPzrt7zuZpnAjBQCQ+6evLRIfPddZemGlcBT1k9q+2i8ViUZJtAOUD3zHE2pkxwE+fnMEfISsf+57hgozxIMjaAcKMJjXIfw9jW9TnQusd6uqlgzHg15LY7zkdLSZBnjIMxFx+XCDSnZucpbR1UVOR0Bj1UaJ7V0tSAPEy8fL0+vvCht1JsBuWFA8khJxYXec3P/wyHTu8ntw7M660OG23z/MNiALJHbs3NN6bOR4mOSUoB293P1L6veRShMghxjHdAmqzTyMz/mZ8pSlHyyIw5XpIO+Me3/7M5sr+e3dmkhWANgIfzA2S6SWaD3uf0Lyc6Ymrv+3a+95KhPY+b/1u/fz0+LjPB133fT7Lc67D20YjhuObSq0M26qBcDMkXPwPAQXnI93V9+jd+K0oIAqX4wN+9bttrcERq2FSEtsNEUCrKTPJgdoDCzuWzOZS7IW1h2qn5eUKhGQXV9x7IxLdKmvidESwHMwDoeG815doGyhtzU4zHbaKo9DdQa0EuNffJUwg95UF5e3ACHdl2LrqqSN6ujVd9JNYHoAwlt99+F0ruDMoLAFlyIXB38AiFUKzLPpkHrrtLaltyzPBUArn0HQK1FkQ6RBTOjVhwpmsDVwvKm/aZZ8EYGqvU2/5sN9pBxulxm55dZ2XZYFCsk2ujkmoGHaSq1tpSJjBoMNo4hwzB4bJACoHSmrUaazeTrZnjATe++x/oyDG5rpzXwSRck9QqGeJ9PJiez1oy6+/Mhl3vs3iKa1RAXNuTzpXCr23tXrWf1aXKzoU/LyM2vNzAqhuQDMtoApSHDwum7jZmiiUwbx/nwSKs7uMO4PWGG2/zIFqXMWV2BwVjYtngoqmnUwaRB24NUuYv7numvLmxTKwCkAWyxvhtrvP+9HWfI5DSJ6HddhFahVEk21uYcmGZ8jwIWQ+m+fDKU1mNrTIkr9zXd1N4V6XgAQWgy5BcaA/KHVPuWgYSQpQ1zPXYwL6XdWqgfPv+2v58tf+Ku0auLFVMg5ApHXqmvKmFr7d1ZQfndY+TRCmtlmHtY125we827n/gXv93UUYm+VAbd4uSwBIEsRAs3fxM+ifaBHGJVoIitZ1DREl2li4XYhNTDtCotSDr2xZUTS1p1OTrZd7iu77jOahaO7PtFEfOQ0WNp7n/g/+TxY/9d/Pd6p9BUtq1vBUNQY6JVe6Z8lRU5xiLlu2EY+7JtTdciw0xieKMwCaSVN4ELSlzMx/CvOPl6yJM6W0YWbm0zGvWMKVR6XqLW/7mMtYfeKI/ZygqFyIhtX9NlZacXuozffRzHHj6W3nCIeOMHtRBeVx5QLTKwPcof9IjL6JZKF+HXh+hyJFeDWPb4EZjfmg+4yc6DV8yAnAhXfL+PhoWlGsEc/mM+R7NFRpFTJCaeds5aFv4nbHviCyJVOBjQwfsddZC6ND7Gq2ks6zb2vXAJuGEitkQmrlCEFIynjbS9dHpi31Jg1mCBcq9X0IZUB7kNGySMJyQrxcT8vWRiskFdKI+oVUXJWMDyktrcu3Kc4QQlOPzzXmSqnPLV8J4HJQ/RsYF85cSIji8ajOYjilXptsgQwPq5mxgsdE4A2cB5U7CnCBMoARM1eTrjbJBGg758Mc/hbY6sdJmUjcay8jRbO1o1VQxAGirJLpQATKSoGFed8ksINln2fKGnmMkdwblq3LG/Nno+J+tN6cnJLxaSm674xY00BYjSqEIlaDT76Ns8C0QNLLQg/JIRVx1k2lT8tF/fD1Na5Z2Rs3wSLiP47MW0LZn+Pg/v9F/jzVhvveUGHvZvGPCnCFLiGJ+PE8vyJjb1MLJjb94xc8zbhgG+NyDh0m80ZtJNiQiY6xD01MdSETBghqgY8tmJIYpV1rw3X/4Xn7sd/8OgI2yyQqzoDVBejkAA9GmydgHSOZZ7QzKp+SQEaLqt2zH7Jk76XfNc9jfewLzusWKDcKTdJ0T+WVEmVn8l2ZgZnygYsp3MZbbbnTFiNO3dlnZmDG/nw9AwBMfNvfjkQMLrI4r85f9Z054przXWCWPkpojem2e5gPEJtqhsP/OdcA/vfaV9Of2cdH42YxaJkGSRRGrXbMRRPmQi/TV5IMQDWx0jyJkp2qXtY083yephCDPAy+51mHEKNygmUFhJchaFyDgnhkbcOU9Rj1vreKuYtd75xJMSye6PPyxKTqDHoEKuCC9wPz87rfRc6xqwybjvJnbNu65tQhZavjkW/+G2VN95nobXHj7cc925zpkXdfeUzEkP3GTd84WwtzPr/72f89ax7xH5Xj7ANX1MI9aJTLAB4LFUPJwMetB+V7l6/HIrDsbUx2kzhnX5JCDoEnsnaqrhIdI4XRk1jsdgTxLcAugtSYPQz76/G/ilpu/mTjKKqbczv3bwodIiinfQiwqRxRWiTGnpmqGYbufr2GfmQ7g7ttuQ2MDqm1qylvjKaSSXIDknqDqgOCk8gh27e3aliN6x23PbN8STXIkuRDhmHI0ZyxT3lwyib+2k5lHQ3Rj/az18tPxmLEKER3zbgdFk0GxQeqSMDKkpQWhcyYOYvQooVg3rM4hO1dTVVAPdRvj6l8zzYKuHJn2VIFLmAAKRDkmXruSdP1vGJw8hyxMGGCezYpNXGfxFMu6IKm96uci/fpaL6t1l3n73bf5eZCpiJGTzKtq7+vlidGp29G6WvCcj97Mn//cj6CFpmnR4eWnZI0p3x69FnmMsImmsogpx8aQ6qL5pyBlRBGGvqa8pUeoToCyZpaHjl1DosWEdN182cmSrwePHScUlVKssMlN6fxXZOJrrX3ywDLlWpQMygv4T72Ew8KB+qZPbOQ1c7PNI9hk9KZVSCk0yrYcjGUDRFyp2kLoliGh9QRQWjDIWxzOTF2t6Vqwc6KzblQWT5t3R5QxgYBuqD0ob+Bz5h6UP3vfLeb3kj5hcwUhSoJdfADcGAyrtlJCb13l7kUR26RTKAA1Iulas87RnL92KRS7VFaZzzilX00tEJTV3tovrP8IikSNCW2P8jRr8exnPhtVN6Lbxh/IJ+BUSDmeRtmWXcGmqVva+uSWzECMJuXrcvL5rDLvDf/e/6ErkQgUmgsuPOwNDp3Jm5OwB0WrYsrDMWVpmFltr1VbMF/mArQg6tRKx6SqauBFSenmoArRRdOboyXWSDAIMgol0doy5Vrymj/7M1paMIjXicqETj4Faoh2ZSa1xFAY5Ei3kFhQPm/vRTPKKONq3XhReSHpmSfQDN3PBPO5ISjCzhLRIEVaJZbrYz88bddymRMoSWml8k1bjy+yLhrtXdGHRZvTqW0F7EF5RF8F7M97hCJgPPUgAOnaeVVZjRBcOfe1wJT9p2HKdZDTaJpEVTSer9zXhZGvO8PEgV1zWzYJURQRgWv7a2X/ZU0NUWRGNi+bPd70ip/jK2U8DsofI+O//tjP8tzTL+ScVeMm7WrK4zJmOtCM+wYozNmMUT9ehazNK3/jp/ngm/9y22OGFqgEWlPYl2tKN2k4+bplys8s91F2IUxUAhr6ySpRXgfD1UKpS+2ZHaM2sQGnZfemM0FE6GtxFqzZG9Ecwx1A+Qf/5rWctvLR4zML/ufrrWm0mAwQ0ngGgKYwm9lsbipfHFMuhKQ9Fl6CFKmITNk+2Bacl1ryicGz+JvyP3DFiQftNUo+c+0n2bBgfEkaprgrUtJGYwKwOPbmyesX8/Unvp5WMcv+oKpLqo9lW8PbHvb44Z//H76mtw7K16jqoRIUc+UA1z5UNU2vciUEv/e6qm5xVZk5sU9vcOu+z3nJpAwq2bOp+9oNlA8Yidj3QndjZv0OlA2qpoYHmc6nvVw1ydY5nj2JMDPMztJ0SCub8qDctcvbKyifCQZkGxHr07Y2yrbuu8SokMnakrwWRDzr2I2UgQPlZyiDeFumvCGLLa2tUjuncx2induRDH1P8CyIWJ7ZZ68z5dy+cYJO5xKGYYMibHolwOYQ+aP/+Hrq9zgrwqr3abPNMNygkeNZeXd/7pmx7bKyHlgvB8dUabnzEv0vr3sFsWViGneOyM5Ivv6+Gb5z8TtxRcynx8cZ2NKVWb1AFnV8wm9bprycvKr+2jqdgXnPjp46wfv/1My/TIeMqVrXrIshav1hxtpu9LrGone79tjwx3/8K7zr7S/mla/5Lf//gS2BCFvWUdn+eXo0w4/90T9T2LUn2iNT3hzYNmWtCNoJRc2xeCgT33+4HDRx/jGhPsT+xLbJidmSzNluSC0YtNuUQUiatgmDoVfSaCUQSnNG9ghVwkYtzsxtgi4l8uAu2DKbJkdrbBmhENprx9Fyc0u06ll+/SPfyDc88iIGcp1erVRnw75XQsAHP/TBHc/VFBUod+0KlJZMBzPI0hkValbssh6sCZKhpuPmU9yjCFIPusQO7uvTwQZn1AxqYcZcQ5EwyNcppGRcmu/aISR07usyQo9jkhVNoWG/VXelZUZaYxeDQfX32ahPVw4plKw5rweYN0xR5nebXtu9M1yxmLJc7kdrWLIOxGk8xVQ2Jqkl4I4Q+GvTgWRslQ/S7g9vfMe7/Fw9d/UkCwOzTvr2S8CZsjOhSpFjC6xGmrm8qpGc0x2q93SHxE3Z8Ey5ynJzPUhmp59AQYkQ0svXG3rMMGh4pry78hANhA++3XCMlBvjUUGAkcACHvwFdm9ul9kWptwZvaFzouIwIcKzc6poWKfq3fcJx7wKFVBqK2OvgfJIJpBcjC6c/LekoQWBZeb6WRuN5ODImk9RzcvtRl1KH3XNcxNlQoCgGxYTTLlrF5VbpvCrzrsGgNPL53PRt7+cc77qjTuqG+qjKJwbdohAUGp8XS4Y+XpcOuAtEDolnjLv4Wiw4DNDUihfm7zj9W0qvwOQhVmPyrzJ2NWaUxDVmPLUguui3rJtG4d+3we9DMlra1qoJ59xacFpA4UORkQq3QLKnXrPSNht6Zzdv8cCTp065o+nbO9y96fMW76mPGxsQBkQh2O0a+lm57u1JiBq1UB5UC8a0z53JrREl4l3fI/sMYYq4KVXvoq/ve2HCaMxaMHKafN9e83TTI9MPCFED4f21UbVMScQhVdCSJFzbHGRGdtFJYjG5EG1bkSEpCcG/j0CmEuNojVPVsiG1lw06NCYsYrMMxaUi4JACx+XN6yDO+kUOZPv4ZpTHNhzKyEoVYOF7DShjBl3TVJ3vHaUlm13JqXm1NwFvguDWeAUIhgSNc33Csdzfl5EskDIwrpIwcC+l4lVE5RlSGjXF2VLG+oO+xvZeeY47RxxslKb/Fsfj4Pyx9D4Xy/9E/avrgGVfD1WMbOh5oUrLwZgwda69eM1iqDBn33DT/F3G9WG+sbf+ilu+JipNXcgMiFDyRyhBTO6PWH0loZjyjLwPa1Dy9hqoZHhGn/+138BQFHr5aDVpLwtVCVoTWKZ8YV0cmOYsQG6iluMdjB6e/jmT3MKA8bvO3Ce/3maNH0duf+ZNWJrWAnnbOak5W4xkHTSaoGJVERhF7HEcipDmpwQxqDugtMVmzRuGLasyYjTdaY8iiYMvgItAMV8OmuveYF94eq217bRNMeZt/3JI7vZjGPb+kzkLAcViEnQzJUDHzjphgHlGliptY7qW0Y/LRRXX/Av9COzyL7mmT9J4eqylMbDx22Y3elgwFBHJBaUr8fme0gbQGqtKXRCJ1uoQHm6xiPZk4hTY8K2PJMQlw2G9vs+2pryKdEj6wcelEejMWjNBSfNdwo3BYyXnL4X5ZjyZIUiqMnXa5t/g4Jok2FXaoPNQodbvAYAsjBkddp0AGimBe0Ns/n097cZSUURNmry9clx/I7rJja23AY+j4QBn9+/xrLcIKnJ1wtp/nzQSrajfMDs2H5fF9zInYOstftvN9eUhkytukBhAYHg/vA0arzOsOwxtoHYxdn5jJMpD8q12Lr8B5tcx4XWzNZ6m19wzwlOLC7SV+2J+bQhRpTjVYbCAYpKxdNvmYBOZIqLL/wUU/P3M2eDZoBkZEt1miUratqD84fSA7zqD3+HmaMmOxPsYBi2eUzbGvWiIYlmNGUtAO3TQrnvLQSzbwiZ+duA1hN+kpdIk+TSMeyh5S9a4ztmAMRJ7nvAKg2JY2zLgNUayCksiNvQYaVo2QWUn1hcZG7dJPyKIKAbFSj7BZ3BW8WYG4A+lU/zsegL/mcA61Tv0dL6I9ue69arr0SulJTjABkprx/WWtAUCQ3XOhDt5ev5KECsdAntfQ2TVVQ4PCtT3g36rDLl5Z/LKmNQrHOq82FGFpS3RUBog+sySJD9JvOnV9AC5ixLO9bpZJ/2cTUvZ8N1poIhmQoq53UkKoop0RTunqiU7/ncgJUHvoZe1qHnwEnYpJuPiWuHP4eqznv1vBm+cOnF5jptMnKoOsT2mjqDlGcsX23vYXX/V1R7okTcEsg0NnIOp2f8z8PmTJXckIKrrr5yy31URaPGGNrEi5xmvWygWea8wUHPlMciZRAkPlEyjMweOIgn92W1ib0ulSQUGqySrixcL2Kb+Baxn8HaAY/AKYIyunrG3CMPyiPv/Mwu77WrWxbagHKpAkqh0Zld72QCyaUoC1qd4V1j1qzbvbzLbLhC6FoySr07KK/ZhEvLUDqmvBWPcJx2wlb5OkA6mMPdCSN/30ObMvcZe88zUfh7eT0FQw23hdoD9VDkxFPmeQ+Hc7VkSLntnjZ5fbb1mk1ya62JRvtYuOd76N3+o75PdoomUimBNXob22vUdVC+WV0BE33QV+IqVgk3QQ1nhJhoQSE0iVhHRhqFoLBkwPzY3P8V5qokdW7ik1Qq8tSavBWRV3aUjpkvWl6+HsR91MZR4wBuQZ30sne7ZjWqRFgolC+/Mv702HsVQi2ZFNo/T+TTDPI2d5y5hMAy5WQmlhk0TzNrW6s2O0v+HBsnnsltPIkSSSRzrIczZSn5p9+7h3NiO++FBgeegQhBuSQnQPlUbvatvHWajaGptXuofSmJBeVjB8qDAqmMegTw5muyVk/uhlOnRXa+FBjjupbKCALIOmZPDnvnETSruPdQslaBcqkQEhK71+syIsi7vkY/tMeesn8O7Bxp2USAk8UDqMgqdLIqTl4t3bPUvlTmK2E8DsofQ+MfX/FSZnsmAK7L12cldIdHQAXegb0fbxBaAdVD04bh+btf/mF+SLydmY+b2mbXa7FlA+U53SYkmHRfD0boXJLVQPec7Q3YayzzyDHNicVF0kaVoSqFRNdEVmFZ0sgzGjbKmM+cjNyMrm1plMctBsH2oDyWkpQEqUuWpheQZUGUZ0ilSJuNic/mgQOz5rpm3SED92IKWjVlVR2UN230s1Z2WG0ZQL2/t0qcmQU2jcxLP69XWbX9MmdwEp7qmG2dIkVGJzdyr32jfbSitW3N3lZaZoHeNzDBlh43uPTkImnU4OZPfYaEjFVRsY4xmik9rIFy7eXrY9tq7nUv/Qn6UwYlX7fPLPYjW6+vdcCZKXNtdaZ8u7B/KugzJvFM+UnrEl+EdpMTBQjB/nTWB+FJusZITdMemZrMpbkWUdnAlRxXwG5voLydmuyyA+XnH1vmwBp0xiVZGBptMbDWnQGgNRp4+Xo/Xt3ElNdAucyJi8mAL7fBZK4D79Yvaiz7xfd+gQOnjXFIZ6wZnbHKlNkWWVBSBhVTLjYlOfR4MPGzzIZt//GcA3ykeztnshwJlNMmEB5HTRakYMM+eoliLjOBhjMWLHfZbGK7la44HTEwsL2jT8hVypX7zO8LQaAlTx1fxKDZqpjybUB5sqmMgUL4NSkLI84/8Qjv+t3fYEOZL91MC0It0UIz6LR5KDjDstgAXX2nUcu8Ry2V0+iYOVOv6+7Ydmlhq+R4tp+oZe75UjbNkZl7wZpHxnswTQJYWDNBgoogmh5Q1uogh7pZxeRSkdwvaV0fEHQO+iBOR6D3AMqFgiypAvIoyjxTLssQbJmK0JLhygzK3u88Ms90RVf1wsEur8p7Xvc7NLMUJQQLTx1z+OuurJI2vi7Xlh9pgXsHCvtdThbWK6PmpVEW2wOh6975VwxPmPvQOWdcyfG1JNYRU7LrL94l6XQhyU9ZtgZNHA5sO0oHJrd/bp2gz0C3vCP3khozCktG00vcL09xTC4jotyDchXEqFzSiMzcmbbKqJFWTI2q+VaeDlm6uUsxlswEPbpyYOXrFiyqABU3UEKT24AwKqEXr5A/9CRODfcxJQQv7IYcmlqgk48n5OsRwiccTj3nCFli6y+tMm09m/JtkmRWsr9vg1ZdyZTXyobfnwGETSIfOL3K/qICCEFrtpLKa8G11392y32MVHWP66B8NZV05Z+yri7xNeUhOf2o2suHkYkdnN+EGypvcN2N19R+EE70my82ydsjmfjvWYauFM71Xcto2NrvwAIZKYsqp7fL3HcJHaFCSjRBGaFEicqsO7NsEMh9vr2cay3WmDXMeC9r87TkCzU3bYUudw57t3MUF2VCKKCR9DxTnmi8M3Xd/Ky3cYS2dbQWovTrwW5DunOWFSh3v/VRchBwa1x6MBNRePn6KJ32STcp1Zaygy3XIqv7CSZlIBDMP/AdxKee7UF5pgWhTgnt2pvbNnKlqpKQQbRVvl4H5Xl7qwGX677jrqWhQnJdEoseMlTktVLFhaE5/ipzXr4urIIll8r/rG7w5pnyomLKZZTSzNrE4RgK58hu2dhcAhJZTyCIWmo9KFGupEFLqDHloTWZy+y8HxYtgngEWiCsYd6ocYYZC8qnL3jAn+M901/N74pX8GleQChLr7oQ2RxtoNWp6qRVYtVnmGRBkB6g6AeeUY7sPcsbpzkzNvc8mOoSxAqtIO1VHXoCTHLnPR94P4mdpzLt+t7hLkos7b7StGqITGjivEuictTMEghNOZ5ivpgl6FTtgPc3VtHufRAloEksaNejWQSikq97UG7mzMjV4rs41r0P5RidbAXlZTKgsMrCwQVP5itlPA7KH0NjY6nKpE2AciIEkjCd8TXleXuJhYZheFfbBoB1VY9IlBwKzUviW6LZtmELyrBXTSvnbJQJWZASjZkI0A8ODWhYbyyjhwu863X/Ey2rqscikAS1jHJUFjTzlMgC9Y7Npjr5eNvWheRJg0Lk/MNb/3bLtUvLcicyRUnJvvUlpgZrTI/6xvyrFkQ6qX0gbbJhrKm3u0FIWjXsb0C5dYe2oPzB8rA/TqRKnnePkSkXVlLeUQN62vx9f2oWr9LWlcsi4ZzBKb5x6Ubv8B7piGNygQ/8ya9uubbltgG6C4MVXvff/hPp1BzPv/vzIASffs9fIYVmowbKGwoSlfuactWwNeVCMLRSs6yIQQga/Q3umDFtUIb2GjvjEcvTrgRA+81rM1N+7NYbmRY9RiIhsez9ybYpIXCgvJCK/ULww0vfRc/GvWE5JijGTPXXzPXNdYjLBC0Fo1jW5N1nB+XHbr2RZm9EFkUM22aBvfy+h/np95tjHDt4DuuZmU+3XvoMcz/SEtM0KEZJRRbKbc3XAqF8T3g3SssY5Tr06o9L77rLXmvAi696L0+9/VoADqyBXo5AakbdiDLMUUHkEwCbMa0sMy/5B8iJyIFT9l6eO5wx9+WC5wHQES3OKacpA8HI1ni2Ugf4nftzzIkd6n+bdlPrrdgWbgsNhm3bxk6MWe8/yLBtzQN1TFu1KBaOVEz5NtL4Rj6JRsORQmpNFoZc/xRjhrP/oVV6dnNsltK36Vk87yg3RKf41/gmCrqcXFzkT3/pPzG2Lcn2FVWgEdUy/TN9G8Q24WQ5683esjzk8NGrcTF0uIf2Qv/wmz/D9MCsd7PnHCKaXjNMih0pSSVHtDXGIplGBpGvQdSxhkJww0d3726BhnFSBYSRKHzmTqsQ7RJ9FCyFLYqwDUJihT2cJKjVlO/MlBe2HeXK1Ayz+45RjIOqtZcWNHXsj+OCKSchnteK+21LubUaUy53YCejckg+sKVMs4UP4rWSJDpkxqpzhCjJIsHY9gorz5h1o4+moQOyMqqY8h3YwrYYsqGnvXtxUUYMLnwS0zyXmzqP8OH4Zm6fe8DTyKWMyJRiYJNdXeshMtTCtERz4FUJztzR5dgn5pmiz5Tsk+sAJ6RSShKETaLOIddSmLDQLM7cRmt1hlODfTxJBkwFgnM6XbpF6uXr2gIot+4LFHPCSjOtKmdDNX0/bpmW7BvYe1iTr/eLZFumfGYQMBVXXg1CRgQui6Qko/HW8q9mDSwrm9QTwTTr4wbHsotBNDxTHoiCYVTN2X7jCBLY35gEWCrtcP3nr/P/1iqaqI8u1WSiPAxiz8CVQQXKNYC2zw+NsAylqLlQa73zPuHcwtGmj0WsQrRU5IW555FMCHUTbVkz11qstKCrl3W4sHxwkzP8zsA12MaZXZQxASDbywwsAo51VVNel3Sf7h/0Rm/IErWHkhu/j1gwkwtFpmAFxU0WvvakJrfvUUjpmfJR2vL3XciS3ZzloWLKvXlibdmZRqDc+lWGyBpTXiqnMKsx5XIbUO6ThQE6OjPxfxpFalVvridMnEfkRWRAeaR8Ihtg3q17tZpy7VUzOaGdG/VWaOOVC0FDY+N8ROlMwTQHZ+8njkYe1Ptyj1yCaEyYHIaycqYRaA/KtQ4RZYyIRgxPX+T3aAdo0zJBhWOElgT2Ow3jdWZGJmHZOdckiigDTjRNLH6GBUJR+ASPLBKi9pJXvgAo2/bNGZ0m0X4GS01v9jZAMySnGIYMinU0MGf4DdJeh6j9dH+sQCgUghtuvI3A1sTLvOs9Odw5vFmdfY9SAUnRoqEKimnDkqerRzkYD1Dd4/74+xqrVVmgUKjGBk3bmlA7J3XvbG/O1Q2cehV7TseUm+eXqhHCzcPUrI0ZGpGss3jmUq458QzfheMrYTwOyh9Dwxl1jqO4VvcJ84VBQ+F41jPl6xScc+SToDUb7WkevO3zvo6tKVLe/gcv9z0lG4EJUvfZ2m5XU94oGmQyn1yZganUBNzrzWWitIv7KrmVo+VBSBBUU6eT9mllqT9/y2ZTnQQoIfJ9pKfGDe58eGt/dcdajmPz54WnHuKpD93P0TPGTCyumfcoEZCQI+wNmxmVBLGq+qMKQTNTNG1QHKmIzNZTNm096UPq0MT5L1g9OfE9pCq8+/pMYRYVZRmAMO/wtNs+wPceu27iGHfzBB+g1YcD5fODVXLlnJc1cZn73tFDXW0ssZZInePWNiNfH1NqzYn2Pfzaa38FFZjPr0ydorSBswfl6YiNjpMPT8rXr73hGl72xz/LlVdfycf//g8IhWKsIhoWlJ+w39WZkSmhaAtBSMh81GVoE+WN8Rm61qBmY65JXJogrQ7K98KUf+xv/4CyV7HkjeGIOM+53O5fy/u7jMuIIgg5Mv1UpqN99POY6cE6OjDJo1GkPFBWtXNqGdIuJ833nFwt06EHi0cevJt1nfGF/RchtSJzyRd72waXtIiveD7SvkeO4drchz3SVTIDoCBkWHNtfsadP2Z+bo2+zhuHdMfWZLBlA6uR5C2v/AXmj5ifl2HIx970hm3vnTMsTM+Yc64ePTCRFLj2kGJ1xgardgMM58/1a0v9s24k+aSQrW1LY1amphnPmwl52QP3099wnQMSpi0ov/2Ky0EYpqcXtfnUW/6UkZjjxAUXMmi3WBjWQXnNjGvDPKOiFXK8mEPbe3FOehIhFcrSyI593G30V8y7utrp8rU/8jME02uompFRppr+uQnbi1q053lErnAXNplp37tbr/zXXc8l9CRTHgjh5etCRZ4pH4iUnmyRRy1E5wC5fRZLKvCJK7nLu+Lc5M9MTxE3VylGFeurtWRKN7e4sM+LJt+aPoNvz5qcxMzzPhUoDOX2wKQlcnLbCzxqllUdtpbEhCxYLwdECRrWp6y6YMO8vz00TTTTDysvE5Y7XFpTjxnT8Ex5WUQgBEpkTOWhSeYKyFumdrQMEnJVsmSl0G3b6m6oBIXWHpQfeJaZA+lGyEzRM90tlMRp0LUOeNLC1/P1F/wXDjSOmu+oco7P3EdUBJxYvZB9do40g5C5LCOx291QGtm/e15SKp6CcWHeb13fezoitPuMTEskIVqXoKs5P8wjRK1uWGRmlb798p9Ez1w0cZ8CF6aVetsER+Kc15VA5Wb/kVGLQid8fvCdQITKHZOsfItAXQQM2kc4Nxa8oDEJHlXeZH29kqUKFRHUFA+5ak18PpSNGlNeW4ODEK0ztM4Z9t7s3ZwnjOV2A+W1mnKlISkjtCzJMrNmxLKBEBJt1yAhFQjFyNbE9rIOs8M1tBLV/5e7gPLtVB1Wvq6TVVbs/Y9q7utZjSn/5PAQiQXlQpa7XVrtGp2RmFl4Sq3J0byXnON27+5JTebWcKFJXE15Eftrk0JRbm5yvmm4lmXSyb1r/zeF8AA01CFCVy3RXClWSbWWym1Uj+55ZSok2OTfp4KMlmXXC6tsiIoGucyI9RAZajJ7fKlKWja+WKkx5dIy3TrI/bOq1xkv3/YdTD34TZxcvZjfG7dYGi6AhplDt9AIR5Wk3e4/KpfWlFRznMPczaWWcLLMvNRVulQFCBUyXr6QY594OSt3fQsf+cSHSGvlEKkw61Bi59hAjpgZHSBqnyaeWzMfKhI2bAlTTkRUU1MkhaQx89DEfRP2PrskRBxMMTzVomXfpQGaE2gGD5nYbaUxy6WHbwZgY3SUoy98R3UskZs2b0XsQXmQTnlH9M2jbd/TsdA0dEiiCvIp8/36q+dx6sA1xHGlsplrrKJqoBxKEmdUtxmU26RG165fpV1zOzaOlTamzNTIq+WUJQPGQiOjIZ8+8VX85Rd+nI/0n7Dt9/+3OB4H5Y+hEY3MxHvw0CGk1oQ2QJ4tpskpiMZzTAcaIx4XjJJV2mNNGYS8+82vJyLnMzyTBzjC8JH7yHQAaBqR2agrptz2FiWyro+TGc9Oaha5jcZpWkXg26FldpXNwpC5cw74z5+/9BDtdERsl/i23a46lmkWCJoj82LOD1rkvjd6NVIrST/dngHg8pMnuGTlJM99wNTNBjWwIIRg1hrGdVWTqCgJG7VgRUiaKXTHfX/+XDu3zzEKuLtlXuKltgkmp219UmDr8HvWKKtBSUNNSvuCskl3sMbGtLmfmQ3AHtHn8YT4BJuHa7U2Peqha5ngqCjQlq1NdRXkRIQIVVA0LWiS0GbEYOp+ju37IPdOfZaBdUa/ybblOG/1ckZ2ke6kI0Ivya6Yci0Ef3f9H/DB2St5861/SEs5l8tqoz3ZMoyXMyNTaM8SXZAe8m3RZtbvQ2oYxSCStpeYjhLxqEB5WwzJeqEH5UEecuNFXd7yfMmbfvAykq5NKJ3zfF5+f8zXHvxeSi0598wxyvCQPWdRsde1Y6ciol1s6ttqZZwD1QQpCfOcOw6lqHKGJVsmUdTAaiHhn776KN/2U7/K5fomew7nKjx5fYFWPpkBJnk0sjRIgKY7ChBxh8KC/m4ZcOHoaQCste09yxRibYkfftnvEljm7czSyW3vXVPkxt9h2cq9F+Yn/r8XQL9j3tPC1rO2ugc9KN9OGt/IHYtu/r1/2QSY690uP/O6N3HPuecRaE26YRN7YdeD8jrz3g8TVo8/xKjTASHYmJqisVG9w5GV/v3jK15K0zqLqyTgx//orby1+QIApjd6prWYdm2Xzs6Uu8Tm8uwsb3rrX0NUUJa156lanh0VYY4ONbK1j8+F93CbtIk5+4oO1rcm2CaGmmTKyRIv9zZOveavQ5EyFk3ysI2ePc+3y6obvW1j9+CHM8IbdBvIMKcYhYjAscIBHd30x3HtaObVFOfoWXpiSE/EpDqY6Hkf7MBeN0VGMbJu981ygpFPdMT+0BiRIkyyc3XaBmA2kdsHWnnI9NJzK7C1AzJpqpSMyNeUP2H9XF7wiU+ycuTdXDoseUn2NNCQtdYpwj5Kxuiy4IQ287wVmjVnoAJKwPUH7hwe+/PavBVjFYFLNCrp2xyd23mivb4xo2iDNBixuHYeB+yFR1LyZBX5evl+YtZb18JICE3Hyi1nrKJqTQWe/W/PXEbQmIVaPTnAOAuoic0QGYzmn0jamKXliHFXQ2xXtUYvJ5DbgXLr6FxEaGXmbGvafJdUdxECVFkBl5FNfJdlxKB9DlOBQG3y7SiKhHRYgS6tAi9f1xpyOhOfD4Okqr2VNcY0CEFnqOIkCScR7qKjWgywm3zdgSNtrBAbZYzWBWlZMeXmRNX+mQVDisi6k5cx5Qq13slqVza5uZ0ap4wJEKh4g1PuQBovOa7L10sV+HdZiMEeKspriQcr1y3RlKiapNhsWysWxIRhTtS2teFxp1pDpEKInRMOUGPKnWeChtSWQc0hqoSzLoGcsDEpX6875QuxFZQ7NUWuQi/HdyMOUw/Knc+HyBpkQUpHp8hAk1pQHqqCaWHW43VmKlDu2m8FY98Dvs6UgyAY7uc95HxEST77yLNBQDz1CEE8Qlqpu1tzVCFBNsh1wO/y27yS32EctL1BXyCp5OtKEpQhuQWX6doRbrjpOrLaBB4KRTuPmSolyj7DmfF+uudWBI4oG2xEVj1K5P0qSjQNFZPMPDxx34Sdy870MJYdBqeaHpSvonhIC1aOGfKuc/mQ8y4wZS6zC3eTTFfxg5pdNN4ERYvQgvIwq5jy0s4LN/NaFiCnQtPU0ER55/WljXNZn72bQGo/B2eaqz6rraV515q2dp3RHArtiRMHyhOZE9XWwraT5VumPCvHSFtj70G5VDz5oidwy/oFAFzQeZCvlPE4KH8MjebAtupaMAAlsWZvR7J5Pt+9lenFb2b2xFfTtSC5F60zNbI1r2FAQcJHeD7v4xvoyJyUgK5ICTHSoTndRmtFTOhbMCQqQWwyX2tZufB6Y5m2FpR2E3NgJYsiXvQDP+Vf3MOnl5ga9RHC1Oc2LTOzX0/7Y8Y28J5Jm2TBJMg112IWlPtmj4DWvgWIG0JVLFkgFAu2nnxed0C5zcMXjtHIFIkaeJuOwoLttkj5633fD1pSItg/MKyKIACtaVrAsmQ9IWfJ2Oz6JDS0x0PWbR/vB7qmVmikZzkan+DNL/0e/9lrPv4B1jrmWN10TBlVoDwuc5Sr3daTckChC+orVTsYkodr5vfWD4GUxMN1TkZ94qLJ0x/6d54pP2dwmqi0LGCNKddC0osNW3kmWaIjnelO9Z1O2Tp7x/gqNFLCMoqLBxf6tmhT60Yyf3IWDi/PUDTMwj+KxYQh3tnGtBgZUD5j7mXJPG/4ti7vep5kPLdAgPr/2PvvaMuyq7wb/q2144k3163YVd2tbnWSWlIrtZBEMAiDZIHBLzhgTHJCgAk2Btvw2WCC/QHy+9oiGITACEQwAiwBQijQSi0ht9RRnapDVXWFe2/dcPKOa31/rLn3Pqe6WviPFz7QYI2hoa57zz07rb3WfObzzGcS6phXB7cD0PWX2IhPcGLvHHnoaqXGcTZn9NZ891B3aJfunlQmdEraBA7Eub43GvHAtYpWtkSQSxsdrUjFjO0DtyvuP/oUP//df49XhmLYpKpNZ3H5VEYvMOXG95jIe+YXLdaTAtU5RCabUYDPaw9eTJemrjzMRqwJtRjIXFTJc4AanZIOfLzcMIsiLvdckqiSu067XfL+CliLLl2yKAw6NSjPg+BZ0vioYtE77juOXHYlNeOOC3wunHAJpiR0/+6rPksLrJl4Xvgenm6SPdNWG32gKDP3d4HUlg533PfrwJBVLQ2FafMOYDbYZJa6uRH8Hxi9+Ymbe8Neh06UYoxaUE8Uxm+YcgX5YbDdQ0xUWreKqUB58Rx119VQxi4w5SaL61pvbIAS3f1EpaA65EGLYvlofZtyM9eD+rMgk8oIL+9LkDIO0ZJQ8axPaL05ozf3883cvcef5gBQjEzMPPp5Lkf0NjPyqQDSdlmDKGs1gfXo+Usoeb/jMma6VDFY7rmOrOXQ2VvIwtWatVfPYT4VFzmZakB5NIk4vLWF3yrJo8us2C7HRXo/7Zyj9AKsybnb3EobCCRJPC1DCkuTSdKgpZVTkbifJfgoiX6N8djO3Xp1pHWdXF9KL13h3PIjXJytc3guNOrEbm8qrWXWPSOHkGSbLWkJk9VNp3zmsYc4KJtrildvpX/8xQvt0ACyVC8q1DLFM9e4ZFRL3v+9sgLlongbps5s7YpRKdRs4YvzOqwsNcnhdnAeZaMamKYCyvMypPQi2grxAJgbZYSaM5lU1m9YZKMp1eJ+pb2wWXuVrWWweB6WDOwUHTagXs2ZQykF73r/u551XdDI15V1TLmHBs+QFlXdtnLxjWmSBEX4BxA70N7VY4pR2LxnyqI+Cyj3r8qUR2hlMEFSM+WGefm6kBZ5yMqcgSUqwz77cV3lGheZcmOhVOUVVAlsi5S9qicvsxZf+xV/v5H/qxJtr6CnrxhVOUol0y+s5eH2E6SqQKNYMyGBQlQdtgbllerSzL/LKuPKUYH+wuq6fKX+nZ/VsmxThvXnMi9hQ9avSr4e2Ix+19VH5wR1csav3OWDpC5nqurI6+Mky0zk81NZl4LODl4wbUB5bYyoUSpi7LU5UKuUymfm9bCqRAdTYj2a80/y8IyugWExWyFNx6RzdfxTFD2r0Si2oyG9dBXP+nSP3lt/xpQho7Bhyivpeg60jP8sprxaS2pQ7rWYXY7ZaLlY7mww5CIF+xfFhHGpmQOBn1PM+o2K5dAjLskwXcOLq7KbpWcx5dX9bsk+nSpoG0XslaRdpxbaHV3DoO3WmVL62/daewtMuSpD4khi7NnqQiRdgXLrp/Tn9qbK6M2T55qaDE8Mrq0kYDJd8smnHuOgbBNS4k/nEzN/tcdfg/K/RGN54EBB1vEpNTW7rJJldqItns7hyIP/lK5kvQf+mP7UvYijqFu7KQ/p0lEJUzzWldu8cj9zgUSRoVDEVU/sMsJc0dpiUxjIUbTnaoxCaZkhm3QSRDz8ybtqF+Ol6YRe4sBPlKSouX7h1fAy9zr20hbZFcf75X//nQx8BygePnQ9S9OR65tuLb/x0i/ikdVN2r3mu3xr2JBeRofMErYs8FsNiFdoRn4bbFazUkVleufNeEiLPHBux5z6HVZHAwJTojCcFyf4sgX/6yVfsnC+hn001Ez5TrzDfuiCjNPqFK9uf6Y2fPvwe38bqz28Iqflt5l15gzdiqJhVq8A5WhTtwgB6PgzSi/FMx4nJo7lH/RcYLkxPkFu10mkxivMirqdSObpmr2zWpMIEN9XM5bEvR5pM5LqgL3YXVMDLhXvVTlfw5hrhrfNgfJHALiw1ubQbgyyeE8ji18W9d/+WWPJm5CNfGYtN6etWmMqLvJ+0caakhesvIb2nMLgZOcWDg+2yQSUD+Nkjilvnum+7dDJ3TXuS8ymC8vl/CSX7GsA6A1H3H9KoVimM21Y9ac3N9nr9XjXnZqLpmRp4zFWfbcBGcnml1c4o+vcUHjNBp0FIbPMYy1Z48jkGIVN0N1D5BJcKQMn0g6vHd7OQKZFkI9pSzATCmt99NLeVe9dS6fMdt19OXdkk7GA4BNmDWUtpSQWooMdOqH7jki3F2rK3/s//uvCd1bt+vKe+1tP3pGkJcHS4R6Z55OIqqBrYzpFVdaRY8XFeeJZrG6Cg1m7hTdWXHrmhe6zwpRXODtol6SChk/c5ExbdKpID5axdym2Pt0nNx7/9bu/+ar3ohrxVGSdnYjIn2HMInNUYJnSJAsvf1PEvde/mlTlmErW6oPVFv/PoLmUsQvu62Ua1e1mMAFK2KUZKUtFj1nk1yZ/jtVVc/W0z/2u9EbiMizPJD1YIRKzLs+EhPhzLuzumCuiinq3cmu5KdsLAMF7jp7Xsc1qIyzHlMvaYTRV63ZpGUtcxiRLbs2p2pZFBrzMSdztXC30leNDv/U2otJQaB9f5OvFuCTzIIgsZcutbS/KT7lrjnfIg5zcFHzIvpBNCV0yY8nxF0C5VUDLnXeZup+l1kcFzT26nF+iMDltv8dSsA4moZ+scaH/GFMbcWQuNGqLZ0tmShIBu1XiK6Dgfw9ce6Mgzfn1X/0lPKtqF3BlQvyojxWTt1C7+2SMqmutAWzb50zvGjwgFlC+XSyC8tY4rY205odXA5aYUx23t60MDte/9+MnMa1O3RYtl/uQlyFF8r/pUmCucNK2xsdTmn/95n/Bv/vJ78UU+gpQvtgRRem5pn7a1q3AHVOeY80ET9q5lpmm3WpKWRSWB+574FnX9fDjDzVMufFcqR049YTKKI0kNxVAM79DcoyA49ViT66nOjcDn6VtmHeVGnBbhmg/B2UZyfnk1hJVTLkA3GG6xDW9huVU2mKtx9nn8ASpRiVfr83XrKJUBVfy7FtybmHPvXOzyTonT55spPnKNKUOzzFU3RJNiJfS8pg6YE8S+htljFYuSaUDg5ZyyUObbq+dX0+VujJt0IDy0nqYK0zntJ/W70Xl4p57O+T+jGVZK1PxKoh0Qr/nQHlBUF9VUHlmeNOalTfFIiDTyRqJPKeZALugvYcOpnjlIig3uUYHIdu6eV+s9ih1weE73s7LXvZrLK860kWVIZEqawCaT1fwlSWbUwRMcXvM+Y1HSI98qDZ58+eSNVOzRCEJ/YKgViKWWBSKSEC5qtu3iUKiev46xhrFCi7mPONNydNtKA2oHsf9Zk/6yOm/wZkPfB9USof1Ryl1Tjvp10x5MMeU+xV7LWx1xcYnyrJiFK2VfdAlOutS5MvkArjzqVsjO609rOzjVpX4ZVQn4FXeWXB5NxUo97IalGsLa1VQkIqawHpzz0tiryBjJ3X39lQWkMw2+VwZfw3K/5KMi2fOcGhP3LlDmHZCumMHEmZZm0QnPB25DNWSmH0NVMrS2E3gQdyr6xNzQloqYYbPRiWnlgXMGje5W6Yye4sp5aWvWGWNJrQ+VhlG0S65OK+XEizMoohP3fPhun9wXBR0U6nZnk5R+tnZWiXtYlpFi+QK2dP+/hSUwvdykjDi5meecH+Tl+x3+jy5eYSv/KffC6Zqo1GwISZvh8wSmJx7VgLKOaa8UCFG2TpILio3SZUSjiSIKReZsBefdYZfLZ1wCcfQlB2PS2snFxjYaXSOUmtG0n95GAy4KBnDh+3zOOlf5J7/+s8AGEn98Mp4n2Q4XWBXg7IgE+Ck51xNAbhCRhfrGaU/4+T4JJGJ8LIpF466wHV9eoxB3xAWLhA3eGwOXTDy7pe/jvuueb77udZMRWq/Z0q6nhh9ZNUGGbLTXuVy3Gev787bojijjNMLpIcZ993c64iKYxxFKN/Hl816FprG6O2zaXJl9JlQzLw6CeBZj0w2gqVgg1G8xvU9Z1TyS0cfA+BE5yZWx/uUAsoH7WkDyucOuafadHK3uVTJBF0YLhfX4hmpHy6H7C4pjL9CdzriWPsGrunczO/e+Uq+/9u/m42+mwf3LA3p6D1E0F/fz/mhCrUgX8/DgHEW86qtV/HivdsZ9u5Hdw6RyeY6TV1getve8xaYct+0effP/TiR9Kb2rL2q2Vtbp8wuuw1wd22JRBj8Fduta9qwhvXh03UCqkMXvyxr48Th7qIZT5i5n2fdxaC7kKLab/7Rn+XeEzfXSZSWDcFk9C5dxJucJ5FnN9I5mdckmqbSFi3dkyBJHGwr5YLfLkkF2L3xTf+apCNmkY9Zep/MuPxYj9/JX88g3uS//9s3PeteVKMCsEWkiYJZ7bw+73Q9UF/o7t+0gKJN5FdAqQnWbQD+n0Fz6StAeVFE1DbP1scrfZBS537e4/Ejhyj6AliBANuYIX6Wd6VqSaf68p6OIwJR3NgyILB+A0jlGmIC9rwBD4gCqZe3mQf+nnf1jEMs7vs6KtE+9fUo4zMU5jYWEBKVEbMltw7EpkryyvcXs1pKr65irPXoR129fqn9Rko6zXjsmKLlKfLIvRuH9QrjogcKinBItRBXoHwmj6iwtnnGyvkTABSJBPt4IGDUWE2uDNuJq1U/0r4OyOgnq+y0L9FVmtbc82iLz0ZeluQbDnQ1TLlhu3BrZZkpVoqUyCp0ZfRWBvhRp5ava69NXAOTOZ+UbkTq9WrpemYsw6Iy9pIk3TTHn+thXo86QdDixWtfTOH5rOgLtPUeqIyz7YLRiaOUkmzJpfRB5SXF7EO0fO9Z8nWMJot2ee/q+/nYoT/CK5prskaTX8XluybKla1xbyVfL4p912IPMJnGC5uWfEoZZtNns67v/L33uBpwAOuT1cZimlwbMpPwEXJ2PINSbWxVk2AtLQniu5Jone+hrj8LKL+qmWQRogSkVPNtxhxTLu/D7myN6+ZktEo7X4WHn3zsOY8H83XzsuYaDcGE0RWf25HPBT23L4xma/zrH/uRJrGnTa2AfM5jSRzoV2pLA+XOjex4ojw0IYWyYJPacDMtQv7x17t4plz4/mcnMBqmXHHq0CP0rrl77pd5bbBWiQA//2UvwXgJHVmbEiGcIpUSSpljgY/CcvbMGVqVS6c/xa/N2hYJDW8OZKYSK2u/IOxt1WV2VXmJyTVepNniSP33RvuUqiBou70xkuSAn/RoewlF4pK6toyIfEU61xJvYjWZsvzoD38rNs5rkzcvbN6vA7ta/3dOQKjAYrEKvHBE0D4AoDVw5EtlQlclUkOJr1cKB8qfsYqVsevT7Ue3sTxXGvKp019GPtmoncxNZ59u64BlY/HE1T3MmprylXifF/TO0ZL1oB269ydVsFoqWssOhAfDY3QDU4PlfOSuM2oNoYqLlME3cV2/r4p4oXd9hTeMl7Ekz/+LZgHHK4O+XBQ9hM3zqpz2/YTTqdtLb8i9ulXe58L4a1D+l2S8+6d/mN5M5Mc33Mio3ZoD5RGpVYxk4exJL8aRytnYEyaw1ceqZrOJdcHM+qx7LqBrVUystL6KbQPKC6E+RsJQ5irjiPQ+HMaXyedYU4AXPvoop+69yFT6bGut6M/cRtGZTnmWwwfCDACRbdVsbTVKyaztd11wc92WBD6FtC9rL3Hk5Mna3da3hrbKwcK67UFZ8OnlgKLKcitNlJeUZQPKKwn+VMV0pqnUIC5uYM/bdcC61ZqwLS2dvuDJe3jjh/+Uzuh6/MTdE20N424XKzXJUTLjfMc5UJ62p0gI+dLOx/lf3/N6RpF7VsvTg5phrUZY5ORBSAEEAsqr862yo9VoBSmlSrhh4HrijuJn2AvdArk2Oc72qiYujzAI3M9CAcbjVodPPP/l7hl4momwtCWKpO3mkyeLX+aHWC/kW774+/jYbSfdeVjNTDaDiQ0oRIrfXINPEYYEkuSZReb/uKb8nvf/PmuJ21hyAbO5JA0sPuXFM2zoW1FK8en2hEfDj3OgDgi9mMPlJqV/CG08plGJLquEkq2/e9e2aQvbXLVv8oqS1HQwYtq20xkT5x2mrRbrkxmvOvSV3HnojRyd5lxaOczRwU0A3NUKybQBPcMIS1ReYZSmsnJBvp4HAcOiT2hCNAptCnRno2bKt8W5+uT0BEMxNwvyIaNyk8nDd9Mdu+eTRyHv/ukfftb9a+mEZF/ue8cnl3rCro2ZSmu7YH+Hjk6YJe53Pj4Eraau/IogzhdFS9peBOUmaK7149fdyUwSdR0bkZuU9z1/i0dPTJh6M7RVFMqw225q3Kc9SewN3fPxKkdZoV/9VkkyJ71Ml9z5rt7r5vP25iEGwRJFGDIZPbfh29rgwJ1vqIiiMaUEIwEeYSXhk/u0PChoD0v6VW/xK0G5uTpwrcazmPIiaECE8fFUgOAQumWHd935NGUkrE7psVrmjcT7OV6Ve973+2xIizdvRRE82aa7l+EFwtIVEZ5VtQNz1Y4msgEXw8vkwQRlYT3rMM/MP1fP9ygRg7KOcedWXU/pMRCQ2JbypLiM2Rc/yVioUSNcSJzsNWDhKiCoFTfPogLl5WDGw9fAOFnHBOOaCW0XlVIrJTCaW7jAZtWGSMqSpMLW3QMUs7Y7x1Lk66kJ0RUoNx5Gw8Wpqw8/LBL2/rTPfucix69Yt+KOlGxYxcHTX0RKWcuhvbJkJPuXKTza1lXFKgEMygR4UQ8rviRWdWq3dFM2oHyve5K21cgywNS4/wEEooBTGvp7i6qZX3n7r9bBui4jQh2RtwLC4AJ/e/Xf0Vn7kFsXlKqVIEbaaqoCYq+Dp/1nydctitMr91Kg2DEGXZhmzhhFweL6AA74brPJ7wZ/u/aGsZ5PmGxTpOfwQmHKcw8dNqokrcraD2B+TKdqroWXVyvBlLFkHjxhUr6PGb/RzkA3oDzTlo6wc3ZXntNxUebosilzuMrQz8mUu2NXqYNUWSpQWpmWnR0d5XCvaQ+ltJPKn37iyec8HlCbr1U15doEqM5lxldIii9XpEnP7QsPpGu8c/Cieg1Xyv6ZoFzVNeXSZ95alkzEtoCwdRsw0yXWprV0fZR3efPPvwWgXk/d3z57fayUHJ6fcP0t7+boK95Wl/ScMCs8P3eqEh9oeQlf/uWvZ3V6tAbrlbdOrBJC2aNzAjzgd97zB3Ud/zUn1gi8qq3ZIlPula2aKU/mWPR45Sy+gDrfr/qUa/xYcWkelCvXdq9+hyWBvJwHxOGUfDZXlqk02ZyR6NRENdgsvVSYclvPH1gE5RkhoaZ2va/qyYPJIfx02R2/SqRUSRnZv5ZSF9tfKCL07AlA8Uz7ZrzWgbtvWYsgE7+Xued2YnULL2qSVWHRqZMY46zLA6MT7MqxYwH4pYK+UfhVl4asz0p0QCjnlo4OUyQuyPI67rysKvFMWPez10XcyNdVUf+31Q1TbgDk837VEo32s0B55s14xmq0hesKr1YVfC6Mvwblf0lGu7/Kn7z6Dj78ihfzVf/iBxm1enQkKJ/kHmnmM5ZFyhNpYkLB8tC9FPvt5QU5bcvLmeCzKhvGmrCoVoDuksiEltIeheg0h2IIN9MZR1Mn5xnE21hZZGJpL3XT009y61NPkEuwUPo+LQnmW7MZas7Zt67prs3lWkyvaKVhZZF5ZNWZNqxJiyRfWM5xq8/TD937LGY7lr7r1uRc6CnyKmhQijjLMEFYA2+D5sG77+Iz6kYAzq1uYnypI6/6kANPrB9lsh6yS5t+OuFbPvDb/KN3/Ryd8WHaIpHxrK6l6/3BkGN7lmEwZKYmGO3xkeQOfGV4Q/ejmLZbWJaS4YKcFyAsC7Ig5LLnEQoor+rCTXRFYOglrFlFt+iS6pRzx86xJc2U1yfHOH10hcAe464jd3Gu/RivKO7hb/ARbp49WnsBGK0Zz22k+5F7nkEm0iYdEFhF6rtWY+7heFQlzXsYWv6hhfMicvOkYcq5Kij/ne/5W/zm93zFwp+e/8O30BpJ31IxlkurzdJb4v5rXshhz82JT/ZLbrwY8PH4UwCc9G4B5dHJDpEE1Ex55fR8/x/+Gnu2T0eY3wqUB0VOZtokAgpOb4w5ND7JONbcMvXRMqdvyLoMu8vs25O0dcREa97fbpHpHKuqtiz+AoOt82eD8lHeq/9d6gDd3axrys8JUD1sjzDuVFLfXYblJqvJyCW4gFncIhs/21SnrZLaKZtQ1/V+PRtzfvMk55Um2jqH8QNWouNMxRxRhX2CrO4WuvCdfibsyJWgfE7L/WT/eqY1Ux5RGMt+5zLadEhVzop1WWsztx7NpCa9uzPkyKUET+X8ym/8MoG0gPNjQ2KbY5plF1QdftqBkDPXnGx+dxVAAPCHv/DmGpT77YgoGtZMuY9HTNOaCVxA6h8EtCsDOatqU7gyUnXf6ecaXlEsgPJ8zpsB46NUSCDf0c07HNIhmcBH37R4QRbU4M5epWc8wMd/7x14xpD5AcHKjOufGbPmX4+pGIrc9buu3ddNxZp6XAwvo/wBgYWocM+kYQyvXlMeSv06S5bCHq6ZclMGDORPVrULKltFXL9XceWzUFZgdTrX7s3jO3766/j8X3kh3/WWb3BfHyQYCypoDMTUaMZD1yieGVyHDiwT6XqxIexZ6SUE1udrzYMcFRXDzFRJV+oaVoNmKAqlogbl8/J1jdEeF2cOLG3Ex/FVSC/pUngzjutF1lZLkjlRPnuPvJ7CqBrYmTSkrJihEiK9v8CUKxMS+CFIO7RCrZJpaTs5tUy2bsY+uMmTkVMDVfTr1FgmMv0qqbzViqXtg4VzO/3kU/gyF6oWULrT5aGlHVI/48xcgrx6F4JEZDkFdPxldx1XyNdLL+FB1RxL26Jm7KxRoLQzjJobFriLL+TT/kt5cNOxfNbz8YoRykxrUG7yNkG7SaxpZQmvkpVSedwAVuuRetU+nZD5PvfJ7/a0pVQtjMy9ssxr2e34fAewLD1f6lo9s+B6f+XwavOw5r02RUgeDCmMrp2js7l7Vsjz6cf7CwoUpQ3KeBwcXGE2euUxK6Zc1AcBGoJxXRddjV2Jf3TX7QuXZmvkQFa3QTR4f0YivEpyVPu1rxSviNtsSUy2qmGkS2HKpR1b1uXS5QP3BQv1+FcD5eKlIPXKSlniFbdHPs+ucTw/Qt8D3yraAno3BzeiBWAnpYByEkLf3bcSH1/B5cvSmhbLP/3Gb6rnvbkClPsmrPtMJHNgLWjv44t8PZirKfciFkB5qX1KXdTt9Tx/RoolRKH8KSZr9nQfsyhfz1t4oZynTlieHXKy/TlXx4O58qlCjN5KlaOAaMkpSKLx8br+HVkfqwKRUGtQLVZEXTIoY/bLGWVwit/tR0xb7vjTZIWuHNbOlR2cXN6upet51sZH16aCSsizsTDPkT+pDSlLpfAj95xs1mGp90zdlSKZLTHbdcnNqC+JQ2Xwi6BmynV5BSivzEm9jGWZtzNtKcMK57jrz1W3LnEyecyuNhxE7tncoAp2V8+ilp7gc2X8NSj/SzL+wb/9z/zzX3g7/+SXfw2AadSpmfKJUTzvxheQCWDLxAF3ahW9Uno5tlcolMfIhORWE/o5pTL4stCvFrIQCFO+LOZMa9Ne7S5ZuXfPyDiaOvB10NoCBbn26EiPVF+kr5Uk3fg+vgDE9qxhylMyTJWxrFp+6Ta73oif/LmfAOAnv/2fkHbd755Z2qA3GeDJBh2VE5QxGM/j9371p+u2atXoVOYupmC/q5hVDLzStJOE0XhCVPV9tgF//Js/w/3Kue1eWHbsRzyb8YLC1UdjLR+4+Q6eCI8zIaSXCZNsC6LsoN40UY1b+NJwwKntABRst52c/N7kJj6TXodWFj/2+cd3vYc7zlxi1nULXVuea1gUJEHIRS8gFOlapVYoW4ubaxRkNc++F+3xZHBAasEzAe1kg+3VNuhj5F7Ok6tn2Z1EvNTez43FM+SSJCl9n8w033tRgFaQSdmDF855yzWtUxKZH/tY+v5i7c5ww21mHh7aaKbRHCiX5/ibP/49vLH7Ef5298O84z/+i/pvXxyfJhuJzFTAbOo1oPxT17yETd9l1h/pDvmB//DTPNG7D4Dj0fUoU9IpjpDOgfIqtgvNjAPboSVMbCVfD8qc6UTXBl0PHB9zxzNfyrilubFo6v1PSvnCH77wyykjV3/+u70uiTY1KAe4/0Pvqf/by4oFUJ4FIYlpZFVWaXT3EDMBh1tthbWWtu7SbYnMrThgWG6yvn1ALPL1JI4pi6u0LyuTuk5UR3FtqNW1LXa6q4SjAxRwcWmTb/qh/8JQfBiKzgpRJo7nc8zKPe/7fbTIybNoEax/pPMl/Lv/9B8BmNhSkh+WFgGlMUzCIe2iS6oK1sxc0CKMfMWs33ruSW55bMzmTsqZs08SCzPrt0rSOaZcrcz1RNaap06emruPV5efPnnvPWhrmUYxb/z2HySOhzU7GFiPWJJvpQSO2kA2uY5UQoWZ7dY1k4ONPv6fYVgYm3yhrVwxL+k1PooALWvlctrnxvHz68ShNj4d69cg+TlLPeQ2DLqrTE5/AYfMhNXwdowEseQtlLE1GDdWo62HQnEx2EGLckaXiyqdWF094RBKoFcuW3J7ovajUGXITmm4nJyni3uWrxjdzm6V7JI6xqpMaNCa1HXu0xLu6tzLnrFsdRwQXvUPSEq/ljQDkOQ8fkzx5P5NaN+wm7oAdZ2qtjJh/fovw5gVjpkKlFf3nrkER8C5nkviVKA8MwFK1AXGeuB5TIoDRtkeWnkcbl1LK/PxjM9xASjjK1qFpnLM3FAzu7PpMoVkAnVp2TF9Itv0Qa6A8nIqZSKqQ2KPy3mknLvruzG/dzvbvqsFX/IaBYChSjo0c2RlvzFIA/AJWQlF3SDH8qMOH+4l/AFfKPPKyvEEiFXtoApnnAk8S74+i/cXIJe2Zc2UV54D9gqm1GKZiCt7UrVd8zwKT6Mp0UHVw3pzoVuKIkddpW+eMa2GKbc+M4l/vMInDTwenvuTU0snCIRl1TYnqPqVZ5pev8SPq4Q90vLq6qOSX+ejuRrjImKvdYnt6QZl1TlBW2xQyas9rIXjbTdfk32R32qLNj5Z+tnXEX0FU77maYJ45GrK5051VxJ8quvW8cuzNWJkPrsL/6wB/Sc/9YlayVO5r6fWEivFRdnv15Rm6OWLTHnWpazbtc2tvfbZ11U9r3a78QyI+k5FWCVeYqUILLRVwXv/5A9Zmx6pmeRE4tJO0mH1QLqh4OMpi5WEqTRQwfOqebzIkvrWr0FmMtdZxlgIJcHn1T3ONX5kuLgAygOMKup32PdzBuKArv1FlZavXH/yakyLFkuHXDxZ+AnLySZa/FOQ2GselOcEBNpQ6gLPKsK+m0Ph5Ghtnokk+BqmHJTu0p326Ycu+bEfdLm3+zxyBbGoRIpkg04V782B8kOdEUHHrUd52kYp1dR6yxo6qFh6P6eKilJl8WL3ySLt0uteIJZ3aZy2SPYcgRIub8lXlfilnmPKW7VMXlFSde+zXsZKBcqVRcn9CiR2ygnmlA1tngoMj1Tztf8oP/oj38h//MF/yefK+GtQ/pd0ZFFQg/KpKentX6bwEn7lVMCfHL9Zfg49MZ86aC9zWS3zzuyFvD+/gUyHIBn/TGeEpmIyhCm3bvPsFf06wEgEEFllOSxmPfuy0ez0lmtn5oqxbo2bDHAlu27NZrXR28ib1rKcqZIaZT9mpDI+2votfvI7vpHR6hHywBkkXe4uc9szD5G0hVXrRXRm7hhj7TUO2zL6EvzbMme/q5hIJh2lWD/Y41X3XuCac25DCEyAjRQJMaOoVdfY+lnOSXO2vopSaR5XJ9z300jRvGy7NmJRKmTYb5jyk5dFviYmL5N+n3tnp9zfDfp4JGhdUPo+Xl7gyX0My5wkiDmvhVnEMpLscBEvgqIoyPBkIcp1zlQWtNXpEUahAqVQuGe254849BXfzO+NXsVyNlho8eXNbapngoCZ9YikD/LMD+v7ompJpM9MVoldLK1ouf771Fck/ebfvvVdS7RisaZ8un0OTxkCVdLed7VPv/bdX8UJf4tk6OZlZZA2kzoyT7U4lQQEOiQrE1rTT/Iff+D7aF04isHgq4AbtreJiyMkIXhGAhuZh22VkeaNQUwNHsqciUTyQTplY3ozm+NT+LMDDnvH62s5HBzlZY9/nP9w34B33PsVHMk2+NM4YtzawegmCDj/+Geae5s+mym3s2bDXspyCFpMxSAnLCYMygMAjlg356J0yqRcpXV22oDyVgzZ4nx4z1t/qm6Vlfk+ae4MHLFOUj6II5ZGLmP96LpjrcZK5lZ7uTF7m9sC5vtyZ3O18akX8HG1zvnZEc6eOUMqoFbhamuL0pkgdYoOGQWrtgHlrYlI8HVE4XlE5xOshVZi0JS0pe2SHxtSWaPe+a7fQq82zN2nrr8V5SmUvP95q3XVGvtKKLO9ssqRkycJ4kHdesfHoyX8SVGBcmsZmutJxEV4aIM6MB6tdPGLzx5MR2ZRuVPOyWJVGYAKUVI+kSvLSy9/Yc2UK+vhYebqQa8OyivSNg+WOF2WfKK8k4NOn6JiDdNlbNmYqhnjEYmS4FJ4GeUf8HfaZ1BolPHq47WuAkw+9q5fR0/dNWerkNMAE0yA39vhAxffwbbUL3aKNtPAo4xBifHc0Jsxa13k4sqkrikflqZ2wM/kXq94Q1Lj147clAHbvZzcV+xOjjMse1xO3Hp6SLnv1n5K7+Sr2LQ3s1kFccZibU4yu6tmr6dmne6uK/Mp06qVkwfS290YjRUVx8Xx4wA8f+mlYDO66SrHZO3byRf3m9TChd5pEmvrYyVpv25xCHC56BPNGb1VhlpLuTC1qsWaJF4LYc+N9lE49vyQsO4z4xy4J8Y2LtYalnZG/Mi//Wd84gN/CMCet8xKJO+jgPIwanNP2OcMJ8BS7xuzmXsv2+vumsvC0AmW3TlcIV/Pq37itaqkRAkLXBmL2SuYXAMkkkBJa1DuU2iNUmXNlNsr6tGVzrlqjqiIa+kuxmMmc77II1Lf4/E5JY4ftQkEPsQCnKx19ethFNIKGiPQq0nUq1GpAYo5UF6WIQetS1yYHK5yZOQqQwVN1XdpPVaiAwD295bkukAbj9Jc/d1url9UXlW7MWUpo32XQpz70318V3vccYmZ7ek6r4y3KOeZ8s9ig/Hk0w2bWJE1iQFPwTOy768SMlEGTLrAlBeiqLILxpmL9/GX3vH2+v51BYiXaRuvNcAHVAXKtdNntZXhEw98kpXp4RoAJ5JY6Q+Oc82jXwxAXoFyOXYh8y4IKqDWMOUax/7X8vU5wJyVXh3/VMy8yRUqMmzNrXWF9il1Wb/Dvs7IK+b/iracvi7J5trETfI2y0dcTJAbQzvvoSujM/ncvurXn88J8D1DqVxBSCTmvdH4aM2U2yqRIn8TKFCqSzjbZLPtYtRBvMSDnU00pjZpa00O063LmsSjJWvjKUvn8EPuWsVJvkpiVMB/L1lx90fnTb2/smhhyvO8Q79zka4sTcMsaphyMcO0yhCYJpHhlVHNlGtlyGWuGp2ypCpQDp7crwaUF3h+1XGgzUzZ2m9hFp/nc238NSj/Szb++9t+lh/9Tz9I1l4iSlP80oCC0w98mgf7r+T/fn5M7rvNdWoUfvcSWMuo3WNbL2NR7JsWE1p4EnymOq1rG7kClPuqQ2yeXY+xnLuFYxy7wP7hI9e4c4EadG1evvysv2sljfTvzNqna/n61Os4plspunmbx+2UixtpTW2O4xal53HjBec8Gc1m/JMfeQtL0wMAJlGnNnqrxmrFQpqcgw4NKEdzdHeH9eFBDT4CEzAO3bL26OFr2Bi6jU2ZwgVsWFCaVp5yQTkWvWcOmoOV52qmvPRDLh5xmdWVg32OXZYgLt6lNZ5gtWbPuCCrMrIKkzXiQYfuaIdK9hUUOYkfseW5Z5GpkqySz8WLr6YfZHU7nGJuY1ifHGcY57zxve/gRZ/5Y4IiwijD+z71h/zdn/pdzNgulDXMg/KnA5/LdGtQPvADhvLrKhbQxmc6z5QH67Vz6KTVBqXIrANevvEX5evybAOa8z0ZuBZYt0dPu3s2W5Z7Kk7Vwj5sFgmv2HbPcyd9hi/feZS/4/0RprvOULmfv2Rrh8BewZTLcdoqIxVX8ELDQHq+x3nOQRWUFRNedu7LAXje/hOsBo0KoB+u8beeuZ+/uaVpGY+vu/wSrFKcXnuQ0ovq5EUybUxVvCvl62FAOGo27FiF5JQUsvGtjbfYVm6zP5q7+dRJSlrTc9ixwhPpfRpFBNPFAOjSQ39a18se9PpEJ9u88PY/oh+UeGgmnmVpdADAvSdu5zf/nx9lIkqSst2r34v5LaDuy60t+ZyJ3W7cB6WYafjF//kOIlW1aBFpMK4rQKtsccJu07dNIKRsiifmYZPlGJVCsh8QZoZAGXpy//zY1Ez5ww/fT7ncXOvp61xS4frtJ1DGkMYx7/yBN/GL3/0PF+6JliTFQb/Hr/zGL+OHU0qRlAd4xEhpSJVUMDAzJ5jJ9RxYvw5eyl6b8IpymSuHfwUoKee3U+OjVIDNK/fanJtVOAfKfbfuzjuGX2UEifv86cOX+P1bfpbfXt3k7vBxPAl+dbKCNczJ1z3aUgZwMbhMq3WGwzun5Hr9+nOtq9R5P3bX71FIOUSyocjVSv07W/pEvUtYNDsjB8qnKsPPO2RLHipwwfSZ7iOMlx4njYNahRGXPsuVzFHu9RJDxmWEDirVVczZDam7Lls8PbmGndSB8sPaBd0zlWKwbOpVNqTkaWqgTO/HJPc0LI85QRG4/WtahDxqT5IbHyWIxRoPK4nKp/fuo7QF6/FxNnyffrLGMZmHTxuzINHOjGUYX2aqshoo58bDqKbnw37RI7I07usClIPQ7VVKtzkZO1BcWBfgpks+S7K3dGXNnBiL8ROnBKhBuSK4bPjZz/8mfupRZx424xAdYfFSWS9aXo/lzClvQnxKCed39516wIvkPufQFfl67i3aigXAZtnhiG66MNTO7xXIvEIGbqxlRtWySEgApSk9502gw6okanGye7po2oLNjzKcY8o9plK+FxnDOGxxfq4cbBtTg55O5N45B8gL1CWPWFh6pUFfpZVXNSr59QIoL0IG8RY83Ea2Sl5/4TcwO00iIzc+sSgWnpicqn/uW910IXiO4V3hiK6UoYyGJFd87sALKcID8HKsVewlq/S8YcNeK/tcuT0AtneaNnl+zZS7RMVe6dfO8j4+ds7obZR3axXQvDhCW7PgLH/69MUatLaWHFi69Kl/gLIaf+68HFOuaGPZHPu0il7DlIuiMi4hKKTMAx/PM5hcSovkuyr2tMxjLJZSpYTyu8qQbx6Up1kT51bHM7lm3NPkc+q3Qjmjt+od9vwc1ZFe31d0rfCwi0x53qa74d7NQiTgpmoJVqmwVNO+Lydw16ZLNPNM+TG0SO2rVp1V/OcrhdY92maDw7GLYwedZYZ+l64q8OUZXDM+ztGiStaKYmzi1oXuUac4NJk7lxmVqaT7/4G0IbU6oydRVapAR0L0ZV381i6ecqVDg1KT7J3CWkXQGshNLolts4f6pjF609hatWm9nOVKeaRszayHUqZb+E0LZVO0SLQllTk/CReVQ58L469B+V+S8aP/+Qe46z/8D77k0Zv41du/kvuPX4cCejPZcFXEA5svA+DvnnUTe2oUtr1Nb5KA0kwkeMnwGdsWQcWUexlhUWWppcesCmt350o6rec2j1gWhNRL0UXMsWSAEUagkq8fv3B+jll1f9dKmpdwa+WRhikPunWLt5edfxUAhd6oP3u5s0yQZ6wNpE2DuHsvJ+4F3+0sL9SCpdZjWeqwcwpmEYznmPJqVG2lAhMwkDrtS/01VidVEFIwMh36knu7bvBMLaltmwZw6fx8vWlarSmCgCIdc2hrm809ycwrC6ULHBLdpbAenhw/nm3Smr2Iy+vPo9KkhWXBNGixq8SZWllyAYzaXwRhQVDgV5nFOTCwPjlGHm7z/CcfYmn3GVanDlgm0nImTmZYper2dZ71COTvnw4C9uggRAup18DnaiaUNuTY7CwvGtzHri1ZL9bZl/7sYzHm2/Uu1vd4Xr5uqn7bc0LIU+FF3vYv/wE3hU+5qTOwGKUoBcxe7rjnfSpJ+LxLbsO/nD/Nl3r38dt8GQAD3HO5eVCg1VGSUDUqimoe6gRlqjZtMNMukRUVOam0IrLWsj517Phx7wClFMN8l93cya9eVH4+Wr7w5ZMXAnCudxrjtetrLObYVJWbBTlzHgTYudZBSafrelYDujS8Ib+PO6K7ADiUH63v+/Lue93z6bpnmYUh3XGzMQGEZOTiLD3sdDh68jMsLW2zsSQdHLIpfllglOL8oRM8+swOUwn+ylZnrqZc81Pf8c/5qe/4VqzcQ8+3bK2fZBa692unteyOow3T1NCRoDaUYD9VCf/q8htZYsgrzSN4WtWyS0+l9Tu4d71bnyZbEWFu8PyS5ZH4R8Rl3e818nPKFakV1hq7LK3eknP0JXEwCpbpTC8t3JPW2B1n0o05c8YBRyumPL7VKOXuYanm3ldWSUS8NyPACFNedtqExXMH79CYzFajnJegG8eUm8wdc6pSfKW4pKqEgEdUxg2Yfo6duDV18+Xsmvue46OTFMrUrZtsGWHKpgzBWF0nRS4Eu6xkfbwyZhYMUTaomfL2nGNwNUKTUszcM83WILfL9e8sPmFvG5QPcl+mKiXKe8x6ASpok5CTitJlc3asvrYl63M8fTUAO7JH9e2EkWnXbY0oI57YTNweZGIeH13HKN8jKWf0kLp5ZZmSsunFrAogmxlLmQsDKNc2MofIQve+z7KIdy99OYUKalBprAbtYZUiK3KemX0agJs66/STNY6LAmvb2jq4BwdgxuEBY500wNK6xHIlYd8vVoisnWs95e5zurREpFt80coNrESfB+AUJsDFFznwYbB14D2zFoKhSOalVtp3xkYnti7ysevv5L98/z/mRNLHVixj6vbzFZbZmLm9NbQ+oFDWsn9wrK67BjCFoiPy9UIv1j37SvPC0S21IaxCNfevbnEnSY5CDLeAREB57vmurrhaDhV1S7TaDLH6lS6vyvDqMqQyCVPG5zqWAehbxVa06G2yja3353Ys5lSZx4mdMXc89fDCu3rVXuTVuVSy92SZ1cf+DuuP/x1MGVOEA178wb1aOh2aHDtHQBQmQMtFPDi7pf55YNVVjQ4XrlNXLTIF+PozjD+rWcVQ7k2uPM6eeD8A4+ERSusRm6I2qHRGb899nMmkKVHwBdSU1lJayEzEM7JPr9sIbFpL/odZj7zqoT63xilV8Ml776n/bYt2YyTnl5RZm9G5l7F96QXSts6NSJjyVXxODG/EWlMb21ZJndhY/FLUlcq9q1U9e1Vu6c8x5aU3I4v3alBeMb+zMqhzR7kw6kHvQs3elrnmYG1xPpbap1SNU7zvpfzNL30RWdMrox4earGmvGgRdvb4xV/7BRDAW8QCymV/G3jzoDzE8wunaIlG+PHYma9NDtfy9SrpMtd0kMhfphssc0SSC4PWGpFVxCqvEzNqcKJ2jKm6JQRT994EbQdmTerOZVqpD0T9kMmxrZfTrZhyLFp8iLK8SxG5vXhQKqb+FFO0SAdH63O0yhDqpmODb/xaJu9ha6a81E2f8qm2tYrBl1KGrCrpzF0SO1MlpayrO94ef+eXX8l3/PTX8bky/hqU/yUZ15x4HtckxxmEPruR5qDrAoOuyDvPrx0nD0JuGJV83VmXgZsZ12rh1mccuzxTlYO3YocVItFzZqoglPo4W4NozdJgsHAOYd4sFlWP3VSnxNOjfPnp++oWUJV8/ZrtizVrXo12HezDb+hHa1OlWdCiLcZVR4Y30U+WWc4bJmYaRNxx5lN1qxll3PfctOMCrrue96oFMHrZdKhak4+jHJRiLC+vmjNNCqTvcmACRsLGjuIW3UzkeargfLnKCu5evHD/cbpynrFpNrEwu4yyXkMOWMv98RYK6E8LlqYSJHYl49vpsGNW8MV1N8Pyjpf8EPet30XFlIdFwSyI2RdQnqBJJQjxrpBJeZFrDALQyhr50/rkOEZv1/9em7hgbBA4cBbMRI4nbLlvfI7i5s+u73FaLxMKm594YQ1qK8OY3IT8jd0P8pq9j5EVu5zrHGEgc7MC5eNwAmVJYANmYZO0qdq/BXNywWU94pXhQ3jKcGZ6mDjN6rZwADtddy3tdJnrpeVFmZ/mbu4gJ+SYvQC5A+vHs4iWXSL1Ve2+XiVkUt2iZQ/cMwk1M8+9G3GRu+IymhZ/AJvKJaEuZGc4Z933Hy2bDaZbXMuhfJVR+wLjOYf5aj68+effwpWxXun7dSswgLS73EjXjeaF6hyhkhpbjjKUNk7XPuN69v7pqmtlVwQBvfFw4btjlVNKXcGk3cIXN/O21FsHU6dwydotrPaYLB2vWUrb6jY15X7IcHWT4eqh2uRM+4ZfH7+MLHb/rkD5XhmQmYB15YLejsikLTnByQ+xyQ49Y0i8hDuLG7kje4av+e5/jyfg48Mbbr5MLkUEmSEsJ7TkPPzYuLZVQBymFIctufZ48tBxPOWScLaVs7rvrsvEbWazxWDq6CUn5ct6AYGY45RTcbpV8CHR2pn63VLEdOr7klifUsBq2QmI8ud2eXffs7h9zoNyZTxQAVbMMatkzBkJtVXFbs2ZeF1t9EfuXm+tGLCKXCZc3UasCLHWkqYiQ0w7xDZghuX8U/+c68e3AzAKD9w5yWhf0dsXoKWy2jgwXQrJ1NLcbzVhdxvw0XmGtopE5fQmm4y6MSrssaOb/aT0pnVNeWx9gqpjgcn40G+9jU6ZMLLthn0tA544nHJr4IoizkxcOcel9CIaRUcSDWNpp6mVcsysSTGFSBgFKO+zQSat4Pxxia9SjGqc8SsQY7VHQcxe+kFKW7AR9nj15IV0RTm2bwyTubry1Fom0QEjb1qXfFW9miuzt3Ee0Z4ziqvqr9ten/X4OMtBRMd/CUBdglQmbj3PdFYnATMDKpwxDcc1K5+F7h6evHSBPAj59du/jGOJrf0F8tzdyw3TZyNxa6ePxwPHriM0hrIMGV1q9lxTarqVfL0yeqvbqylOHdxKXBm0Wl3fv9QPKfxJDVBsNnVM5RxTDgUve/nvcfL5D9fHU1GVcF7kgLVqpPHzwyuCBaa8b2Nm/gjPJlyKFr1NtjA1qI06wqBmmuPnhxTLi99bmfBdbagKRJQBe499CWtPvQFjIShSlGnemdBkqJVZnXNIkibJtTdozk1jMcXV3+3m+gXIVkn/YErpJ3WCvGMULWmf99SGSyA98cBX0wL83Gu6Rqi5toBXGYm0rbXGw69MeoHMKvIyrEH5UbSrKRemfJx1a1A37yOgleGZS1v1v23eWpB3J3snAcVoeJRgbm2MlcK3sJauuDaLNsMLqmSU9CkvQZu59cfTjYpJ4kBPSixM3sJ4CUZnBLoCkG4YdJ1QyPKY3ok/5bq/+f+pv9bkmoP+4j0rVYDVaT3fAy/jNXe+loOgqFtOVkPZZzPlAFvPPIUnJq9WTNWqdyv1G5+ZAh/tlXh+VrPkzFbRJqrl6xUo9+dY+tDr0/GXOC6k11D3eX7usd5tEtW7gw2o4zgB5bP1hfO3Ylo3q0C5xGqVo7zRDShPVYkS+XqR92pDtr1CkUgytqordzenJNBN3X+odJ1o8udB+ZzR21TZOhmiy4gCWxNMRpzkMy8DIeRSnfAoE2bBAZ8r469B+V+S8XV/7x/xruUP8M7WuwFq4NORuu3tVSen+rqnMvoi27YoymDGdQeOqUxpwM0Fu0pLXoFcFfgiY6mWH4WiP2wC/UIVdNJ1KsD4kD7vEuEKKLqUk37NZlZAfHU4IEibRdiUFr9mzzK2yWqmPIu8mim3fs4N0mqqPr7v89Iz92G9KjPvzv1vdHt0p0MOequcPnYKgC363FccJZSFZBS6c0hkQakCpMurh2pGMDABiRibJX5YtwyLQvi7P/k7tDK3jJ8cX6wN7VplA8pbyQBDU0d38qmnOL2asCd5jO/6nZwf/h8FhglBllEEAZ8sXuDqbsuQT1/3LibRAWc6Z8hEshmUOVO/xVhqJhPrk8hmqa9EeC1VZ7c7mQANq1idHsHkjYRnZeICvD2R+lkBLrkwuJ71aG+9iCVpg3Zfb5VIVsfJSo+qOUbl+JuVHt1CWNp8yLe9tMv2IZdt3Vl3C/w4nKFM4eTrkapBecUaB1fU8N0cPgXAvWNnbrS1Kq2zLIwDN5fXs3W6tkthcjLO80nrmOrT5Qpx6YDsmulwY/oUVrefxZSf1qfoSr32hcNHuTO5k/NHjxKXRd3lKfWr2kg4Urqe52ftUzylnqrPdc8fkQTOc+B1w9sAOLd6vgHlsoReunzQKNvmAqNRr0mgJFHIVO5vbDyW1WVC7Y61qtcYyTsfZ65q7mObt9agfyld7E8cq7zuwZzEIb5IUiPlUVDyor37+MrjD3FEnFhHcYu0CvOiTi1fn/Sb+u+qJlsHlgEdxr4LCi4LKN9Nl9CB5ZCwapXLutIZSdJhk116xjDyJtxanuDFZsSRkydrVndrzW2qs50Qf2Zp5e57lG/RgaUQVq4VTNiOVvnO134Hv3jHVwBwYFvczXUs78lcj1rsJi3e+h1fA8DP/ctv5viOS+hEax2iypBn5l5Qo0p2/ErBIQ7oWUBfBcxU1Y7Hr+sDy9gjyD97TXm1Hta4UlWJT8AGKBWgRLo/VSkFli1V1bMLhzHXW/tqY+3gwN27ZcX6dJ1EFYBF1W21IopSsbN9ivvv+xLOnnkBMSEXKLHlsoBcmIZDmDOWi4tn93WNbVYbB+adFqWAcmsVvrYEvS2U8lCm5FTu9qPl4QmGnWWUH7I1B8qN39SUa6v4wsuP8rV3lazvzXjqo7+PBka2Va9ztgyZRQl/Y3nMarxHroUJSR3g7oms9fLsmfoYiQWTn6l9JKpre7wDqXRz8ApDbIZYz2tqiavAWnuM1jLaLzjN6eknAPiK7FZ3HD1lppq2ZACpgUk4YOiN5iTl4lMgKjKdF7R1A/oOJDnWVX2UF/IHwad4XKTiFcApEmGXo/267ja1oIKUNBzWx8qkBenJi89w58G9/PZT38vRwtRM+W4U8CH/YdplTLfouq4pSvOnp26uVVZ7Fxt1mi08Wp68/36j4AAIrYdvIkIJzgMbYCumHI+D1fvZ1xP5nhklBouumfIqYdXuNrL4QN4/HVwBynV51VZeofEWQHlkIs4tP4q1sxqUXy/r7za2lq/7HUmUZJp2VrB7fG3he/XVepHXv5NnVwa1ctACS7spg5b7Hm1LPAze0XHdByKZuv/Ks4Bv/cg763Vbqxw7V85z1WPWbd9k7QlGznhPviOy0LdurdxPl+hceCXjS7dxTOdo1a19M5Syz2rzujDkWVrj1cmEwkJmLbkJOCex32GlwSY1Uz7Kuo1ixDPNtemS8ahRcKnyClC+f0p+YRfl69opCJZsxKzUQI6uYjNVtVu0hHNJEON5aDnraqp4FVNexBidU3oJoXI153OCEGZF7NYiqzjysl+uhZS2dG1Nd6ImUQVQqADUnKpA2Oi8d7GWgVdDKxaY8okkO2M/J0jdu6XEjb1Krh34zXVlhGi/INCGqO9iHz0S1ZyY0lXmmfPpgNDr0fVXuEaSZru2T9cqNuQ7rFU8MpHz8rIGlKdri1UnqYtPKvl6WPkWlVU9+7x8vYCwuuddSvGh2CsVpbjZV3XlUDHllct9hK+o5eseLhkEDpRXTHmiaEqzyogROWVrV75DQLmfYCVxquQcwrIhP/6qjz9XUP5jP/ZjvOxlL6PX63Ho0CG+8iu/kkcffXThM0mS8KY3vYm1tTW63S5f/dVfzdbW1sJnzp49y+tf/3ra7TaHDh3iX/2rf0VRfPZ6v79q48yZMzzv1vcwvcW9FBUo7w5doBOXOf3xAa/ZHhPaoJalFP6UTj5DWbPgjLltV4klys6VJajNRyV4UKqWgoKTqffTNXIJKDJd1G26En/KwDQ1Vv7cvQ/T5g23ua2d1zNVECtV15Sb2KuZchhzWOR1lfHP8mjAN//j7yNtSR9JCV6/6p9+D1/yyJ8A8Phx98I/mh9h2/bqFMQwdoHq2qGHGR7+OPecXOOHv/afcd/zb1uQr2c6w3jQyRKUAl1k/O4LPsl3/9dvYTh1x12ejWiLrD8um+ChN5kwUJabyiNsmD7XbSusl/HMultMbjlb8PzzsHluSCTmVg8FkngoYx5dur/+rv0lYUvLgqnfYmYrUB7V/SKvDBxM2697gS+LRH1jcpzChnSHu/XnViciORap7mw44/bHPkMhDuye9WjnPdak5/qFriUqDKNul9mth/nC8DRgalBezDlQd4sJ5IZP3vlyfufVL2HrqKuDnkQph8slWmXMNHK18tD08Q559rs6MF22ZpJAECd7rKbUbgM7Urjz203PM+wfwiiPPdPiN4rXkOMC3WXb4frpo1jdmjMBdM/jUY7SKd38vnzoqOvbLD4AlVRyIg7juW85Iqz4hV7AKGoAy/29+wm9uwG4Y+QYrqfWn35W27fCBk3Cy3ogG+mo14DemcpqpryHxVM5ml00A5TysMvX1J/dWz/M8XiXXN7p2Oa891d+pv59W6e1s3QeefiBgH00mZfxH/Z/ket7e7yy60BMqUpyKV3xwi5h+mxpdkuSM6p/hNfQZ1daN+3E7vnkJmQWDlkSIHLIuufn64xZ0uMQl+kZy9CbyH3ocvbBT9WBdcvfYNTRWKN48txxwtzN0crlt73pSgnieMjubIUnl4/RlTrUgYl5OtsgmLrg1MQdLNBNHUgvh8JEbx7hm3/0ZwmrvrBSR1iokrxil+UZZMW1HFYeiSQAEwIyCV7KQC0kHK82cjGz8lMBATUo12KQFaKLyuit5GMkqKqmvAKGNVP+bN3pO/7zv2FF2kNuL8MNY8dCdPCawLKIKKTueDA4jDEBsQ04J8FPNftmgYC7ir02VwHlcq5pS7H7mTZW/toYjacN0epTdebm2uQIvtX4RcxW2yk6tlSTHDReUvdP1lZz672X+OqPWV73yZKOlBkNdbtps1X6/Mvju5yMLUc7F8mlxdrlxKnAusKgbU8aY5+psZi8SaBVIGa3fYa9/Jdr74tOsof1Q7Rk45Q48h8/GHPb33wIbsk4v/kHXEy2alB8SU/JVdMHHSCzkAQDDvxhHWBXrE6lumkXKR2/6qfts5u6ILnt9Zi1Qi54+zwYODZLmxxrLYXIapWAjJmV1K+fSZ95CYqlnORVz/wpb33oBziW7rCsPIxXGbpGPOZf4D4pJxqEB5zvtMj9oO5osrdzpA7KfdNyzst2hhamsmKbfaVQZVDHAKEKKHVV9qOxOucP4wdIyLFFSkGJtao2esslDvCC5h2KvIopX3R617q8ai10y+gFo7fIRpxbfhhrixqUf5FEAdtzTLnuSoIhdatzubrIDn42ozfq4wX4c+Fxbztn1HJ7UmgyfFNivJSwUjZk7jyCoeWm3bO1GZ5SWe2K/1yjqimvmPLo0+/D7I05Igx7pAvW5Z7tTzY59Mjfp28U1yUBJm3Xre6A566DAbRtQHk1z0vrEkC58TkvsdohpRaY8mHWZSJJxBlB/Z5pVZJlc1mrPKiThVAx5a5mfUG+rhQ+0EORFj7WZnUXhkR6zMTG7dNVL/RS6xqUGmX48N13oeu2Zi2MzjECyq+sxU/KCFtErC9v1X8DUBaa4qjPtreouiiUX8ef0NSu/+iPfgOJPEsvPgAsShdXZcrb0YxYFI2hVyUrXfrwwGtq2wt8tG/wi5hQAHU4dgRBkUnr1YopnzvH2OvS9vucKKQm3ET4Bo53HdtuS7821yQaUlQlDngkg9X6e1RSgXIpqVQlfX9KVjnaa0O36jjgZdT1ESagEhHtF4pMunwsgvISX1eKLgfKa/m6ZU6+3jDlRjWGqaqMGeiMsiXquKyNwTCJU5D5qHRlPv3XoPz/aNx111286U1v4uMf/zh//Md/TJ7nvO51r2MyaVif7/qu7+Jd73oXv/Vbv8Vdd93FhQsX+Kqv+qr692VZ8vrXv54sy/jYxz7GL//yL/NLv/RL/OAP/uCf56n/hY+3/+YvELX32eu5l2zQdS9Le+AmZC+Z8gWnP0oq2emqjXXhp/hlTlTklHNZ0i27RFzVhyhDVMmO5iSXS3NMeapTNrMNpiJJUSogCd3LOwtG5HUwaeYACYRzRXcqK1FS65ernGsnd1JKttPzSnxhrfNoQmxDDIYLHbeIHNvd5nff8qMUQQDWcv0LXlR/75d0O3Snw5r90OK0Xcm5B1HO8cBy7MSn2br5f7Dd6/LBW1/OVr+7IF9XKEqlufayKAv0iIu25Hz/YcaVdKzQtCTIbhVNP/XlccZOvMdri1v5iuxlBMs3oHTGb3+e5sFrDnP6qGwmsxRlK4M9t7Bdap+vA3aAXWEPwqJg5LcpBJTPTEwq11TJ16sAyrQ9Agk6+skh3vDQt/Ilj30jYz9hY7dJYq2OPbCKiSr4gTf/GzYuWv7Lm3+4vg+e9WhlPXozAdThiKgwtRS9rxLQWd3HtJyT8HaLMSozXOofoSiLWtVwZ3I7r+fzeMPg1U6+nktdnu9z/90fIpBAfqdsMtL3JjcQztxznEhLvKpia0lDXxbZQb7HVseBkQvpKqD4mLjjd4kJiwSj42cx5U/adTrGze80cv1us1Cc3mUe7fZjLi57lP0BGs24OKCIOmRhi+30PImd8Rtrv8+G/QAAz5tdT7ds8fTamaamXEKFaR7X+5WnDFo20jxssuipKhiJ2diyAMMdbwVfmPmVdsNifeZUl38f/BKJbMVZGPL4n360/n1bNaC86DTbdZcAxZRNke6fDEZE6YxOOqWoOg74nTpZNT8iUcB4z/8W/i1t8uvfwO7KzTx16AVUkdhMQO6BKlmSloSel5DMemxyuWbKAQq7yp/85s/VtZYvHb2A3ZtcPe2Fy2u0k6ae3FjFa//edwDQau0xElldT+TKAxsz8Twyk6DLkiIMsUHIVJQgrWFG4Xk8c+IYv/ezP0EkDq5WjN4KXZBVoEL+/8C8hFgpJpIYbBcBsxqUW4LsszPllcO0Kapa9YaxVcqCClDG1MqM31eTumavbq9YBdFXASV7YqI0iUOmseKYJNJ6c2U8pgzJjCWY41FiG3CaEoUhkoB9GoxwYloJ9E1vwaQJqLtrPHVkmd3PbKJkr7BWc3F6mHc89rfRnrgQl4pbS5dEOuguUVCyoxtWtPAyTAVMUKxtuX1ldQyr0i5ppBr5ulGG1ahEKbhj8z4KMXIbJefJrKUnoHzsFYzFWHJWWsoFUF6tnZYP3X6e1HfnHyYjjN9Ioav2QJvH92mvyX634vHRyx/hSWlf9XB4iQJbg/LcuhZlk2DKXjCYS6aIMZjcq7hM6dXt0AK2E5dEaPndWlkxUjOo2/oVdX1kBRhmVYmCn1FEB1RhWiry9ZvOnmG1GDIxMR3Pw1YSUSk/ueAdAHCptc0T4s2gZV9O7RIHQ5dsC+T9ndhm/2g6jBhsHhLI/h2okFzeE2s0uoxIVM6WPgCTk6sSa3UtX6/acHpzyWUvqEqzBJRXruG6vNI/i5/4b//Nudir5n2JTcS55Uc48BSpF+Nbw6tkfdyaM3rzOuJmPgVv8zY6p65Z+G71HO0A3bnIfmeCupQAoL1lGErnkdDkdJKc1tNJTQxUKh9/WpD4UW2IpnSGNX8GU17J1+U7Lo8GFJ/MOCLPs9PaYVUMUEeDU4RFnwjF7dMWG8PDeJX7uJpz6r/acaqznWN7C5yBYW69Wr6+ojXY2UJLtLPZKt/7oz/KR9PjVIuV1uWC966+wlX/7CxmEO8IKJ+Tr2sIrAPlRRGBzRqmXLQHcelWKl/WS+PrGqxYZfnQh/6k/j5TxFhdUOqUcM55vRpJEeOFM8IgIxuv1b4KptC0XpixpRzhdKh0ScVc+YRzc0T7Cf/+x/+/7th5TOfI/dzwxn/F2q3/C+2nZHNJl1kRY6yi29qjU4PyZl2c0K3XCnA15QA6b9dMeTxxBEGSX2H0NndNy0EHpRTtyUrt+m8UtRu7mWsFt+8PKOq2eQWznbnyiswl3Ks0WUTBzf2zC3/fq9SuoqbRRYz28topaDePCKSEJhsdoSircgqDXyUti5hA1R0+8Vlkyls0ZMlMasl1ETHSGUZq18u8zTRSnH/5bc2NkLUvuEo51l/V8ecKyt/znvfwDd/wDdx6663cfvvt/NIv/RJnz57lnnucOcRgMOCtb30rP/VTP8UXfdEXcccdd/C2t72Nj33sY3z84x8H4L3vfS+f+cxnePvb386LXvQivuzLvowf/uEf5i1veQtZ9uzA8q/q+Lqv+RY+fs/f5+k9J+kddCQoHR4A0J9NODTYZuq5ADCUR1foFEtJlGcLPYcv2yViWZxypRr39bkev61JIz3KvIxNs8S+uDlav0shzqxZeMBk2b3sR849gwKmkVswuqMGtOm0aJhynXN294V1li/QRd3SyHgarOWhlYfYil1A0EumZIlIypOE13/Ld9Tf+1X/9Hv4Ww/+EZm0zaqOWImwprHhJtlArJehjU+Y5gw6vQX5+vHJcYLC8LIzro/kSGp99vWk3hjP28N1zXE8Z/TUysGETe12tHIt6IyHr1G87bWv5t7nO8DZmSSEepEJeGzVseQv33opABdaB+6cypypVviVIqHsOIMoQEvGuZCF2bYUociklPV43tY6K5M26DN1OzCAVjlmKXHMwMTf5viWO+eKvfaMRyvv0Zm6LPZYz4iKkjSuGBGDp2e1O6s/V1ffKSeo1LDdXqaVzOoEz/WZA/iH83Vm0aKS4tPv+1+Ecm8vFutcLDcYmC5n4ufTH7pAI43cIlyVOqzZmOdN3Hsw8wpSr0VmNZutKb6Fy+kXkko7qonaRNGu55ZFcenMGc7bFTqly952r9nnVZ/36wTPc4qCQtp97XU6/MKXLtFfdm7Ie1nTAu/94z/iVw7+KzN1mZY6j6fO4OPxov1XMolNXcN+4Dspf5kqrKfx/ZSXveod3PKC93G1sTN2SqEV5ebeM8VhDrQw/ys31p/7o9sSXsgTBLYB5WquNrGls9qUi04D/FsqILJNsq3j7/PyrdN00lkdQMW6t8CUB1c4sauWCwo6yzdw3+3fxqDVpwrEVOrmyWU/oy0SMutNyGYt1tinZ0zNlOe2jx5dxgrbPVEJxTWv5F1v/FskRYvexAEiPzbMiDh80s3JVnuPoZjkRBLUD2yLR170cd770hE9MYfzvACzp/i5b/0KDm/t8tBtt/LM867n9GeeJpbkYhWAljZ3jZlxKiCAe/UuGQWZrChfMe6QCYg1XskVLWkXxod+622kgbsXVduzsjJfswpPWZSwvTZ3gcOTKiGsQUbFlEsJxVV2YiUlR7tLLnDrCysSStLPlL4zvjElwVzIFhHwBIbVeJ8ykU4d4RBLk+TzlM+v/c9fXjheX0okBq2IltfFzl1PYgLuv3wLnvhypKbghcU1aAtlpPio/yiFMk4BYBUoyFXVEUFh9t219KaWw7FTb0xp1SyhVc2acdv6IzWosxjutwVdYWCT2OdJ697XQTEk70bMDh1jdvRU3SqpZQMurifsS2lRXO5j/WBOKu8BhvR1TeDttS0w5IGZ4QdWfp3/sfxBYqsYyV4wNWAoGQf77Aa7VO9D1a6oaunYKjI2hGUzxufRa3o86l2g5fXIgiYBo1qVOijDCBirAOx0zjdArT7KeONT7hiybpVDzZSYh8xNdLSqmfLS+Avgdife4Zz0tM6lj7yJIt764Nfy9FPH0eeckisxAsoLr56IShsoYwJhzAICct2A8ioITlQOpiSnxJhGvl6oCIN2JlYyVCTXJd/jFRJ8a/MsMHlwWWq7vUZZEpuQJBizJcB5s5hyTNasMZAIOPXaUh42hOimNxL3F1/kzwrK5+Xrc4my1lbJOHYgK7A5raxg7ZMHNSjPpK2psooPfsGr0FIv4Nq9Nevz1UYt15XPPXaox9Ojk7XBW7d1gfXIPccDaVX1sVbGWBkiFMvyM6WoEx1XPU7lpSD/b2SepRZyq2pQ3tYKz8/qaxjlXQ6sz+8Nb2eqbF0mopXBzh0vnJt7u9M2v3XDW/lft/w3FCww5Z5StK2ia4AydEy5HKsCqWI/gC9rc6k1QZX0VIa8EjQUARif07ZPrgsCBQ2V4kbVqzxJ2pz7k3+OziRxZGP6nQnbOJB6Mpf4QAUL5rTaT8lGwi5nHeIVV87WXnsCvIzMNKDcokmKmE7nMl3p9R35DQk5mOtR7q5Xkld+QSSO9e0KlGdX1JQDuXgtLUuCLxuGbLa35R4VrM9JvXc653jghOEj10943D9FgY/VBbOdppzDE5f1KpERqYIb+0+ii4Z57lZeEhKTelkPPxzXKav9LKJd+ThZTZLL/VAW32tKDDyl6j7lnlULLdEUio7Mq7G41lP4DPUMBJSbrMWw7VXej1gNZeDiL/+KXvV/lcdfaE35QIzFVlfdBL/nnnvI85wv/uIvrj9z0003cc0113D33U4yevfdd/OCF7yAzc0mu/OlX/qlDIdDHnrooaseJ01ThsPhwv/+so+TJ0/yb//VD7MlQX4SReS+T3s6xQC+NYRJXvfqjKpg3ctAwdJsgkHjU6KwjG3UgHLAr/vhNsHbNIgIhRVOvZQjpsde4EC5KccYb4mwDOl4CSjo7e9z4smnAXj4lANNG1WNJxCkac2UF6rk0vhUvbT5qsRLM/oHAzqjIUwsp/unGUm9Ten7lLLFBVdJtrz5X/8If+9DvynfLYyIJBhUq2xAOQZlPbqTGaNOwwjGJqZTOMlrJeu52HVgaMeUFJKRLVRQtzaaZ8oBVvMmibHcPVy3VslNRBm5CLA3Sfj2//K2hYTHXrzLtVbxlZcOo41mL5DESlEwVRlRBcptxKF0iZKyZsoLMbcgMjVT7o+3eeWf/gdue+itKOUc8F90ZosXP30J34xYmzr500xf4pAYY1U+AJV8PZaWd6kqCIuylkYCtPW0BuW9udqqbjGBtGRCk3wpVMmR3DG8XdNiFrr2ZBVIHu7vE0qQmpmA3S9/K/e94D/y9T/0cxzac+eWBiKPlmBrI1vjSO7e95kE69tlly94yXFuyz2OlSHjimVhg9DElLJxWKX43f/+4xz4JV3lgs322gitDdGmBKhiLDeTZMCm1NfuFU2LvzwKOTxOec20LX/jWMXj0xudGkDMDofi1KyynML3ieMRfpDR7TcJHIBQAu/9vjvWqnbH2tEbnPfcd0f9F6CiPo8fUTx25BL3chtLssGlUVTX+4Jzl6+Yct2eU6sog8eUhwcbDHO3zn7F5SfQSE0Y0FJd4qSS2BpuePzx+hgq6qNEXrcmUel8iqkjyYjL/pR21bLFG9JNcjwM3XlQzhI9nVBWLr5qxn3heabtNnvLG7TlHfFbhpmNePN3/BN+6nu+hSA+YJT1UFh6kgkf2IC0M+Tha6A7cs/x+r0przp9nuULGddcusj5Y27el0HEkt4Ca2uWYeVA8cJHl91F6GZdfELv1VJwbYLaFKjUOYEkJatxz/t+v/7vJ+9+D4nU+Oq8MvtqSii0LkHMzaq68jYZoayIFSNJzWBYzlzBXGth6sfdqo2ayOXLqpa36j6hCOw8Ux5ympKj3UsU0nJwGgwlASBgUhnCslln73n/77M2OQBg5DtQXhXLW6tJ8dhLVtFSkpKZjIiAG8Zu/j/uO5bHz/vosjovSUBoVSeQejMoVdWTOG6A8lwt6mp8wFqnKcn5L8WAx8fC9Maaj2Tv5cHz9/AgD5Ecv55i7QjF0jqpgK3jYvRxaUU8RibKgfIKjJUeGxtnCJebvcuLDcrKupyscTJrcX3hMSjhnknBpyYFhU5RGi4He3O9w50qIpW50CpSlq0E96VLTlzQe/g6oPAaZKLiql4/r6WYgcyfqfBJ2k9pH36AtO8k/PiaMlBgFB9ttThnb8ZXClv1XC59XpCeRFmFomQ33mUgLYOySNRIQcTu/hr3ffgW2qVbY1Mja1XuzxnYFdishS91rQEhxRwof2Jzkw88/yWMKqUAJTk+Zi7pnxLW/YUBVxwNUNWWS/CtVCM9r4YV522q9oXWoyXzfyCwq5dPiEnpSJyzK/WxlWlYODbQ2aCMBvNf3cyDqw2vMXqrV1sL7a2csTj6hybDX8/BOlAMoOTZlq0u3ZvypgGMyutE+3ONyn29AuWlLdi3HVL5jhYT1qRP9q4oiJ6IDJcPfYSRNnXHCLCfXb5ewShTkRuG/x0VPKwKSqUYYmsz3bglar8iqE2/UqQzeVW6oYpFUD4HZP94ZwWjSybRQS1ffwbDfTK3l5Wq22Ul/l7NlBeSyIwlGeZLyZXx/Jo4sdoQisy9lETMGdvlD/IbRb5+BVOe9ZntnuL0E3fSn8aE0m+zJGZMtz7mUemUUeAvXIsOEtRsjQ/f/SHIOngSvwWdXco508DK22KctwjaO3TE6C0QlYPFMpAOAt1cvH5UhAX8+ABfnnFH4rfpFfJ1D5iK4d+yvC6TacZKKPgmmrASH7hrSHr86XUjfvdV69x74xfwi5tfx1v4F1hVcGHOhd9L3DpU9ynHcLR9kb6yLukLdGR+ppIU8fIufrxX+wTsZ216c22VZ2UzJ7xA9hgBzTWhZjWZPKbKE6MqqBrnHayFD57/LYZ6hpKEVJm3GbU9qLxefE3acV09IvXscqy/quMvDJQbY/jO7/xOPu/zPo/bbnPyg0uXLhGGIcvLywuf3dzc5NKlS/Vn5gF59fvqd1cbP/ZjP8bS0lL9vxMnTvy/fDV/PuPD7/6f7PUkI6cU404LbS2JyCTDHBKp56xcUSvWZ218gMLwtdG9fGFwmokNiWXS51bXbtrKazaIg26/dmDPVcE6MYP4MmDRJicwS6wla2gUuojZuO4ofekrfEaewdrBpZrtiWcpCGNQVKZrciyNxsTwZe95D+uXLvKSV7+Ifr7ETGqlsijCStZQzcnj50fVEqICzVoSDMFKwrVRJc83eNZD5yOG7e5c6yc39ttdfvWVr8ObbvHIkpM+FsD2ka7roz73/a0rJL4bc32LIy/kVOEy1KWJsL4LCJbG4iYt7WlSVZB7ObdPCw6pfTbGJ+s+44Ep0cUBkWx6CQFRGZN5WR2slgLKVZDjy6Z95MLH0bZk5eBxVLZPKy84ejDmyGBCkM1Yk0yrGh/U5xsI6+9bn1beIyqq9nmGsChIowaUd/Vc8qFsWuV0ywlBUtKZHGAlU5t4CYezBpQXviL35szeSlMz5Zn1ue3Oz+e1/9c38qs/8r2sD9z5ZeIAnMrifNv+HfUxqx7SYQFPPPUxXiqgcCxTZIkOgQlrQGTQjFSIv3o3belbrWX3MIFIygWUZ36L9mzMkcTN5T3TAIEybjErAp637+7TIHTz9Gi+4pyyRZ+YSoDip1MK36/rVr25zTq0PrEEEZX5XV85ALbNOp+JFaF6GKU80pu/kA/e4eR0bw9eghIwn4UhKm2C+pi0NnpTveZ9sbrEZ8oz0yVy8wIAbg7exSEu8zW8w50bHu1CcfunH2bjqV1Wd11yZNLuoDpN/WVXKyyWoa7MWQwrUrE3CkY1O+sHMw5JnX8ApGIEZ1SHvp5RtEXapop6XRitrBNLCzM/LnmiPMlg9SjQRmnL7myVjkrxlKW0ioncz8t9CFM3PydScvHCR55m1m4x6kt9XLfDFz/5ANedmdYJOGMylkaNNBccY3S3JEcwHgpdG/lYXeCH61w8c4Zf/I6/w3/7538P77u+n5/7hr8PQJu0TmRVoLxy67VWo3WJElCupdPDkp7VpoeNfL0yL7I8+Oi9zI9QOidsLVeKp4paEOZAZJO7eIRzTLm1Ppet5VB7h3zqWJFpOKTEzvVMNizNtet79N2/gB1ZUt8jw3dy6yoItpqpfH9VK5wa9+yuy1dp5828DKQFG0BRlTwpMEqzv/Q8OjOfoZiiZTZqDC39xQTo519zd70OH6hZzXZloSYvR2ztPE4aihNwIeUS8rdLUt+7LwX1+TjC+HM9r0vN5uHTAEzGy+7wUYGRiscTo+PcvH1nfS7P5JahkQQ4sBUeNMBEB3ihogjdc2wVGW194M5HEkJjSWvpOdmqiUVuafPawCoUJDeT0pY/zca05soSAixbq+4zHx3GZDMX12SizCpLj41sma/MXsaL9DalLkGc6Sdhq95Xv9L/BNeWl2j77v3JlbBrhT/HlJeQ9VDCKvpqjikvPT5847U8dvgaHliJQHvkqiTTizLthBjPK2pzVF1RqTJVPen24lj5K0B5VoHyOabcOvO1obxny/kB93tvxZcWmXvV38iIx+CFHSkBaIayhh/7bz/CP/rFL+Zf/9R3Lf5urqa8Ysq9YkKYGMbSaz4wOfZlKeamV9RMuZVe8brvc8OhZ+a+L1voenC14UniYR6UW7PLlsR6UZGy3Hbv/FD27b9x6X46ywW5spQVKFd8VlBen4WsPQ9g+GAr5x0CnCyONQeI2u7iR/KMVoCX4vFiL63r5bU2dRIHIK5iPgsf13MJL6vwFfxrpnw7Uy5gWFKwh9snCn+vrimvylbimimXUjjtEVTlE6rEq9qjCdhLVckuHSL9bPl6eP83sXXv36XM24TKoqXuW6G4LCV1LTshFmVSTrAoX/cKoizifR/4OAqNDt1889t77h2TsSRzZzg4TlYGKDSFygnEHA1lalB+ZK5zSIFPvPo0ANO0hVe2KLE149zI1xWTUrxjJPk1yQd0Kol/NCKsW/r12V4VJZeoHc9zAqtLLmZDBudvZ3Dm5YSlWySr1ddThl4wYrN1HivzqqMqUC5kWNYj6J5DKycqHWQdVrIVCpVTqoJk7vZ7kjBU8pxmVKUamrxSicm62q6Y8qyDyTV76SWGelInQcqszSjW6LEkOXxFHjk/k2lxwOfK+AsD5W9605t48MEH+fVf//U/92N9//d/P4PBoP7fuXPn/tyP+f/G+OhH34vVzQK+vyLZ9CprmOsalLeqPuLywpzcvUhsCwJlOK4OSK3fmJCgG3fTeVDe6dcBeaZKeh68YHlIFLlJ3897LEnNSZAvcWZasCSS0yPnnQS8Pdsmls+sHOzXTHkFZ+s2ZlZTihF1Kys4+77fYTlbcuZrGFAKI8kH7NVBeSDGXIV1YYyShSk6MWKOhEApxdjuM253HDics5s8u7LJJIw4OFwu1HHmvVHdt70yKIqvAOWH57LCVhW8uHBgVJU+2neLe39q+JVf/UU0Y6yFSy3H1t45OaDvXeL48MaaEQaI8v26J/zMBrTKlmuNI4uryYRNCDI8CQFOXXIts7QtWN7dpj9rzjNM05opDy83tUxRKpJf49HO+7VbZWItUVkwaTc1OV0JCg0Gf842pVuMWR6XrAz2MDKPjM5Zk54zHak/nEVe0xYN1YDyOeAwuOiCxb1eH+tJn3aROl0/O1V7GMxko1tZm/DiG97HigTcY3knlk2bwAQ12LNKs69jguVP0E1coFGbz8irVYHyNGhxeLTP4cypU3bNnFFV1MaiODYU5/DYbaLHqkksoDwDPvPYQ3jZREC5sEBeSdXJoGVDfLXIlqxWoNwe4enWOh3/DwEIr30tUe8GAB5eOsODklDIopB40sybuEzBKArPw/aaZJFVDpQn8Rpj//nMTI/phTv4iuLDnFJnSaSdmY56XPfkk4TT07UB47TTRnea/r9dTzFSjZPtmprgKcvM+rUEFeAL1T2c4GL970Kk+aguS94EE2XPclc+6HfRkgPxYsOuWXbX2XKBxPb4CMtST16ULfAnvHZ4B1+z+zd56hp37Esbazyx4f7u4uEjc/dAc5ajHL2UUFQ9nssMPxlxPtwn8931WqsYSPBYBcRGnqvShrJ3iPf/+29gfyvhyLldojxndccFx7HKa1Cu6nWiqSl3klSRJUsSYVXN6hrJynOgru/UlrPPLO5TayN3rHMrBm00U0lQ5YWomYoIgyVTfqOEAkzh88XTgMOtHcqqD20wwmDrpdAqy0rRmBBuqgNG51qMYkkkRG0yUSlYq5jKy5OJK3omoDz22tw4aliKIO/XrXyKKrD1FOePvoZPv/i72N94HcOqHZMNmh7NV4DyVx/9BC352fXeWYoyrInATmKJjMVUJoDleSiKWlbrq5A3Xn4t3RXnpJ5NQ2wQ1AkzPE0cu31sd9cB28BPa3n4yuQkx4dNKUk1cgke12cbjYTXD7CRT2Ww3TaKSCTblWFR1Q4vm8NmZVQlRPLa5TuW+5JK54ypzvHnkntaFTy+IXNsRxNImVIu6jmblKQG1myPayVh7OeuvGnkx+jMndcqE3RZEEu/5FwSUzahAXW6BBTezot4+Zk34OuAUvatmW0zEEPWvVChtOv4kOrFNS6l5YCbrGE6nAM6eaeeJ0qXDFWyoBRRwoBW86NKXnXKFmNpb3kie5KHWK6TNxWLXI1QEtpFuMiU+8bwZHQ3n/K2eHLtEwu/U16VeGhs3vxkH4tiGrrvC01GuJQzvnGKbTtiqGIzi3AAy08236fy5l1/juHVEv0GlAMMZK0Ospyo5eZEKuvF//XkJxnle4RG1ck54LP2RPeq91E+sy1r3fZc3/hMFohYBHpDuacK+C90uMXGdWJP6bKeLx+++0PEsvcVV6z1nlUESrEttr+PUtJRmi1V+RdNaqa8lPg3LivmVtzAtY8v+4Fz9ZbPS3lfIHFxVz9bvp6iSXavZ3z+dgJFreSJlcWOXE/5NlOiXJ6h8gmv+I4VlZMnoowSkKi9AiPsdoShL/d3NFtjvO/WlXF0gBK1iFVlDcqPznkx5QQ1KE8mjpQbKxfn6iJekK9PzOLVJcHtLMvanM+Z2Jm8y6Dr1uVw+r8B5/RudU4rD/jEQ2/k4if+MZUepAblWGIvQbeewMq86niVEaow9nkX3Xfx27BUGNNiaXKcDzzv7bzvxrfVDLi7V+KvIc9pIrGgth61R6DEEt05+bqRRO9YDRuX/bzNJNZ4IzlbX5NH12EJyLqL7/hf5fEXAsq/7du+jXe/+9188IMf5Pjx4/XPDx8+TJZlHEjbl2psbW1x+PDh+jNXurFX/64+c+WIooh+v7/wv78KY9hePM/TYlCytCtBWBCTysbYFlBVgfKNyYC1iQSY2vWcBQesTOnV7qsmagDvQafHrQ89RP/shzgIxuDPuDYoaLfdBO9nMcvZMgB+3sHuz/BEljxqidS8mHH9/jU86l/P8595ogb9SWXiUB9NoXuS5csyCLosp8tSe+jOdSqLiJ6rL5wfN73sNfKdmnCuX2ZnY3Gh8lBQJAw7rsNiZXKWq5wnN47SmU1IW4sv8STcxasMyuS1iOXfg7ZbjA5XLUXyhIu3/Tyff8tdbPoGygCE7Q1KeOyJj/Fd/88v8pneHXxq/ZMAvDBNaHuXOTa4EatszUJ1kwNCqUma2pBWEZF5WWP0Jtl/7ee1PCosmkBtY3+H/qy5/mCW1kz55s4ciEvcBh+aiI8EmkzkRpm1REXOLG7kRz0qN+mSZHOTbNkFf6HN6Y9nLA/3aqa8Pbd9tU0ElsVe5WgCmbP5vBGMsL7bq2tU4CWT4PKhbLVmV2YCqPMjA0bP3FEHZ2PZtJesgHLpc2uU4oHVcygvY+0goPQ8tPxOycZfg3K/w83DCRrNpBiSzCVLbBBitcey1Eg+3XHHPVYKAJH559mSt/3Pd7GUjSl8f6Fe0ZNzbxGirwDlXTUhJeCnX/kGnuyeoKU/imJMz/b4PGHA0tYuX4q851FEV9ojnn3wU0RSdnLh6BH8cC55pEq0mlJ0ruERjvDbuz/O/Qd/l4fHb6TAI9Ni1BX18IoxXnGOjhhvpnGM6TZmc22tGHvNDlu1QtsyPXq1MmFGV014Kc43wQJGPufRZsmb4HklbVEK+Ar6pgVKsWfcsfy4ZGIlSeR3KEufYbLGkqoYwBY9PeNfnv9HfOPOV3B78DoAsijm0SOrnF1f4tIRtxdUapczHCfKbC2XK4sUjeV0GZAI02GMR0+COV3VBdb1kiVFb53dkXsvDm275GVLZP8hGVkFyoscjHHmbjgQq7289u/Q0mJxXY9rWauppN0VM68so3GTRAPYHLisxbm1kmPJEayy+FZzMahMKUNyoFAenrBXvtVMS82xUnMoGtSsGF5SCeeRA7ORNs967eIAU2iGqwLKW23yqq+90cyENjwbuL9JJTiMdJtDZomX589jJV/FmxWo1K2tRbWOK8vBmgt+Z61NJrnGKDBqLok137vaKtrBjLbsF7d6T5IqhZYyn/WpR2CVk3IDUz1EZUkNENbiw/zznb/LF/S/FVDM6ID2atnyQdonkhaC47ELgv0gpQxbeHYG9upy40IXhGXIjaMb63Zv+B6391/Hbbd9H6qzQctaegK4q1ZGU5VhsSRza0MaeFLjn+HLefeLqr7T3ZOTPqg5p3LjJ5w55K755Y9aelJnXwgbRVIwk7/t5uuAwiv3OXH5NEMV1XMtyTyK0roSBSCRexFM8lqWX61jJw+u5SUXvgQfKGSfvuQ1cddBoEAH5JRk3iKUqZzYdQRK2xp4AcSDU3PHsnyy/Rj/4ENv4Jve+qX83nt/Dy0GjbVjvpx717QYSQ/6jXKXJ+xhZrIHXc6b5BBA1nXr6JVMuWcsQ5H17+hGCXbmzJlavo4J50D5ZbKwTyYvb2hzwl5OevgetNS75kZcybWB+c4pOl9gyr/1576af/Lzf2vhfKo2bMoENSAHZygHECQFkYC/RL6rpTzCZJ/Yqho8KcVnNXrzKkm23MuZvMNGKVoGNKZ21A5a7j82sj6/TqeW6S/bqFGJeGUN8N/3gY/X73Kx0HNL2uspWwO/pzG0NbSGLk7x9KyuKUcSU5IDJ6jk69qrHdGVLgkrV28Be17nDD5uz7qSKa+jIxMQKFByv1ra8PwalM+ICynJI8C/wqE/DFJ0IntM2NSIW4kjI2XpyfqfWMX4yS8EYBweoKVcA11wIKB8M1kE5Z3NzwBQDlzMP/AVhUVAuajxUIztYqw7tT4blbeSap69yVtMIxe3BZlThDpQXhAXPmn/MSy2Vk9UEYSPobQuyVuVRXQkUVWZznpZj9x31z0oFbZsw/gIrzj3Bq6fnSKZN/+rEgVCPFWJZWVVo0qT7+/VTHkXI6qFsR4S+FWLwzajliKYiCeFtqBC8uhaxlHjB/RXffy5gnJrLd/2bd/G7/zO7/CBD3yAa6+9duH3d9xxB0EQ8P73v7/+2aOPPsrZs2e5804nH7vzzjt54IEH2N5uajT/+I//mH6/zy233PLnefp/4WO3swzAWuECwM9c7+q2b330Mxhg2uuSCpvbE5aj2oS90hLNLeibstmkXsrx/VnNKl++4VP1ZwatPkFRcOTiJXpll1xNORlQg/LVlAaUF12q9yvXmsLzGLVcEuHQdJfOdI/VdAySLa9cjOsqS6sJuiLHSlIu9w/V3z2RzKMVeZ+mAUfz44u+5uvxioISxVo2Z0DWWlxAlVX4ecGo44KOqkb9fOc8w7hDLxkxjtw91hI4DcN9lFmUr8dSu7K75K7zWOo2/eHOw8xWHkcpyzW2y+eHCXg+s9AtKoW0wCjDHYKy4Pt/09J+JGKI4tDI1fzlArqXpcVTjiHHo13EwpTLNc1J8nw/B2vxi4LdjpNc92YZwRyD76cJYbZMWLQ40ZRI05H63VbW45645GFhvHIgKnOyqAmoloSlrozX0sMnyXvLAHTHA1b3d2rn9a5qTEMCfCIbMotsY/ZmdVNTbn3+77f+DD/05v9EOJWEx1KnnpuFztEm5BeLiFCAeiIbWtwbMjz7CjnQtGbKl2wHv/QoKpCoNBdjd+GHDjzSKKpb4ChdUmrdyNeDDtfLeeynl7DeooSyjFvsSvLgMQn8lgjoli2MfGdkcraTDV43/SRF0IAMaFielg3rsg5wWXkfw0j3mMRtLrbXKG1O2/sTAE5wgrBoccf0Ro7IcbMwZHXk5tWH3vojaNn5Lh3arNuhgWMRFFMupmuc3r2FgbR6Oyg3+RNeQSbrgop6eBaO7bqklS+Jq9nSYk9fG7qfxxZWpaxh13Roqep4whpIIKQAhCkPVYu+ANEN03dBa5Rw1DgWb3vDzWE/NoxtE1CP9g8xydssCTNiyhavsnEtl78xc4ZwWdzCKsUDxza4JOU0pxLHtj2NS/7mVcs6aW9488GpugzGzgWwFVOuakdoQ95doUWBNoZVMSXszNz3BJVY2lpUWaBMWYNyrEZ7BV6QAx6erFVx7VCjsMHE8UZ1z2xLPtfp4OKZM/QO3DG3lxTXTo6hVEnPRFzcPCL3JSRTlkJ56IrhImRQwpJRrMs6ajFEZSRMeVVTXnI0PcJH7/4wv/af/g2th92xdo+55EgUdOaYcg8r4HAsLuiZ3M/IaxF7bV5YnmRjdpJi8n7UxCVoauM7ZZj03d6fBx2SzGMWe6CDep3TXlmz+FMBV62WW7cPs8tUWzxJii6lIUW7hdNPGjI/gSKrQ/FQ1qZQ+WSrNzDzRXYsZRilsmjt+i1PJssA+H5GGbdZ8U/Xz2AYNeUs4ErFernr2lu3e/M8rvFvxPc6hNd+Ib0goCf14qYy1FKWGRnpXGvI0lNuvbF53X5yU8poUrkRLxt5mGCuX7Iy3PUCRRrAdVuwaoUZlqCWSVabFvr2dkLlFDfrB59goFtoqdqciTdFLPdlGrtj5KmuAZc3V+M/iC4TZA/UTPmW36hShqEGLyRXBal+DlAeWnSwuEfHw+vqua+UISpjBgY+6V/gTx7/ndo/RV1hjNguWgylVGyz3OfxUNfntZsvtkXaX/l8jDfDXqHC0NbWPdZ3jeXNP/+TADz25CNNYm3O6M2f7ZBEK/XzC0xO2M2xwRRf7lNufNRca6xqOKbcfdGbf/4n+Uj8KHeHT/MDP/VvmvOpJfoBpS1RdRs+KRua5oQtl0RIqkSGHxOPcnxU7d7v7tMiSz0/aqAp9zazTULi+lzTM5YnbclpSoKWKMOyJY7j8Q+IyLHENOumUgYjsK7Mg1r6v0CpWHDOhk0s+BQlkVJoNJe7TxNbW8vXra7k64s15YX28UVxYlVJWCkaxJDs9ksf4cc//dtopWqjxGpUb5DCMfbVWm91wbjj9qpOWRCIa3hOgJ5778AlDTfE7M2b+10u1x8rS5fKg0Vjdm4GYBoc4PlVbFIwFKO3tcwS2MqPISDsuphF7TqFzn6oKC3oorUoXzeL6s1xadmQZOVobh6Miy6l70C5nz0NCChXJXERkPkpU3+AL4mmxjzZkOcRvvEb+XoFyk2IteDlHQ5Gbu0ZGzB5jzLts5Rs4OlyISmiwyvk69X7rKhr1qv1q+pVPs7btX/OVA9r5ZHJ24xjTThx9zO2Uv4W3MTy+Bo+V8afKyh/05vexNvf/nZ+7dd+jV6vx6VLl7h06RKzmdTYLS3xzd/8zXz3d383H/zgB7nnnnv4xm/8Ru68805e+cpXAvC6172OW265hX/4D/8h9913H3/0R3/Ev/t3/443velNRNGzF8G/ymOr516i2ycPA/Dp5zn53Y1nnmYgplSZ1GH2BdDOrHUbl1L4c+zxMeUC+NRLefn207XB25NRUy+833Yv1vrQslz0Kbx9lkJTg/LDk5SOmGD5eQc/EymttJoZdVwA3x+d49ieC4bHHQER1qMTTOZAuUKLYVGUpaBULY0fB83mAHD8huufdW/e+m/+GT/7TX+feDqjtJr11GWOs+gSvq4N0wFnaHI4azFsO0C7PBhgMDzVe4rEh/5syEDaVBwbuJqUPTWh4vVNLV93/550XIbUlz6lfxxkFJHbJG/fvpO1Sy9h3VeMW5KIKOTc1Dle+rjlxU+UbH96iQuzEGV9uulKzUIti/R8qlxLiNgEPNF/grbUDqm8VbMynpcT5Dlne5v81nUOoPZnKf25fsphlpKqjJu37+T45eb1Xh4JMBCFxYGtmHFFVGZkkc+Nz/8om4cfp2erTUSenlIkR6/DeD5RMmTz8oWaKe+pxcWwX3aYhuaq8vXEevzm48f5za3b6IxcUJ90QhDJWqlKSDdYoZK3lkwDzX3Hn4c1XWaXbwAMqze8l0mVScejbyNyYXSN0hQ6xystq5OZMy+r2DhdkkZR3ZooG0Wckrrs/WwLwg638BgvwL1/JmozE/OX8xdi9iXcOJodqpUOEQWvNn/C6mi0IF93z6sB5WbOYLEntXS51JcfdBUD0yLWLmEWs8Lm6BTXp8eJbGVw1WJzcJl3/Od/w2F/UBtn7a+tEcyDcl2g1Yzh7FYwIZEw4yOzzgb7HEjMVrbcu3901wHpQCTW0+6iBLQjm+rzco8VYa4PTIu2zA2tpgufz32Fwh0zJKKvpigT8Jr8Zl5rbmAYDzhSgfJD4pwal5wLGvZt69Hnk6DqfuiUbV4jctw/WvoYY3/sMu2eRzuylK0OZRAQpimviZwy5QKbJDas67CL0p3n9WmCJ+xxPhfAVoFa5V6slSFvL+Eta9aLpN4ou+Kp4cn3qtIJ5I2dq1W3CnSJDmegAlRZ1gwXuHry1UNPUQRTqpoKqyxl0gR7v/0T34cuLBbLzhJ8/okneMUr/ydtlbK36dhqU0RkCnLt1caKkQ0YlhaNwh86kGdUQSfvUaqmpjyxUyIb8uEP/xHlo49iEo3XLrkQuzWu5fXmjL08bth4kJCczy/udX8vLFugI9oCkrLSw5oDVFYxcFWoZ1BSj5sHXdLMY9z2wPMbeTKO3TFWsSu9cyMxm2qb3K2PReWvscysK4AvneGrGIqiVjnYOUZ6euxO0riqi5Y1QoK8LGuRV47dXgmtgL7nWKVUlTy2/r+ZH7nK6eU9NM0e0SEiUqICOfFKTq4cr9lWM2detqtHDptYUYoAJm5LTbk404tPTJKsUySfItxfdBQO8bgmh8c23f0Jow4WW8tjmeYo4bw0Mf9052vdeZvPcGBBCyCwysdTPqG07Jy23Xs2Np2mVM5r7uGZ1QdoJ4/X4Pei37yro9BD+REZBSlXB+VeZPAq6brs063BdZSV4ksZXrL3Sm5Q7vlOwl3ics4FngaUx+UymcjXe3afnVO/Tbh6FwCXq9Zg1f3KlimuMHlz32W5bJp598zUGV2+/5531z8zc/L1cHqZNF4hE6VAoHK80GCCaa0CY7KJP21Kf+qhCzwBiRcmT9QtCRPxHXDXKOxhGWBswdIspZXmdY1+kBlCYWcTnM+HCtosVQ71c8kATzkp+dWGX6sOZM2ZU9ytGM2XzgK+z5vxJiYooao9aev1JQQckKN1vsiUy393NaiqntkqAgF0gYkAhZlrifYUhlgyHuvjUxQljXxduTkTFu7fFVNeah9EOYAuifxK0uye+evvOc3tsodd2ad8hiLFoo1HoHXt52G8jAMB5d0CIplzBUFdx1wNFY3qvvVe2PwuFdY9BnpyL9K5coUi2MOr1KlezgFuH1tLbV0vXznOWwvxrgPze5EiU6DLmKLqhGMV+VwHltJaEgubYsY4mEtKnffXQGl0OSTMXbxRydejwie1Bcbfqcs+q7fBU4Y8j/HLoG6x2K6YajwyE+DlPXLZJ8dG4cscKYMROkyYmsZVXldt1GSOmlrVYZ8Fyrs1KO9SCiifqQFxVaqQtZnEEEq8G4uXhPFu5if/xX/nc2X8uYLyn/mZn2EwGPAFX/AFHDlypP7fb/zGb9SfefOb38wb3vAGvvqrv5rXvva1HD58mHe+85317z3P493vfjee53HnnXfydV/3dXz91389P/RDP/Tneer/fxlbIh19yci5yp9fOsqFtQ20tWgBbxN5iVYzMfAxqmbKvLlgZF0ywalOueXi5ZrB3kqWsQKVK9C6PoSjZY+i9zRaQUtA+fJY3GC9Kcr6+FIskklbnEnLLTDx8EnWD5x8ZNCr+qEG3LLyWAPK0fhdCeRSF3z61ufkVoCXN8FoNEv46m//t8+6N/bMAZ//sU9z6umnKdFslI7FyOJtCuOxlTRgQis4XHoYbcl8n1d8/BPc038fe/EeXjnmdR/5KN/7/4y4+azlur3bAbhsC6xk3rRsWlHlkBld565BQPldJ5apes8cLdzPtA2YiaSfdMInPvCHJPoc1+xUmXfFzuUlJtrST9Zrs7dlkTFN8Yit26B3Wjus5JX5S0RRVC1zHCj/8PHb8aXNxvIsY3XYBB5xXqDVAZ/35JexcdDMh76A8srgbaB9PFNlpTOitRmbm09y8uT9dWsKg0GnM3SWgtaYVof+9AKtdFbX/y/nywvPqV90r2iLpgnIefp9a7QeSjhvFWNgQ0oyilChZIMudEGaHWJZFue0nHL68Enuvv42zu47l8147Sl6Rx5ypjQCRPpli7yWr2vQCetDt7jN4lYtgdTKMG03G5d9LOXkzIGF/XQLG0V8Fe/hb/NHxCSYqMUk89i2qxzXKYkwwEeyjfr5rdgR3+y9i3KgnHx9rj5Pz4Nyr9mo+wLKI5Gifd+F34bSEOonAOiwxCC5luuSE8SVYqDVJTAl+0+c5ai/Wzuvz1otgmAuDFEl1qa0jQucX9H/FQAy02O/3SWtsvOSkKsCxlRY8Kl4CzwmCaplSZisl7aWk6/3tvi6mz7F7qk/QDNjSHNP91sxIWOpHgRftfDzyBmReZYDf1SD8oPlZdIwxIsNE90E1JOdFgWWZTmeV7R4uTj8v2v1T7g/eJCuFPF6YUjZdWCjnwy41r/Aij3AonlKPY9CziOXNaZTTPAkCBqphnVomHJh73RJFrc4t56yNNfir5vMnAu7BF6qLMiVT6Dac/J1jdIlQWsfpGxhVDsku2N4wRSvtV+3J0JZ9BxQWJMkwv2nNnjjR47R7+0SBBl++wC/Va0pEUSaQvm1iVcsoBwg2XEJR6sMN196DWEZ18B1VDpm5tiFz+PaR9y9md3YRQ3dOfTpkVXydau5/fD93KEf4zrxDshNUtffd3x3/4sSsFNnfGdtzZdYZWqn3syPOL97I5+MN7HaW0hilXnMJG8zEfAdimt/u5gxsxMCSUTvHDrMtCsme+mMgBbWmFoFMNUJpczrcu355C0B3rrS5rrnnqZtytKvHaRVzyOOHFN+Ptphe66eGyBRhn7WRWEpJABfVg1w1lGXm1dvrXuXV0EtwGVZO2JC1oThNlGr3nMAIl2tex5l9iBLvUU5dmgD3viUz4XlFSYRRH7ESM3qe6hmAV7l5wB8+c4RXj18MZdaFynL+9HyzljPq+vJMwoGR9x9Oa2vxwgon3coP+idIbQRpax5W2EDPseBD37EXUbxwfPXo/eaBGE6x5QrAeXVnIgH1zItKwMsi859js7cOY30oDZ9qhJd1XupUxf3tMopQ1+hlEG3XH3r7hVtkaKyfVVQjrW1ggZgFu/wvW/+Nj60+cH6Z6Xx0AIk/dk+SbRCJkrEKHB+HiaY1Ex5/6k3Mjs4zpVDqbyWCM/mlBdZ2DynRr7uU5qCVl5waDiplQdLYUkkJQoWkWO3ljm8495bM9cHXemSu//008++ZsCv3jUBeWXRPOORtijrkyiYAEno1itfHMSVp7jc/2PwP9O8L8pQGY74VjdMuYVXbL+C1xy8lJcMndloOder7xwGX1mSqntNkdagPBW1ZCSlmFVrskL7aKqkZ0koe57KY5Y8w/ooR3fdnpddIRaYWZh5Bm19QqWb5J2XMmy5OKqXeYRF5Urvo8NFaL988+8z6OxhMQtMeTYPyisZuQmoZnqgt+ak+TDCAdjVzNStLTPZ4/cnS3QzF08OtGXqV0y5lnuhmMy1v50YS6xgQ57RJG/Xn70YLbvzKs5jJGlYqoBCG9p54OIAPazX5VLeB79iyssQKxLySGcoWeuneQsv69aJiXGp6FRdFDo75Drld3vfx3fysyREaEmAapGvVwkkpUpsted6ORbDktymcd6p5euJGtKSdfuBw0uk4RRf1vaWdWrXYed67vv41RNRfxXHn7t8/Wr/+4Zv+Ib6M3Ec85a3vIW9vT0mkwnvfOc7n1UrfvLkSf7gD/6A6XTKzs4OP/ETP4Hv+3yuje2+2+xeduBAeal8nhDn+I2tLZQxjNohAzVlQ5ijqVEEoiuf76vpy0TOdML/j73/jLctO8860f8YY6aV1857n3xO5aBSSVUKJVmWUcC2jBM2Nm1oG2hoX9PY0JdwaQwXuAb6Z7hNg/tCAzYYaIGRAVuObRQsWZZk5VQ5nRx3XHnNNMboD2PMudauEv3x/mT9NL+cs9OaaYT3eZ/nfd7NGxrhmbrb6SrWL5BDLz9PCvjOg0fQHWc0VDHl1TGIB+QqrTNUFcNX1cCr4Uv0Rg5ojDvuPJkJ2YyHx2rKgy2vkBiOEcYQ5jl/+70p7/r8okYn+K/0nm9NUv/vhBLJZjEA4MCW/PmP/M/8wlM/XP+uQhBHc7ZvXGSctIiKgiSbExaWv/Hz/4Lv++iH6E8N3/Vpw5mjB1HGdcPc20noHO4RiwhEiVdPkiVnEVEHoUKstZj2whAs9uwGJiLzbWeC2Zzf+8AvMw2vcHbJDuH88zfIRUYv3ajN3rqZe14z75Yv1NylTCtD1TJG+4VfBQVBUfLy5gU29XUsEL7CqT4pNA2GNGd3kFiysIWWioZXpyR+IRxJS1QFvzrH+nY1QZARiwV75+plPfMVJezMLgOQeyeY9ez4PFwtesdAuUUgU818P+b85RvsTA9o5XNOHrhylBur97BXO6+WmCWmPDUzDltujLWO3MIfJ0OijvvbyregaxPyJVCugxkbQ3c/0157EbRKXYPyUmjiFE75liBH+R2CSBOgkVg6TNBJgzt6hX/N99MQpeuZCZzKNtE+WFxh4riLkQPlcqkWrZKANojojhdjvO0zvP1yzOn5TX5w9yOuDpkDSiYIJPekJ7iQLjHlXhWUDHNOhHuUqRNh53FU11y5d2Y40usoAqZCc0/kWkuWtsFevIb0gViSVAG/oPHmP8emTzxNI/fsv7Di2KdVr6hYEylSOBbg/rUXUNKS9l8kYMbL5gy/PPxJvjD9Hj4cvJV2YRn7tmjG9uq2ShM550iNaBLTL2MQgoMT6xQyrNtBARRBk4SSWGiwsC1jEgJuh/u8HF1H3dinYz3bGDYo/RjZETf45WsP0tNufj6r7q1bHVY9ytGawAPqUTSozyleAcqlMOSioGUT7hke9zT52G/+R0qxMHm7Z+XtrMpXgvKSsL2L8AmA2RJAkzZAhnNUY7AEyk0t1QQ4kR2iBdzo9ejOwtqscBQIVsJDf0sRUwW5COrSm9CE9ZqbjZzhY2ASzu2/ge3JhZrZmpUOIPSiOd2Rm0/PdN9IUJaYUBOuvcw88Aomo9hu3eaU3K33FSjJPXMlKglk5UJv3bpRgWSEIaiknfYlWsOQ5z9yFqNk3accQJuIYdFh6oO8MHbvbHxguWv/XxLMSrAwXOkz7rrPUx6UGxlQ4cg9MeLD+stclfvEzT7ar8tV0rraL/OshTM1afrzacaNnD+z+UPMGs9R5guZNrgOJSupE1lWwW/bhjyjrvMb4RfIKQlkiPEKA7OkjtjzipWmjVgx7v7cdS11afCPq7BgzYx28xVMuQ3pjGO0Cvj4A+doKMkdeVQnHa1ug5oe+5s/f+uPEVqFlB9f+BdIRUN5Kbs1JLF3nc7Wa1C+/F72OgeERGifpLkdLbwI5mFEEQR8mRhtJeJosRbVTHlkkY0KyEGQriL2Z0yre5eGaF7ytrGLP/I8QCAoRbnw6KjYTZ8E7xZjDqKKuXRjeU/Hy56uNHWDsprjS6oYISytrMcffP5PsTU+xzDeZ7/7Yq1+MTpAoergWJYpWbxC7tf2ZjxHjU9hojGhX+OfTksGExeTLfcKF7Ko2chJfMgbr34HT1z+HlI/HmDBMEtfU57kJWf3RrWpYj8piZYSRHMssrHK6V2/xpbHQflk8kqrM3cElcdDLV9fPKxDabm1pI4ovV+G8kZvf/+BhP/2iT/K3nqK9eunVLquAQ/MQr6uLZybn+Kv3vqT/OU7rluFWYpNS+BAWu5sPslH7/2X2HmODF0SL/OdGaKhW5NCUzHoql7jZN6tgfGOaPH2doTq7CDaLn6+yPH4dQ7kUhOYgFAo6oVCWIZNt8Z104jYr9GOKT8uX2+092ie/gz/+Ym/iIoWP1sw5YKuT7zOykbtkdEI9o99zsiD8pXc1iVQpQ/2bk96JJ5hTrVmrsQxozdlIV1Sw06toSEFa9kKAoNF1m75txP3b1vforeUqMuUJUBh9QQrozphVCl/nHw9IdQRpnJ4VTlNf9552cTmzVqdNzGCTlVu1NllHk64HT7EQKywzyai6kpQd/vx64sqoVwkqq0s6IqqprxVy9czMcEvHXzgwXXWJ8PaWykQhwgzQwcNfv3Xf4Gvl+P/b+7r3zj+74+f+3t/ialnrx4dvEDoM+gXzzpQfteNq7TGbnJdk/ts+R7EMyMIgqolz6s/tzHPCAtb1wDfGZyrTbRKGaI77v+dqUR3HAtyVHCMfRtGQ+bhmMSbS1VM+cgDHD0Zsn3kNsZJq3Jfl6yr2cJ93UjEZsm40STUhs5oRDid08wtq4OFHEgssUXLR2fifqc5naERbKdu4b1oFalOeProPi4PnJR6RytUMGX4fJuxZzL604A//hHD27/0JKXPxj76sqU/hf7cLeZ5b8xf/Jl/gpEKIeY1KC+jHXZ9HeehnLLaWCy0Vc0bOqLwJQbJJGO/qZhEdzi365+1UqyOR2wefZ5eumBau15+NTUJiQUbzAhLsFWNlY7QfvEKVIHSJXE0JxAl06XyDe9HRVKUNJnQmrl3OW9uU4Td2mE7sWqxqOnK4VbUtZ1K6VpSanHBta7c2OOEzdzduw7dZnSyllO58bJa9JlFy0y5a4929cxpbpw4wUOHl7j/yJU63Frb4IPmcXa9xKmUJSbbYrWS+JmUoVdzrBy6ZzCcuXovFY/IfADZNQ2KYLF5Iwwbfl+etlt1YCelZtZagPLvJEIhmespqZ6woRbvdZUBJmlyePZRZr4H5shLtc9kO5Q+QA2FpkwlUVFSBEsOzyzaojVsxKPZok1Om0Ud9p+/+l5iWzAI2wgBWrrA9DuLNTqmWYPyQrnc+/nLN+nLMcVcUgYBVspX1JRrbufnAMiim8RiivJWN/tqG+0TAlHsmfLtRwi2H+GUcbXnE5EyYcrzzRcA2PLn73gm/cg2ucvX7FuhUcy4Mn03N+eP85nh93LjcyXNL19g4MtD5voNRFUmX2iGgfv+tnUB7OHGCk/acwRLdWhpI+GkdC9QlU3u9a7Yn+h8iY3ZCrPRbboVKI+7mIZ7P8OjORcna6RTNxYv6xN18kRUMsjS1OcaVqCTZabc17JKQ0ZJ06whX0G2nQpOMQg9kCsNb+w+5vqE1wBCgNBE3ds1Uz5fkh0Kq5genSFqDJfcrm3tNAywPT0g94nnUomaTdsPQ96QOrmt0RFjaSmEoDstubc8wcnsRP0Zet6r/1+oFLvUEi0rvVojOSQsp1gEN0O3fq48OuLOo/8Ue89v+g+KCMsOJ6NDgvoeNZlZ7BHGGnJftmNlhCyyWqq7zJSX5Uv+zyVWymNMOUZxmK8yrxyVfV+kLJcu8ZVdJvDlVPOWBzLZnNi20DLA+jXnUnCLq+0DPhw+SUsZjAflVRlL6IPqLHPvUPmgMggzbolNIjlnWx7SNIvnB1DIknZRMeWeyZWWp9RVbqkjLkunFptY968xAVJHgCVdeQGlCho2ZtW6Nc0kC6ZcwqK+UxsCNHHrOOUnhWVYdMlkxBd2fgglBHeChcGRNV2Spb7gpS1pmyZbxRpaZUhbGSsFNIKOP1dAL/aMZdrHeBC0rPiZiiZKxBhZMqPBIFyo0tIwIpUlhz68F0t1ZIuackOQLJK3yfA8T87/C3nVplVYwqzk1GiLR2+8g8Kz4ZPo6FXy9bJw76RTjtn3iWTh3epzK8mXeoKHzYPa5M1mi3cppOG+vTdx4fC1vPXS93GgRlyJbtdj1OoQaxfBsTUlabJC7sd+pzFBj064tokVEBUw88qU9t7rl861kK+nsx6vv/EHee2tP0BeNo/9jnt2DpTHRYmwEusDun4rRwpLXLnfAzLpszI6Quqi9l9xz1JTpq+uK//3/+l9daKlWuOWoftQap6KFnNxLitTLwcin++6a/kPd7+V3CsuXCs7d+2qjOr7MFaxZjpIBC2bEAsoX3FJt4RB6B7yzrsJ8ikysGgCdGWml6dYowltlbAPMf45xnkT5T0uIp0ghCDYfqRmyo98DKn8mj8XUMoMZQMiGWDUgviZeq+X7ryJ0lV9dYgMjzPlUhhClWFeAZlqptxKOh5Qz8om0jPJp7wXgPCJk6qmfCW3tTS/8O/v1qSLzzORaZgFAqkXoFway7IV6DwcsR4aorxHJ3JzYJi597XrscTb9jZ53Wyl/ptUCiQKYQ/RSi7WZf/zQDimPNRxncc2qqil5dOiAXmjXkMnWtDz62e7s8ud1mKe5UR1wkkt9boHVwJil9RjVhX0/d40yHo1U67FHO/nyYwWG5NBHb+aYEqYub3w+srxBOrv5+MboPxr5CjyjG996oP8wSsfpadntL3E9am73UJ/z9XLNHx/vpEZsl6DclA+KLfBq1/nxsC3+QrcpLhatBfSS6vQK26Af7I1Ig/36f6i4pG/DJ35IhIdRAPm4ZiGl51XNeWZMpSJm/Cnj1xwMG9WoNyykRwcM3pDwsveUf5Ka51Z5SQ6X2QexX+lHdqKl2h3phMskg1vnjRdCuZ/+5pzZ29Zy/137qY0krFvY9KbKx666n73F9/zAC/uuMzj1p3PszJ3i/k0cgxUiSRiTEUKGdXk177J1XDfCUdsNBYytLo3sY7QPljpTQ2XdkZ05oZVH/d/+tGHAbj36ifozxdMedVvc6rbJKIkQBItgXJdxpR6IV8vlGS7cID7Vnux2H7xvGdSi5KGTWlNXauWSWuHPOwQZxnWGiSCPlUNWwNpLCYMjzEjyyBPlCVz30JKRwuJsRICZSV976o9aNwEYLU8zpQLoChCPvXmN/PJt76FB46u8ODhZQBubG1wBFTcXilKdLbNG3yAl5LSlhN+59M/wvaR+53J7IinnnwnIhnU/TDXQjcWAbRPuGwceUaw2Vo4PEvDtOkd/hH8OX/tzw8/jcDyHruQQJ3nqstyKYUsMiY2Z+Tl1NvlOvP6GSnyoduMp8mift29r4V8/dSSdLG7tLV+z+5vA/B7fVdLFoiLADys3SaT1JIJyKKI7cEBxVRxM9uo2fPlmnKE5mbhPBle2/xdhICWcoHBeL6C8iyCiNxYje56BwBtz4hPmPPR6Gk2js4wJeOUfxexcmPg0DToN929WFmireHm9JsByMvbiFzDPGHoA+WR/kEi71g/spIjD8r7eKOYToenjLveaibLUHB/4JiSnWKTBzwr/XudL3P2cJ3MzIlK99uDnmPtZDrlaOYCpPmBe08jljxHKsbFFoT+HQ3CJQnpK0C5FIZMFJybXsBkzi187vvcv6/7fj7vlSKJUQgh0MgFU24U2iiS3o26V3leLNYpYQKy3fuQQVoz5VYYr/+GX/g7f57OaErqzzfvt+tkz2lZEN9yiVpbxuwHFiPg1ugFTh0V3JpQJ12XGbRxcIdcLRzKS+3ez6nc1Z3PGxsYbx4YrVRqCrffiLLB//bsD3KS/ZpttpRkepkxmoF266cNE+R8XjPlQzmlpeDucE5C5q6vUbFtS0lYAYfFGpEvGyLxCc3KMK28RpitsnzIbE5i2xgZ1s+veg9aGPbCQ2zg361/75EPmLOs8ktxYzEM8rpl0ZYY0H2FfN0KTWxabk2rJLDouuXZVePG7EC79dkYSZj3WV+/yn2P/gbnL3yOpo3o+U4DJozBS6Irllxbi7UpK/EmOlwOwZ2PwXWzyft3vo/TuD1rN/Rz0QC2Q2OJ7azKCwYH38SdWz9I6ce2DiSJZ8pTY1iNfUu1+Qr6FfL1AktrpghEgpUFNzgu0U7DiJnNGVSO9frVoDxpa+gvDCT1ZIu//vbPYysmDktUlNw4+uO8+ep388SlPwLAtLHkqOxZzMwb3HbLMUdV3/Olrhmpl7BbK9h7608xOP0Rf29LBpYCOpnbOzenZ5hP1tk1pg7+rXFpu1p5aEonX/dftltTRqlXc1SSaiyzOw/ylQ//FTZe+IGlc5V1kL229+ji+3M3jq9cuYJ4hfv6OOgwCate2obeiu904JnuORaSHrLR5/VRxrd0FsoFIUuYvdqT5/kXri71YK/218W7GirB4VKnjbGfQxVTvu8H6O1mj98J3+5+SUJQs9eNxedrRW/JuLMteZUj+nVp2dm/i2867CFliZCWfMmToCEibD6uQbkWikoGsaJVDZpDn9xQmw8iO94o0XfNaepFjChliTIBoQwxarFfTr35YS+L8WpyCkJEctznyBRNWt3rtdKwOiqmvGFlbVQ2KxpMey9zrfcsa1ULMJ2QEpP7vcyB8qqmvGLKV+p1INOpA+VLRm/KwnCpDGCU7LHRSBFIer4Gvmpht5s4cP7O3Qt8x+63In3yL5cSKSSqmGMQKCEoWbQ9VRjyIiEpWzUot7KgSsPNygaUMY2GW5smRrDqQXnRnrLbPgOZRkwL9xy9waPy87Kgkp4LAhNRegmFkRmn/PMb5V3Gfn7FcuHzlJKwPhnU91+qKWH2HHE2ruO+r4fj6+dOfp8fP/a3/jf+zY//ZX7iOdfHvWPcoP/K2QcYN1o08pzTt9xmP57fpKddtl0jEH6RMcGre1Se3HWLV+DblRzVFeXOfE37GOfB3/55Vv/BjPZHFdJCd28REFRM+QKU+0DSzjC9s8fOl8aLPuVryeFxUA5cOe/AxvnrV3n8xecBahYXQHyVdmgf+D/+d1Z9z95mmtIoUtbThUFadXz6zuuZ5E2sNHSna7wxCxj7za03E2y7mJGjnSEfe40Hb3ufYWXmApxx6OucraRpFvefBgEPe3ZjL9pj46sw5ULHtaFQdwpPRU9xxrPkt1fXMSfaGCE4sX+VjWFj0S7IHzPbIJQpgQkcKPeu42URor0hhgoK0jCkn7lg5ZLfhAA+e8qb0RlLkme0Zg6Uz5o75FHH+RL47OPPiZDvIATdICqcNHrZcKmSQ1tA6IJBMgYsJk5cGx+cPVUlIc5kxkfnLljrlx3msTgGyie6iZUSoxTn8j3u96aAh/0uWix6jJYI2sUqD1Xt0Mh5TfoC62ODNAqrckI1YDDYYZxHNVO+Ekiy2uHUjc2NoQfljcZCvi40k7YbD5tlnwDB75gZzw8/y5vXb7DNAdezh7maPcp2sEt/dovG1Rewh0esjMY1U76Zb3DJt+FLZUx65NnQODxWi1nXlBORMEPZql53ITFt6TmXkxN8YuVx97vCMdQtH6AcBsPanfnK5jkAbt3qczDrOBM7oZ0rvz+s1KQmwciUuyNXW9j0pkKjO11i4V1emydRmw8TbLhkQFWjfVsOuS3HRCbmitqjieACFuM9DDLdpNHy4EtobhfnsJ4hMMXl+jomogpqGnWt3lBHpDIjFRldD0zGrTaHkVuEeqaB9OUgm2rMfff/Lq+5+0tEQvJsfJVnGxfZOvIMeebN8vz7DiYLOajJDMlSb2JhqQM6Y8o6ATUMpjWAFd65tmrFJKQmo+Qu5Tp8FB1J5hn7ztxS+GCuWfUWVmmdwcdKShMQd6/VTPnJbDnxqABFOt6pE6QIS1B62fPhNYqJqs+H7/4A0JQZ0jM9Rke8FLnmanOT8dn9/5NhmXJTVUBhsb3PQoGd/A626jCh3Wf06COiNtPWNkHm3qt8pYGqVVyarnNS79VmUVhNphfjONMzjC8bMEEIekTg1VNTOSNo3+ahVpf7e29EIQhPVnXeS90KhOYo79Et3bMS3gG6qt+25W3CbMmIUJeIsiAUDcpAIPyaE00VwcCN86cCpzwJXH8hABqeVcqyFsJC6EF5EGbM6WKBU2KXth1ilpPEUiOEPFZTroWu1Rg35BEfu/0fGTFwPzMBUd6m23VgvdM5oEFEo2pqroKaKfcKclILgZ6zGm2jo+PAQGG5vvJa3tN9kdcnt5mTM/NJLlNKhGzTYsECSiGxWO6MHqHITrLrx6IMg7od2iw+IJQabSQyW6XUi7US4GONgr28i1IxRmhu4BJCW3N3z2kYcVsUFNVYWwLlmW8n2e9qhuuLkq+Ps+eeWcWUCUNYagalK7foZs7wdrqUyKyY8rk3Ku2WYzIPyoWwxD6xm9WmZ+5nRcvtgyyDcmlpZ4uE9r17bwSgKhawOqQQS5yoKZnFzaqLJ63GjLGfBlXjNCMERThkIm6BXqgChCwJdcj/9Ld/mgv7r62/H8/cPT71/JfqJJIwAdqW3GpsMA299F9o+ptTf30LUC5b67Te9VOc7KwQLbUataLg5LTPT/61n2f50Lmqk1KV0Vm2VFf/ymPsX6MqOpQCBtHid38j+TbmJAhpubbpGf+sswDlNqBnFwn8thKv6h1+CU1XCGbmABlafz1+DbaWKOphszGh3+MLEWL82JQIgsbAXZ9X+6m1e5GxWydLT9g0vC/HDEuIRNqAUIQYtWDB594PpV1A3z+XkpCyfbxkyRQNmjtfpi18Yiv3xsumkq8rOhUoL5tc3P4kv/eaf0qjcCpMqeO6nlxpQ1NzjCk/KARZ3iL2SoFpcIVZIFz5Yi1ft4ylYlIp3xq36y4wvdATdlmHnJBR5BjrCxNDv+yh/DqTKhBCkqQWrELB0oqxqCnvpGtY7fcRldP2k+GgXOMvvfYCHw+/BYCJhrXc7YVX2iuMOueIPrtP9IldhnkH4WvKK1Vmda6GCYgQdcLVqpxmeZUVTyDczFw826zbzCWsv3SLrdFRrcDK5ZTG6Lf4/qffy7/4H/86Xy/HN0D519hRZUO7HhTmYcLvveZ17mcVOywLYrvoo6l9kKZ9ENcdLgLSM7dTkAHSS6FmS6Acq8gecgLz/mSMGgtKH//1b7sg1wjNNJgyDye0Uu8qXplWmTlRfyGX3G1HKFn1etS04yPC6mQ+iLl1zm2OD7/8POeuOXAWZxl132c/bW9ducJ/+Ht/EYAXP/OJY89oa3bEWuYWo2VQXpqQj914C0d+IXhrGjBpu+s7taeJNBRKsrs65hMPCLQUrIyucf62u+aBr8fTVtIwLiBKQ4GWsFG4TXwv2mWnfbM+ZwXCbBmTJb5lz9RiMNx/0y3cd9ZX+e//wc9xecddy9nbezVTXh0zGxGJDIUiKhS2cgguQvQSUz5NmgTemf35lUVC5JnVC2Rei5TMp7QnTi49am0z8U7bMq/kXDlvIkDrhLgC5WoRfFZMubUSWRa87oEXeMMbfxkVGawK6lKIXtUfVqUMfRDUKzvH5OtSwNQsNuhGqGum/GbfXX8gK8OXDm8gpO0392EoaJsZu4VrDZi3hkgv6QzVginfm9xNVg00IcDCxsB9mSbNhdGbNDx31oMpG3FLWv7d/CUaKufN65cpbchvDH6SXz/663RSeNP0EwTTEY1yCkm7Zsr7psmedyVJ44TDl1yAm8WvcF9faokmyWh7s5NVjriR38uvHf51fm73vby388NcLd0m1JNPsXx8rPt5Yp9JP1h3AfGd53qcnOy5evLweLhjhaG0lrB1jW3pknhN6Ta6wnSIeBbEHQi6NN/yEwBcH77I3AcqdikTf1W5oPheWaC91PuhQpJ4FsHKkv1yBzA0t76CXgLlU+tdyrnhDMaAiVXYssUgGNfy83HSoWy7998gYsu4Z9nt7rK5eZnJXb/Oh6MX+Ctn/hFGWFoTH3zPFwE7gJoOEYuVjbhYgABpqcNPq/PFe0lXudi5SIom8IyL1Iv+yLkoaLdOIZI+4UZZr3ud+aKLQcsrDAwLUyprJd1szsuzzRqU75isNiCqJfJ5c2EGJgyBNfzsP/hbtLorFFNFGjjfgKC5AKJRkCF8TbQpY0ptMMIiRBWYl1wODAaD8HetsZzIPw7pM3VtvRGG26FL7snuSXSnifXmbyo4Hqxb4zocn7J7S/L1kkwvQGNqpljj9h2pFGkrJ/B91wWWLwaXKdG0wj4NHZJO3D4QeJZQmwAV5AyKHuvaJ0QbVXKhuh6Nmk2RnhFX2RwrJEJIpnFR91wK04zAMypVLXejMFi/tzZj9/lZ1qRJRODbToYqxYqI22yQlAUbNmPc/t36HuvWilhyz5QXYrGOF5HmZnYF6dtL2jIm1gGtlruWRmNMw0bEBJVPKEZVTLkv2bEWZWesxNvoJTMwcGNyyyd+X4yuclUc1MlUUwqEaNNaqlEPRMAdLKVPdJVVcC8Vjeaj7nxNB1oP0hVik6D1Qr4ugMuBIbM9kBFIzXUPyu8fuWdhheSlYLHmLcvX55V8XWl6Sz41/yV+lp3sRN0v2r3eBoU93tJslhwuvtCVQaH7zE45JgsW56rUVmlZGUkd+yjsfKGwsNLSTRdf37P3OMJK7p2dd89SR4yDUc2UZ8As+wAz5c79xeaAK7EDbaGtQDnk4RAduFrf6gj0ERLJ2p3XkegFe9zzTu0XL7209OwcU7673mYSen8aWWK9ZC/2IC4FpIoQKmI6vUG+VLB9uOLkvJuHZ/jJv/0PF/ds4iVG3tct/9cxOVOf3AjyDkeRwAqBNJYzk5yR7PAp3oqUljQM+Oc//68gb9dSZXRIewmUN6VzP18+LmGwCl5qXaTfdLFVbnw7Rg2quYZNR4SVYaMIsEZQTXLl1VpVrbLwhqRmfoTVvmvDEihv6wSJJJThsRZ5swqUl7Z2Xy8ICdTx69VlzEQL2lUf9WwFm7UXTDnimMRbRTM2Q0vTuvcsdFRL15PC2QxGlUKQkEtzRVy0a6b8ehGSh06lVDHlwsBYSnLp1vdrK59HKxeTdHwHo1He4TYnsELSKSxruaVbdI8z5SgaMwnWydeX342yljJP6GZrGO8/Y2RBxyd6X87u5wurET8f/Ck+yTdxKB/gP7/zNO97a5snW2c4NOeQ0xJhYZh3EZFvW+bHUwXK46JBJMSibaTKUUKyE7r16FYNyt3vZzqkdXnkOp1URsBqhqAkZrE/fj0c3wDlX2NH7B0pO+Ui4Plff+i/4/N/bQf9nQPAmTEJBHFVD1LVyPidaH1vweQ25xmzxoJpSaGuXBRWMnurIf2RH+DiD38rB3+24BM/eTeTJGHzzh5gKJMhCJiFY5pzD8qXmPLW6uKzr28WhF7GJoOU9M4jbPiFTvrNa/+cm0An93dRfvGU1rJx/Xk6h4d895/5cQB+56f+JDe//Bz/4U+/A5keB7Bnx7dp+yKlmZ+gkQd2v3vjzcylply7iEIgNt+ORXD+pltU7qw2OAjmTJqC61tuE37osgMvh3XfSEHTB5xZKCmFpuMDhr3wkDWfpXUXX4HyhNRLgnszgAZvesnLyMKI/+Un/gcOtx2zvX704qIFkz9mNiLyQD3JQ4zfQMs8QHv2LlAFhYjQvnb9cxsPkqmQW81V9tQFhr6ePxrfoZEeYBFcWjvBoWeHVeY+cyZSziDJTWMByo8x5T7otwqhC851pyTJlH7/NiZO0A2X5T/TcUHjTVEw8At7R7dIl0C5kDAzC8OiYa9HogtmQczVpnv+YdXHvOzxdhbOpQeNgF45qUF5L77CSLrA5lTwQs2Ut3SLdClAk1ayOfKytzCpWR8pNU0PpkICbrck7XyPk40RUliuFxcobYJFcTl9gtPNISK6lzD+Ljqjt9HZe4wjH3D1vYNyFscUU1/vGKhjtZilytmkRYDC2Iy369dyIdjl8uTdvP/wp7maP0ZuWxyk93F5vImxEIk7pEu8wmfaTxH5YDpfcwFxe5ISGs2VlZ1jpQYAVpQUFt7Q/ACr1hV3VEy5NAkr8oA0+hlEsWACPjd6kc90v1IDhSptVwGau0kdeLBwTtqlc2lKC53WS3xsGsFS39uZ/38kXyLyAdrICmTRZ6DGTmVhLYWK6IgqURKz7hUpnY4H3cIy3v40pTfOCVM3rkbTG/W5lClRs+kxZtjsLhn1mMU7sXZWJ05OHT7Ml9a/xIGwCP+3dZAnDBPjEgsX3/0gxYOK1EdM7Tko376pVzHm6cqxPuUnsz0+9eKbqBwbpTHMvYmRqJ3b1eKahaEjG3z7wTt5KP9eipljynWjvdziniCcIX09pS0jytL49dzXC9uSA2VJl2oiGwp2qnri2jdLspe4AEh2TjBZU1hz5FQwS2PYfabCCsOOOFzI121OZhZMeapn4BOZPQxpqxYnoIRgJjKeVzdpqDadokXnyK0xVYnHXLeRQco473DSM+6V+eSxaymv0xn5OuxsjvHB+CRayOWtnRJMxyzjgG5usf5crRqUt2jbBtKbIyW+ZOwzPMIXg9eDEJTRYl1Ufl7IsiD3ioNXJld1s42oCkOLJpE1tFpH9b02wgyBIKnaIPlkaLWXZxakmdEJV14lX0dY1r3GOhUFnwxerp+fKSXIFi1Tsanuc19e8iko/LjTBDT8WMw8k7w3WyfWQS1fRxiapBxKi9VNyiBELDHld48NsU+OvLBcgqAtHesAeOW+nkclmxX+LmP+p5MT/sfLP44t4vpcWeIk2Jkccbt9CYBRc5H8th54Dj0zucyUg/P2gGWmHMLpFvrSt3E42cLsv2bxGGVBx7PxGk2r6HF6cD9rI9+tQAfc7FysV5OnT65RmAMy34rtKTGl6+WyQQXKoTb4G7JYe5L8BkZoGh4I3+i48qTV+Q7/8Vf/I9NllaAJMaZk2M+ZelAeyrIetxUon2Mx1pJ+8d9w8yv/jNmSmGN34wX2VUmAQB7cv/T8EoSPE6tkyOz/RvI7LZtYLRE65rJ043A1tzxyze0bY7ou22kFVy+5eNP4MjepQ1Z8chUqUO6OjZmbC9cwPN0oOBW+zFbLqewK/zeJtoggxpqyJnVKAmwRUUEWG1bnOt4Gz0x2KTguX58B62VMgFOPLDPlFShvlBrhlYQlAeErQPl8ssFXnnk375y6NsVB2USla3VNeYyomfJ52SCIpmwEhlbYrZ9JZfIWFn4v82tINtjkY/sJ7axfl1BcW/kvFEpAebym3MqAvnEJhhW9QsOvI93Y7dWjvFOXmJyYpQigo9tIH9umUiCFpDMPXEclsWghF1gIdRtMTGhijG8JbGVBy8ejs8LH+5nm5z79Q9wY/DiH3YAXTkX8Hq/DLi1ZuY1rn6vAJ9MynxgNsxZNHdct0qzMiVWXndgl4m4XLlZu+r+f6Yi5xxa6Uqf493h++x6+no5vgPKvsSP2C3urWCzWaZygTqWoM15CmsQU+YjYv75yKfMX5jn9waD+OslSdrsu61T6cLu24PIbStyK6Z4oGJw4y0vNu7h48iQrgwFvDX8dtp4D8EZv7vzDRo/DsE8p5vzHu5+pz3V9TdJOnTw9COaMr71pUSda9bZsl9zYWMius9hN1vuefZq/+DM/w7/6lQ/xk3/z/8cwVVgEN8ZNVq/eOvaMHtl/uW7xlvqF8FzDBRdHaR8pLa3X/BIiSFHRCpPWCbaO3LXvrgQc+CB9b93JyXb2XIA/s/BTP/M3Kayg6QPOPFAYYWh5yeEo2SNaYkNrd9gyIRWO+V2ZCDbzH2d16IDFeKXHrLfKGxpPuJ8fPUe41L7FYJkT1AmZJA/AB2umCBY15UFBiUI3OgyCHnFzk1/6rm/jr37T/4O1fI2pN95r7zvJ5rS1Q9obMW67RT1M3SI2FRmnkeRLTPlXqynXKEQwr81H2p0DTNQgjR3LtSrchnilDJBettgybWbLLdGEqBkTcKAc4LmVM9zQLkNe1eWtNzq8g6Bm+HZbCV09Ybd0oHyQZrw3ewMfze/ifebhmilftYJ0qeVYVApWJ96AR6qaKRfCEPmgLiLABIK78kN2fH3UzXJRi/di+jY6IUStbyUq11A6QZmEgUcaG/7ajVIUoXs/Vqlj7uu5KrgX3yva5mzaPk1xyMupGwcNz2DrrM1sGDPQLYSAkViwwC8n16jMDYrWGsPNFpe6O/z9x36I/3T/O463QwOQDiiv51463FTEauDeq4noyzFzkRLv/W304CrFjc/zlDF8tPc5tmyfyAZMlJsPGTkFmgtVf1adEDUH9amsLCktFEFOPjnOXGeepdA2IfZKiTGSqOgyCMYoJIGvVzcTF5AnNmLF1yLWoBzY3HSSfltGKN+dYZYfEHugecYekRwDR5bwyCArkGaWf7ZYV08fukA91kttrfy8lMIw87+rOq/jFy58N0ctXy6RJghf49gTLjlj7VJNuVVISmQusb6mPDCafRWBUUS+tZcwAbbuZW1ZGbo1pmF6iHiFWRxQdvrH1RfRDOVBpdERhfEplCWm/Ega5kvuwWcCRTYOqtO4IxBsrbh1Qna2+dwpDVjSVrSo866khUaxxoBQ6Jopt7YgP1ZTPsVa97xEYMkaisrxeubHz5eDK8RBh9h0aPg67CoBENkCGc6Z5E3Olk7uXTW2WD5MeZ3GuIHKQ8LBft1qcJTMlpy3JwijaWQLsLiy1CdJSoMxgjxPaNsE5UF501/TF3mEqXLv1QQS6zMZESDKgtalpwlnrvSqeEUZkm60kbF/RnmbRjgmjBb7c9xwgLXp9xNT1blX7dCsQZoZgYgoX8GUgzlmUqVVVo8NqwWDbp+Zd80+wDJR8NRSjXnVnMsIWQf/2oPy3fk6YRlifRLdYtmYPOlY7LJBESiksHXAf/dE0/a1u1eXkzjG0vfy/dTL14eRpluXPQi0jrg5iLBZBagshU9olxzy6w/+E97/0D9m3L3qP1OCtYyxpFVP93JMFlpWS7efSD//0yUfhXC+weDqW/jSy48xXuoLjtBI/yyu99w53nTle4hzt6ZbE3Kj/XIdHB81JDPlWXxRgJzT8aAtNFUZAxw0bvNrZ36NK9HtxTWQMl59of769qmPAtDO+3zm6c+RzrypqlYIBNaUXLd310x5J5pg/PiJTAXKYaBziiufYPvOHeRssQdIa5j3nAJxK4/5gX/xbfy//v5fgDKqy14qUD713kC9YvFsFnXRTYIiRCA4MA7wreWWyPdOLwgd4LKgfII6jdzvKR3TWdrzE7GoKT812SOylhKIlGC1OKLTqEwHPSivRG8qrJnyUgRob1iWrF5cxJWvaINn0gHGVqB8wZQrIeoxv1xTPvNJ1YwBZokpD72kvpKpK1VwPt/h9fq0P28TNV+tQXkDalA+LZqoIGVDCxp+PgqzYMqjckYRTIgq+frgBMNUsVas1Z0sJq0XuGMybsx76Cp2NoZN1UD685ycXKDln1knWoDym+YcALfFF9FoJJLAP5NcOmVRa6YQxs2CiikPLIRlA6UT12XIJ92symn5ZzbznSqCy2PEsERdnhIcuPGXN5qI8WKvzZZa9VVquaqDgUKwNjuF9YSTUTm9sM+JplNv3S6dwqBqh/Yr8o+x/4ZTFFLVpUNCZkTC8mf+2I/y9XR8A5R/jR2RKPhi535Gtnvs+/rOBlo2UKUb9OPp1TooLZYWmTjL6I4X9ZVxmnHQcQO8WsjKuvbRyxuDGcP9La586CeJnnstL5524KR/c0LS8QZu4Zgkd0D1/TvfzvtOfD+/89oD/vWpZ9h1aw0v22+nk7sAu0HJ/ODu+pwrXqbZYcKz5+6ur2982gXGG0PN733gNwluPsr27QtMfBa9G2Yk6fHA55G9lxDeuG7u7yGRHkhaB4xEMiPquKxulqzUpm23V3M0EOiI/Y47d3d8jZWJe94js0uBqOuRijDACF0bYeWN3WPXUlbPvkzIpQPlSWF54upe7YA+6PfRSnFzow8yIMkGrI0XTHkqDCDYtQ1+LXuQaMmVUmdqUVOuCkqrKHqrnGhs8zM0OTx9hWGzzbvVVaw33esOHKB5eecs3/5d5ygb3nndZ+VnIiNG0NerS/L1V9eUGxsi2gv2s9vZx8QJI+/c3Z26+z3MYh6fu2tumgbTBAIfsCEFYxbZ7GHfDZZnV89xwwf9FZxYEX0Eoq6hvtlp0Mnn7BfnALgQPklOwGWzyufFDlOfXFlHkgaLZ7Y2kkhAKGeCtTB6W4CbyCo0sLkEyg/1wsTooDzHJ6c/iiCkDKYMmg6oTn3y4Wy+XbfbypLYy5flMaY8FoKG35hKCg4xCJ0x8326702cNLY3MYjccMf03TmEG7c30BjMQiIrQ/7KW/4sf/Ydf5EX7jlLJPWxdmjg5essJOvjdkDoe/XGNiARGXMSQrXH7KN/h/Sz/5yDeJ1L0W02g4h3lq9l5dIuonAB3IEYEXnRmSrbhO0l8yWhKazF2ow/lH3Qf9MbMvn5s5ueoOHZjLEJaKQhR4Fbn0KPug69adtXrOKUXqNpY1bag/o0K/0bNISlNe0grUEgOewUNDyz0cuaZCYgrlyMJayEm2z558lSRwchFqD8wvwMZ4tVwmLB6qhaDulqygHunj/Ab22/g4OeN1tLHcsmyqLu0Z0JDUtMuRIliS7RHixLY7hFi9XdJ4iq4L9s1sAXYYj1os5Vdk8xagaU7X7NhgLIcFa36zFlTEnVbsh/ji05UpY8WIC3VaXZS737v2dCdagQxn1PdE7wVNeXRvWadYJOX3wnukiY7d7HjnDvva4pp6jfMXim3EskrZKkiahbJxUWZFEwExmXw0NC22HYd++mYt6r9VkV0Pc15SyxVbJKeJS3KORperfWUOkMoyQDE/LU4Dv4+OAJ/9tuTsjpQjK9Io4rk9K8BUgPyl1gnoQlZqkPsLuGAGOq+SOJd68jdYnxzvPV3LRV7Wt3FeHdzElXiLs3jn+cT2o1bBWMur+rSioyNNg5Sobo8HhNuRWmNpWrn4sfG4Oyzz//jnN87xPfxbWm4MtNwfe9rcV71xYhXi5sHQRU3i2i5d7r3mzdlW7YxXjszxwD+vj1q+SBREhds30np4auL4c6YEnKoS193NpTGb2ZAGTlU6JyzLxPagJKXZkc2voTMjunVAW3uxfpe7m3sAHGGG775G2znBHakiy03G89KPfvIV1iyqPZJudNkx+78wO8wTOcAKKqzRYW29gllRlr8y1WfJcTq0PWB/fVAKmkZOpBuQgmzjzTD1hVs3eWl1eeJVc5zzeu1OdSSpP2n+XZrU/zybO/zJkzX2ScuBhC6zayMvL0ybnSaG7Jc3VN+cn2TXTs4q6qPdgcS6DCOgmvi8WeI4VBRTPuRE6RceLKO5lvfwl0VJe9CP+M5pUpar5IgFYmq9OiSVS4MTr282k9syS+/3VBhJCW7d3dWppceGAY6eNAOZGiZmNDU7BRuq86osCMBYnviZ76GCv2e6zqn10w5SIAv963d76yWDfKJnmR1t4gWE3uneMrpjwHEJZQVo/61Ux5LoaV6JGSkKDq5pK5vSEI5zyQnqvVAKpoEqZrx1qiVaBc2wApLTtHK7V8G6PqmvJIz0ijIVFlYqcUyghWC/dspyJF6y5fHqf8/cH5Jfm6ZUctxvfdw4eJvAqxAuXDrMst68oktb7KwBu0VgmdTCokilAL4lIgxNK7QaCKjjNls2mt5jQyp+n3nPG8CYUhvr7AGOtPDpwsSgjkMij3a5w1gsBWcZA7lIX+6DyUFVgfI4XklI+zdu0GBkEiLSUBvxe9Fb2ScLO7RlntdTKtywm+no6vvzv6fX6EouSPPfzTfKa7aKsR2pzRwRlu3XqsBovj9FbdLikPUoQ3wYizjN5giNQaWcwItOaw5di66mVX06aSbJbxkGnuJk3zzgYvnz4HQHBN0fIbQilGBD64vdlYo5SKG5se5D2s+fL6XXxi6411H9ueB9VVWLXtzZ7ajLl66kJ9b/3tb6KUEGn47Q/+ogPv2m0SrSCn0xY0PMA7ajsweGq6D4GbzGnF9rOQXINBpzHCS3oyv5EAXFl1G0x/vsmgscJ+r4+0htdcdYtvGg8oWJiEFEFIQxqalZNzY6nODciWQFEaNtBeTnn6znMooymCoHYFfjHcR626hMSp3eW+o24xf83zT/P3P/Az7Ix8vXIZ8bTcrlsEKVVSGJxB0OoKXVGy17zO6egmSljmTd/izGeXj7Zz1tbWyP2+3/VmWFO/yZ4uVolLSx5HxwBrxZSXNoT2IvBudw7QUcJ+0qcjJPF8y2kvUkHuX3TTNBg3FkZvRkqGcrFJz5tN8jDkmdVzrkxQpnXf6JXSgZ2q9/uNTpNkHGMIicWYN4Sf49ujZ3mrfIm/Ef5rLvm+4S0h0KqF9HNgc1ypMgwGfawlWjUiQwIwGlsese1B+bhcKDgALmZvAeBz0ZRnt939TP1re830HlIv6UrjhNt9SWCP15THAhK/GRUm5zfliEhr5saN463QMSj9qfub68oltMbyBTSWLwZDmkWbua8bK5XmKlv0RME7Vp4lpnxVTbnxwfatXsiUmJtbMZFvy9KwijEN5jZGRYtA7jDpYXWLv3Xmn/Gjp36axtSi5m7e35EjbnumXZUJUWupBZNnyu8uX+Z22sGoABFdcP3TC3fNSrZpVky5DWhOVd0uLfI1hJVR1ud8pd0PmEdQnlEMZutIaXiwobl/5O61GTcp4wYnhobXlmfZnLuODt+y5aSh1ghWoi1OGVc3Kpbk60IuwOp9UcQPpg+ixg8uPUAvN5cGLQVjPSC2EQ9Ocm6tuPfU8IGQKPO6tVTKoqeyNQopCrpiRumZcmEsZZEsdT8Gk3aPGb01Va/+meqdZNJqYeMEJZZB+Rzlg2utQzbFIU/IJ+ua8oySQlBLOAEob6I9U1LJ18sw4OiSD9J727THLhGkW50a6GW3H+LFX/7HjK48wR96+NfZW43qYBhbkpkFU57qKVXIVSqDi/cdqFJo1KFjD58LbmCTFQYelFO56xoFoxOspLkzZQO/YXl1QjwH0QYMBmqDNKsU12lS6jZPTd17rBQLN8zCV2Crc1zimHuWdpkpV7GGuRubYT5dOPZ75Up7OiH06qeKlS/9PavpwH0/ius6ecYpafDhY+eVjQMybC07rV6/8ixmgQEzJRAhOhod+1srDDO/dlcecLmXMd2Up9BKcBgn/PhjTf7XxzocxBI9XewziZIEFfz1+3TUdYnj3dk6lBG26rEtDBuE9NMx3/ni0xRKYgUU3j16vPd51MzthTO9kDSIrwLK2yLAVMoNaSjnfZryEFv5KWDr1kxPJ+fqz+p5kyxhFNboGpR3S/eOWrrNSujns39+6RIgDOcbdHy5Urpk2Fex6kNpuWFOMTj5JAdBSVCVAuiQh4aP1L9vrK6ZchGMaKFIvJJN+gS6FrDvDWCvJAtlnwgNhown7/4FvnLio+zEObOOS4bZrLMoY/OJ98LCIO4w8V1jWmKOiRxsUj7xk2JpI/it93wHH/2OH6xby4HzO2B0lvGOS/jeffA6Z2hoorqtovRqsdwDmg1vHKswPFq19SqaKB93VC73aToh0pUrfwjCcur2LQJ/D4VPIoU+EW29mWQkFv2pB+2QfumNQq2gnIVEkTvnyJ870a42XEQtqi5tmgD8OwxWrhB6BUiQd9G6rNV1Jh2Sec+bZrlYnzT4wjiD9WPFGsncr1EDMcH6ZEBBQOCZ8tIbS8og5UJ+Au0N1WTRIl6Sr0dYGoD0Y9TYiNWjrRrEa2TNlDftiFk4qp3lC6VQWtD37f5GaorJ3d51Q0cUVUcQYzm1FEutFE6xqIMpXZ94dzXlLo5p5AMO/N9GfuxkUoInMBJvLDrz1xxYUEUbqROsmaBMJS0vuL/pxvadgxbhlw/RpWI92acNDDKNuu47dSyB8qIC9aUirBNc7lBAb3AvoqgS9i5RtdW6RSBKCiL+j/f898TKcoud2sD3TqtPzoIpb77SPOLr4PgGKP8aO3YbKxxGfZabjncYMUq7TNMuiTcjG5eHJJWjocpQHpBEWU6YF7zzQx/msd/7CACjpm8bBPQXHsG1fF1HQ6qOPZ2jhJdPngMguC7pVCYjmZv0WghmQYIIxhhlURbOnwz4q9/0Y0ziJsovjg3f0iDzAdKWUVgjeW3xAt+aOwmQCWI6K/ew3/ULatFCIjDecKgVlRRBQpK7qXzl5MJUrmLKK1CeiEX2UwjD4OrDWP+s0iVQfmvVnas/30JHBVdPOGn/g1e9bCsaOKbcL+hFEHHGL2JfoaQVHq8hNLKsa/pzCYWvITp72QVvu2vrKAZg4ZYaoDcrUL5gcWY+8/cHrn+RE9MD3nrdneNDl97J+5uSzw+dQ7bAoufuXLvNkqfVcxyoCWc88zhvvKK+qgF/972f5zesc5ddHbtzzjzbcqbs8tqL9lXy9Yp9LcuIsLMAfUFQYNYVkyDgjE+KjBq32dCS3EepbRsxaXAMlE/F8cz5zc0tnl11LHsQ3arbwvV8TZnyz+Nqr4Mcu+e5EV7klDjgvNzlHfZJ/kTwAY7C25T+vKHcQPogem3kZWgrAQiLUpWj8CJgj2zAMLvEejwllIaJTci0SwrcFX+yvta5mvK7YYfn0iYGy8gDhvvn58m9OiNNEi6e9HVfS+7robQkPkDRlPyuTEm0xM1Ew0boQGSchWDhUtMz9fJl/hBjPth6mdPdI8Y+EGh4cPa2xkXWmJOIBSjXPglmhAEMz09PMdUtVocFQeLee2gj9m2PzATHQPl+o4stO1hhWc3cPJKpO+dL6hbX1QFY5yC7zJRXNeW3xnuM7nqU6b2PMrqrR3rqLrQvv4lVk44H3yMT0p5IBt4xOrELEApwwSZ8mpKsexmAfLxF45Ybu480NKe95XGrldEwpykne7yhvJteeJI80Ly8MyHyBokrK+e5R+/QKTqER3t48TFiiX3dUAEmnhHZxcZeycmFMKAUV2cucfKOOwN2Vz2D7IG2LHKa3sW6lMUx93WJpseUXFZMmCbM3fy0C/FlzZQLYY6Bctk9Rd52gVk3WLwrFc1q0JzbmB8LfpW3qy/V8vUZM9528HFE6oIcBeymlxcP2QdnZRgSPOOAeBD1ODFuYYEw6NbMfF7GgKRz9lOcPnGFy2caC6O3r9YSzd+XDRRK4EE0BLYkHuyjrOBITrl1UoEQ9HWjdkS3ZUTzY3+H9WxG6OeYEE4KD9CSGSZ0a4bJnqG2DJKSvOphXbXlkjBRLa7HCVszxYPlKZoe5FS1yaSKnp1xyqzVoFzGOe3DyzxbrBNfexnhVWlGjjDGUO5fY+JbiVHVOHuGNhoPavd3VZnXpSOSNTc/C5/0Llt75Nglptx9XGUslVuDtTOUDF7FlGuhQTgwYyykQcyg7YET6/XvXW9KBk0FxiJmi+TMaihoVIl8SrS1JE0HkI5m64A41qIvbKzwgy98mIdu75MryOSCpbt1+Fmi1IPvGlwDhhqUVzXlHRR2KRlWpj06ag9hFjFOBcoHSMLMnaeTOXAhrAJbcujHV7N0a8vbDy4QVwy8//xj8vXZJm2/9hyZxfkDvx+MheW2bvJTP/lXeNP3CVKverMmpK98fXA2QtuSqVfEyGCMNJI4qNqKuveoAenH4e14v1Yh2gBMMePI703boaHsODYwzDqoyjldV23KBIUKOPQtrTrem0OYAOH3ujEWKQQN2WQebpB7c1P3HA2bsw63d36Xq/1nEEjig/vc39fy9dC/H/f8t7Jdvu36R/mR3hVWKgl22UD5rgQHvsf8S3pAnLnYrCBECIiKElWBcp8piqqe1ANXHhMeq1vWdFL3GfsEJLJF6BNLU7/vJ9oy/fDfotx9ltDPs4IQS0nQOCL3Y1RP+0gdo5ZUciM1qUF5Sxuiqke81ITCHJOub3/6/+NarQF7ha3VLuVS33edumcQRhmJjci94akqW7RHd9dMuaFAIGhXqjyTkAy20BUot6JWmXTEIZNgROTHRKmcyVvTJ+qGwQjrVSIawVHW9+/NcEa+uqYnT3bpe5+jUdbhjnTJrGY24tCXRMY+vMuEAl8akfiyrqGHygGgdNPL18con3y2quCB7nW+/ZxTw6kD9wwfP/0B/htPQjWfH0FhENPFelMx5aZQtRKm+mmQjJEmBq9Mm9gDrLUEYcZ628XO+/E6WbzCNc7Wn7nf7NU+LEJmqDDmp/+Xv/aqZ/L7+fgGKP8aO15qn3nV9zqMeeyxbyabS+KmC5YndkrHmy6kMuO0rxdWRclRo8Pq0REXbroFZOLdLQWCjWWP4hqUjyl9VjTQkklrm1IqgplhzffG6HtAN4kjJ1OJ3MK6kcs6Iw7UdZwy86DNZzRjK5jt3csON7m4fpV/807Js9/yTgIVcNBzk7c1SXlu41P8zr0foJSWXG1hV07WTPm4vziP8KAw+yqg3AjN+GgFWQ7c78QLWegtb7q6Mt9CBDOiVQfK77rp5TnBkBxolh7sqIhzXjL0UUpOyOMAE2EoK+lhkJP72rgzV58F4OVzO+gTJznhJcufOeEWsc39RTZ94tnUtdQ947OenD5M+wAMSy/jk4Zc27rdz3PpJY5KOGF8n9z2ol+pjpv84b/0d3nRRAxiF3Suz9zYqSSQ33f1gO/5lH2V0VvFlBcmoN1cJCE2XvgBfnDyzZy3JSesu7Zbdo5EkPtBFSPJ47AG5aUMSNXxZ/bk4w8y9/K8KFnU33WXzO8Kk7PXbmFTN8ZXfGujE9xBn5zz9H1t4uRyXVe+ox+qQfnqxI3BfD1c1Pz7ozJ9iwgoDr5SS9efMedqUP5o6/0E3ml93HgeBBzMWuxLy8zAQBSEBMR+Q//A4wnve/vxXsgAiTQkFSthC54um8Q+EI2CEW3lzBQFAUms2Ftz76/JnDHQ0yFbSc5hMHCfJzSvY4+/8iPfR1Y2SURB4GvKdeaekxWahhwhtGRVDlk9KggSl7SROmLXrJLbAOXrXrWUjKIW1temrfiyioopP5Lu3w3TpYxGqKVWMVaWZMVVrhVB3QsaoOysYP16FMm4ZsonKPoTUYPyrj2eRLoby8cpmfcuuWc2OEe6dy8ADySa9sSdI1w5YCV/gKPcXUsnXOP6dsnf2Fql9OO1L1ZpEnP68Dzh6BBEDKKBqHTSRiGFpAinXxWUV4qHazPnjvzNhxvMfHCahu6dhqVBeTBsVHqsT7kSJV2xBMptzv2TxTrkv1nLVhGWZrAEynun0O2+u5clpzcZLozqMhPzGnkJSUlVBBKlX+TR0ZOs7n8Bay2rCu7ML/trXK2Ddx1KNi7dwcxcAHQu3cEGESGNei3IC3ftjQ1fPx3KWkaO1WRmoaKZ1+3RJG9svoeGCbC4MRXbDGE0O36/utN3f7dj+7UtvjUho55igz2UXsisg9i9z1BqTMOVG5nieawe+PcUMvJAufQAR2AZBR3uJOuomy/xlvK+GvxXIc/pbI8fM5+lYxs1KBdxjsoKnknXEHmO9EySFhPm+kXet/M9/OKJP4xZD2qmvFKmiCInTGN/rd7PIs9peGXWwYFLRBfNO0SIGpRbX9fb8vtNXkowc0SY1yai1VFZ+uUm4vHXn+Dfv/nd+KohjoTb2E7evsJGqmnNNdvX53VFBcBcuHUPIBcFaTRA+vkwmW7497CQlMvmBt9z8eNE2pArW49lZQzb3/QMZ85cBmPdNVeHNgum3M9vGWTOOtofZdqjLQ8W3xKWwDNeYX5EMO8D0NW+jZlVGK3ruuTAm1Y9IXeWQLlbb44Zvc0dOCkxDFnEB6FP3I2k5YZVPPPC03zsIy/UXT+MDuj7RNjQ78kz7zGg1BhrJEGwAPAApaBmjA+DUR1biUAysLtYBCs2oq1A9dxe1sl6tXJG+Oc+lQECw5Gvs+75OaayXq0qqZITbdugLFrMpaWaSBKLlTnPM2K3fcU/hzWEVnVNedVhovDET2hL3jD4It/dvX6splx5tna/6d37c0vD37erKbdEZYHyiZDSm69F/uvZ5A7GWi+RrmrwC944cL93A8NG43Ttk1Ax5XGpoZxT3vpiDcpLEYAtae08SebZVUbu/VbtfgEOVxr1OG0WlqRqrxrNCNHYSrpuFHnukuDSWq7kC5NDLYLa4XvDuDVLRV4VGvq9tGjQHNzDfNd5KOU+OdcWFevcIJhuYLwpp7Gylq/35T6DYNGDvZCKZtqvndeHwaQG5QCHqY/fteG032++2Hyu/nnWvUbP+4xMilYtyV8pjjj08yLxYUkuFPj1MtY+rvYxUWBBmhBVNh1TXnUWkTk6nPC9d/8Gbb9FNeMZJ9e/QLh5xBqCQluCi+NjTfYKH/voYsnDwo/32Y6Lf41PEM3sAameIgPDWtutH2JSsN88xzUWmOgwWXJalzkztcFrH/hN/s4/+H/z9XJ8A5R/DR2/9S//Ic+1L7zq+91ixLv/wLdy4vAyYd8Dq8BwYuoWpTmGspJxlIbhUgsdgDReBHuREGi/UFUAukgO0PmirnJzJLm67RabrctuIdka+I3Mt/2Socuwb6Qw86BSsMgWGwRx7zq66sEJjK8/Rily3nvyffzGGyUv3e0WskHHLSL94YBPnvtlXjxxnatbM8biQd79p/8qiQflYbwk1a2Ycr+ZraqF1M8IS1Bk2PK4fH0Ww9D7tazMtziZTHlj9M0AnNg/RBrLUM68fN2dS8RrbHlm7HcoOF05vvpaIyMMud8sA3PE3NdbCyxZoOiEu2yScLd2z/Nq3y2qrXTBMk1NE2k0Pd97OfLGYZk3wch1xd5ZMkJWDi4RFAWzdpvHd99MAExsxEeSB+rPTFd2eOHmZQ6sZRi7Rbjtg6dCaApKNlWbNIS9fnJMdl25r+dG0WkUzA8uoJ76QVYvv4dOucJ3mU02csdi3Ji7DbIEjI9UW6ZX92EvZUDhGRZtfeCkFjLxKHKMnsGysmTaMiPDaihKF5iVidsUT3KHKJxyeyvhOx/4JcZexnqmuHcByqfuPuf9qDZ5q47q69Aq5NEBOw03Rp7lfkrbBAzr4WW+rf8PeFvnZ+lGLrliEdz2gdotz9KtGPdcr243GOLAo1qKgmOlayl+SQFYgspoLjliuAItX/v9WH+EKtx1N71771YwZU0Zdn0CrKTge8qIn/2HTwNdmjJbyNdTN8eN0DTlEY1iRiA0yVQgmmPcjJTsmi0KLQlbmujeko++5nVYIQl8Xe3KyF2fSmcsOWfxOn0OE9wkaS/qD63QzGcfw/pseW/JejXK9bF2UQATLN25YODn6rlXtECK5AEfIuelrlMQNIfn2c/885IQ+/9vdvYJ5AapnriNXEhe04mwQnCpYQhESNe3STkqvKxORIglUF6phEyUsmzybfUSUw4clbvsBVNapsE55epSZ5GvffQJltRYGtHsmPu6pPRMeeWKXnB/6uvVETjUKY7V8DaDhY+IaW+gmz6IW1KaqDCrGa/cxtwvrjpzQR+sRboyWxpj9W26clonL3R836KmXEksYMYuONpkE930zLZnEmdlBFha3mgvDwV3qBIL+rjRmy9tEqLBTrHFCbOKrZhyXzC1qv39+a3qJEv3awJ0ANt23/249H4TTR/kSoMMe8jQ7Y+mdMAGGXAYebVCxTpKF/yvzgX77HKU3sTWPZTdPzv5EOO9LqqacqIUCuh746sFUz5zXiMyYhq0udg6VzOhVS24KAtao3voHzyK9CzqTFs+s/oWJrTZ96A8b94hYlFTblXAXI1o+PFYFkMUxavaoQHkfk0dq5hf3D8kVwEruduHh9K9lxO3r/IvPvAMP/DZ57F782N/v2tM3dM6oyT182yYdYg9kFoYDxrk6nlk/xzIgEJaMs/SRVrTOTWhK4eIVMNSKC4MrHhQPvfPV8aj5V+hTLs05WAp52DroP3swQtEt57gzKS1YMqNYipmNbCL/L8mnNMKj4PyZab8jlcPluiFjw4QeFA+FSWZCfk37/vP2PkG1qsGKBXbfh7d8WvgLHBjpBGNyIVBenAXlRW7alE6pJv1SGVWjw8ZhQy98u+N2t1P0nfmcr2sR1AlBP1zH8uIrpoySNyY7vkONUHWq/N3C1CeEJRNpkIt3oERPLP1JQphmHn/m8ZsA2VkXVMuvXqrkq8HpmCcRITT7jGzMpG7JPVh060/OoPYVKA8QggISk3oCZ2KFa5MbMeNtE6aV5Fbs8g5PXbP4waG9fgk1rPXVV/7uHR7pSmmRLpyRA8BTWv7KfCJATV0MZVckjC/dLZJ7kF6o7QkHvimYUYodM2USx3XRnftAq4UTbRejJGKLW/6HsGhX3PnviOC8T7NriIAAQAASURBVDWBpVdiGGHIbU67infLNkm5ivaJitLImilfC/Y5VOOaKS+kornUo3yoUmy5AOXG7xGRCAiFIKXkt3ufqX+eta/TiSYIjGORC4MsD+kZwZGvKW/4loKZVEiv7gpt1S2gMl+zCARh0cWaMYFPplvp1iMlDev3J5RnWrzzNZ9kbg2/cSLjPf5ZBZePK3sKr8oxObU/g/bj/bmVl7FY1zUCmDNkpkfI0NBt+xKBccmt5Pwxpnwa+zWFEiEsB/I8YTLm7u2n+Xo5vgHKv4aOa1/5JC/Z7Vd9fyMbAHDO3qHZdovCrNng3ttuQZgZJ50GsKVl1FiA8sOWPCbvCcWCKa/qcMrkEJ0tFoEThyWXT7oFr/fCKbrScOLQLTZD3ydVRC44X50bJpWRl7W1FNlYaO18ZbEXC5gfngdpWPXM+s3YsaTTllusmtOb5H6zu7ExB+7h3/7jv0vgA8lYTBn7zapiynMfzJyNFgweWIIix/iAvALlN1egahvXn2+zGk+R3ROUYZNQl5y/DfvW1R0n3uiq338QIQQvUHAHS8dvPHhmQQpvoANszV8iTRbJjUvrPXYnESdGK1wwm8R5gy6bGCEWRmjAtOzRzyb1ZLSNCpR7qaHPwAthSAlZCec0xi7w2Zl7sK/77Ip+/ZmDlTX+8+f+BVq3KWXAOI6Jgiahfz9TkTHvrPIrb5bYIDpm9FYx5bmVtJOS/d/7UU5f/7b653eZbZr5KhbDcLJI+FR15f1ijTRcgHLtN8mZqMDlgiFthNX3oH20i/ab6Fhp5FHOzLtwXlxx93YvL/Pw5Zs8+uUhf+DiDXaUyxjvlJtIP05O7/nAordeM+PVUSUfIgIyM+dUywVfL6QuodFRe0wJORt/kUdav8m2PKJXOLbktld9HGbu3x1f0xXlK+jddwPH20mFS73fNRkxGrwkLIyH3NpK6CgnB3/N7h3ikRuvbe/6fbJ3lbXAkvlgKhMFp/Q221nCaNQmWaopFz6bboWmKYd0vTmVKE9QiDYN395s32yjrUQIWHl0xocuPA7AipcqVky5tSUyd3PxjF7njNmgFzTqukQAKzWlHqGCKpmwYE7jPGSgllqkiRQNJLok8CK2E3YxV4S1HKh9VsQM0XVM+fr4HHtLbdaEZ25PxSNi1cMiOMrcvP+hssP3jidMGppetIkQgtkymytikI2FfN0KdoM9CHLimim3C6ZcVO1gAg4Grvfvf7PnpPSzhm+j4xMsqYFGWCxUGbZiymfkVU25nHHdjwddgwvqOkaBRYmFDPhOMAYpEUVOS7xCslgbvUlaIkOiEctmW/7Q+bOMZ59zzzI+hQ03aommEJbyrhAyJ6Xthms1KK+Y8iOtiDp3CL3SQgeSS7LanwylLbg23+OLjReYV4yfv4dr8S2MB+VVzJyHHbo+0JNasy0XSRmjQ1RhOOHXCOPfQ5B4STiWWMwJEvcOrPG13Uoy90FhzZQLy0ZxwJvuPMevvfUW01sfx1bu/P5a4sxgPZNbln4cCouKDOse6CrPlBtVkJlF0vfL0UMka3N/rspwKkfRJSxbSA/6vnDf/fxs8D/wq+Z7GRztYK3AqpxBfFDXlMsw4bfu+afEyl3LPLtMQPnqdmhA6oPow6jBbz7i1uPNwu2hA+Xmf3s2ZjC7ShSNKGYL40OA68agTcWUl+Rdl9jYna2z5vfRiikvhUYISfLoHyd+9L8loyD3oDzWOUFD02GMmLtzyFqCsVRT7uvPq+fhskCSh/bexk74JuRSf+1AQFDOeGjveWb5vazfvod+VYdqBe9fe4Er3tW9gt2Z3KXra8q1L1WrmHJZNHgpdGvDSMwc7PCXGPo9oJG692yCBC2m3Ii82kNLepGLh/Z94mnq2cVOOCGXBfiSooetS2xoYD3d4FRa7YcelIcBYZ7TEPBY0OA3hiFP2jGzcIxC0fEXJXwy8CiI6QcjRv78PV+XreZNbnnZ+yhw190mJihjZnLR6aCXz3nuxCcAuHvNtZTrphuEolxiyr3c3M/Z0JRoJRHTlQUoL5uowjHlBy13LSZVKJ9Yq2rK08YmQVU65WO3po/vhn3NvKplrkoPioztsbuuO1ha0UYNlEvPzCZ5QdjWkM8IdVWLHGDJQWa0Wm6NCIcnqY7CD6VIJhQ+QRlralA+FAIlSwqZ8qsvfxvP7d/HxC+ZzdJyWLQpzAKUF349DXLPlFf+MdHA3WtWzROvlMKQktUds3XRoBl0a6a8gLqmfCXY5UBkC2d5JWnmjZopH0jBydmrybnY7wN7zHm6+dLiWpNDpLC0/ZgUmUaVuzRNwpHfg5s+uZETgFd9hD7JN/GgXFaqHySYCYFPmltV1KU0WRxTPtDn7tXLTIzg5W6btwSLebx8VDXltqwS0xbtx9dN/TxzNcf41sY6KJmVM2RoaHbcOBKTghvx+WNMOX6/DPz+PFIneebmN3Nj8PhXvYbfj8c3QPnXyPGvfuL7mN2ZcuG3P33MmAjgRLrPv/5//gAPJJfoUYHyJvd+5SW+/bMGRlD4liqlEUybC4B9cyWguZSmDuQClFdMuQnnx5jyE4clu6cc4AivhawElh1PkA19QCo9KF+ZSyZ+MQ1FTlj1EASC5iHVTiiAfOQCutXSLQqj+JC5SMlbbvHvLLnl3tiYo+QKOnVO8GmgkLrk0P8utXzdLY5dJrUw3wiDLQt07gLyLF7BArfW3P0KK5H5Cl0ihJDka24BfOCaJbcg1ISG3wzXeq536YfQ9KMBsQ8wjnbdexA6JfXsW5Oc0vdOzIOQK+uunUV6Z5fPYPjn5mH+bXk3ZRgSFgtwM7VxLV0HsA0f7HumvFgG5SKkbHT45u/6Q8h8EShe2jrBMGlSekfVSxtdLgVjqvrlURtE1K5b8XwueJn39Z9ivv0EgQ1fwZT7WmkbEIWCB9ggloJJMGS4+dn69+atmygdUWApVF6D8na+zjysasoVhWcWBx6Ai2CKGxeWMBwAUFrFpUu/xDO4IOeoERLuzphoB8p/++QDFEJxkl0ej59nbeieX0u5wLIhZR2YdMNTBA9+N6Po/q/ClLv7DG2AsCP6Xv59p3AL/4q6wRWzWf/+tjjkrulFXpc9yS0Pqoap22R2PIsfFT3OePn3MiivDJ8smkJAIgqMByUqGXFnI/ISdmhpSzJx19ITUwSWE6svO1Be1a5TsFG1fhudIsTU70r4UgcnXz8iCauA9iQTNms39qHYrIFZQ+QcVG1ajAYLq2O/8a8ZwqM9RJlzt38e7Y7bmE0VTIuSwuSI0NcCimzh7mwDhmoBLCb+HlajN/LWJ/+CewcomraqySzoH7yOR4ymn4wwVtCbnGFfTGvCvgIXKzpzrraqxVHuQIm2d/NjR0MmzZJTTWfqNdAGa/3zeQVTbhFciV5GqIIK8gpV1qCkGjdWKa4Ov8xATPlIv+Ty+buYtdwa2PHr3txa5mEES/L1iinPZCVPn/NlX9gngLG0zhRT+wBkSd5r8ynXpVtf1XRYm+S88gg8E6hECUuAvjp0/hw3pl8G4MH+E0jRqmuhhTDceP023bvdfOuG6+hGCyF03UFgCjS9dL06roZViYy718+MrvGP1n4Z4aXq1Rr8legaxreLq575jU6De7XzBdncPzzmY2FMyLSYccKbqi1AeeUHYWmKCTI4gQhO13930BxSVjWtVf/3KkDXBSPV58b4C5iqBt1fd5wbjJd53tAS4RlWlWhWPFO+Itz6aqQmr7k+uFme4Ghjtb4udMksaiBFWruMAwxXvFy/2KYftgnnjnm81ry5JF8PaNiUWLp1YZY9jxKybocmlpjfSu89jRrsTDL+yOiXWC3d8xp6P4L2dMReep2jMqbI/LPrVnJlyLwCIaOg7Li1c3++xkrd4927gKMZW4PqnyE68wQpBZkHBYmfUx1GCN8ke6VSxWhbM+U58XKreCwQzbdY1Ss05DZdsUjoBkBjvs8j+y8zVB329CYbfhxWBObIv8NKkjwur9D1TveBN8WrmfK8Q+rrVW+LASLrU4W7yidXN8YO5M6F4uLZ99dJnVAHyLBBSkGw/3kAJlWdsspQgPWJsaafv6WAC6O72anMeUwFyhXtOTyYnUY09/ngKOTpLOALJ/8LALFPhgs/3g+jkFl/wjh0Y7PnFXty1uCo6ZIMY7+W5uGMB6JPk3uGE6CXTziKnGz9tRtubWwVPZpG1gqbVxq9NQvPPGe9GpSXJqxNzg47PlmXhoTG7XlVS7TSl/blwQyhqgRagrWGw3bE3C9r1axoZymrk5uEQqOBebhay9dLDwLjIifoldh8Quxr7UtCdvsTJgd30/a+JmriPViA393wRsJlswbKSk5JvDnc1MZEAj5u4Vdefg/vu/htTDyYjEuLtorsqzDlKnfPwAQpU5EiKr8dz4LlXiV298EeRmd0/BjLdYNW0K2N3uaYWr6+qfbYQxJXHRuEItaLtohDodhMX13G2vSKwwObcyvc58grzirA3KlAeW5Q5R0SrRgEQ/9c/LyXAVI6fFAlxyd+35Isr8cjQv8+Kvk6wMyXBjSYMtECo9bIgwMe59X7T1Epl4oqEWjQVbkSUy5ufB7t9zAZBMzMDBVaoo5ft6YlV8QF9oU3fBzl4JUpob9WrVb55OA1vOsNb33V+X+/Ht8A5V8jx2u+678DAWFRsH50vO3WickRb288xaoc0S/dxJs1m/SvXORPfsjwrg8uQHlhFEW4YMpv9WPay9ItKeqpVy3k1ihMsWAtNgea4SkP0vdusyplzZQPmg5YV6C8Mws48gt1rPI6wNXWko4Mos4+WqyOMfM+q95lchiMGAcTbNNNuq2BrSWzaWw4aN+mMxm4+40VaSEYNlwwVMbH5evS5LXJlrGGoizQqTfZUDFl0GDX16730nUyZWl7hqS55szXHrzmnZejPVfHHsT0Wo6J/igF337BGV0U04B8XjFueV2tJmXCqCUoVcLzJ7fQyk2vl8df4ee0y24fYCnCCGUMwm/cUxuxni457fra1dy8EpRbMtngh//Jr/CGd72HQe8qFss0irnx4Bmyt+/w2XP3cPX0aW5srRDMfCZZZoyaIOJ23W/9sgeDDeU2NnWspjwHLJlVGL3Clgd4X54V7N/zi5Q+8D6SLnC8FhhyUdRmb51ylVm0WOAzr67YDabO5EqWtG2JCI/qd1baAN1okflzjRLN6d0RhoBAzPnk+r388EN/r+61C1AiUMIFgIkQtD2o/ezrXoO+951E+SPHkg3uGfoxYixn133LPB2QeNasG97kqFzMn21xyFp+wLfsf4x3Nb+IxVCYgGvRUZ3gSMom318zhUumXB6UG5ExE20utK9Resm7ag5BSlToNs2GlsRjN7dXmNAWGc3eTXrK1omeucjpK8cq9bLEtY+rJIk+eLDCEMsxoWctCnMX++J0LZOfyZXaxTam4MCz1ad3L9NMFVEpMQIONi3R0S7R1ac5sI7ZaDbdnJ/7mk8rNQZddxyIvNmNfxCM5ILlHsuczVLQjB6ksKD9GOr45z6Mp9xp3eS1HXeu/fE2EwyFMLUJpZQWJQzdrMAmA0RynsPCjePc3MWO1jwSn+W+nmNTr2cC16bLsvbgDZqb0xogGivIOlcoy2Z9zUJqTCVfr0F5wFF+m8/I59mXEz77hsdIEwfGux6IpsZykHSX5OsLpjyVVZslU8vkBVDaKeNgjvFB/XLxb7n3HNc8KA+mE9Qr1B7VkfjEoQumXs2UY1O0LVmNN9lunCeQ7UVFgoCXOM81Lw9vRiuYuHms/VqJprl5HJTfjFaPfS1Eg5X5NsIDNmMzDtWQ3WCMpmKg3T8XV9q8Rp/h4fRuXvfsVcyS6iKdN/mgfLpmyqu2N5UhocDSFW69sdGCIbveuYMpK6O3hZN9ddr0pR/nRnmO9MX3H/tZWBjvlwzXMHVdeZhYeqWbk9uekbRBQC6Ph0ofufa2+rpkWTDq9En701rWrI1i4ruFDHUPspho5uXYnes1KC8lvG30BoQQ7Kc3yMrbCCFq+XrVkgmoa8xfd2T4D58Y8x3xf6LazIdBBcrHHGQ32ctiSg8y8lXfAUJY8iWmXDddnLE7X6fnB0ZdvoHlf19qv3aod8k88534fvTLTHkFoIWxtK17flZIFhGBO4J0MX42/d6DgEBYovSA1WzMyekBe/os66IC5V566/8ucW53DNsFLWUJheWdqx6Ue/f1gyJka+bc+A/VhFQ3FiUHPrn68Mw1c7sOPNe8iPEgNfHv5rK6SpS9DMDUq71imbHunwNW0NLuPRVAs2yx5t9HVZMsA0k7hc2Lf5i96LC+96e2f5cr/acRXsFRgfJy67eZr/xrJh7sdiJfgjCP684REy9tboiQL5z+FXJj6ntrl27NPR9p2nmf1NdARzqpmXKlY0psfb89fMmL6dJk4SA+y7pMFaSRTyBltlYtVky59aUpk/iQoJp3JqCcHTC1qzVTXpUetPMUkc7YSNx+dBg0luTrbqw3spSyr7H5jLAG5QHDVs7g6DRRlGItxD6+scCn1r3hWJGgq5KhICP2e11pJZEQfMaztpOywdjHGpGfJ1NsLekuXgHKrco5LA0NH08UaTUmvYP9dESQzuj4eDQzMY2gW8vXhxIyX4a0JkccCH1Mvh5pUTPlJ7N10sq0culoeDVNIEsQ8Isbv8F07SnKyM23lo8TyBwob9Ng5OP0tp/XmQiQPgFYlYxM/btZLr2zZkBoW/7ei7oTxNT7mzSYMzEKSYtheoXvXJrnNvElB5VHUFWGudwTRJTcXP8SV31tvAwUsyrJEEeYVoAAiiN3kY18jjzIEKX3qPJ7Yhmd5SMPvYO/+6Uvvep5/X49vgHKv0aON7zrPcQt9zpO3naZziqCWsuHbEpvNDFzm5oOAgZn7+eFrRVW90IKHxinNqCVr9Wfe7OfsODNIRBL7utVX8W8AuSGuXCO6o/0L2Ik2Pkh99xqserj60H7HGCRoZvsrVnIjY6vfYxGxP4z39QKuLDrPhPAr2Fk4x363mV7T8yZqAlh4tiTVgadOfS9hPbltS+w1/iQ+92eYJRFDHwvbh1X8nUfjJa6btdTUpJrTTEFGVWymz77Pfc3/fkWZTym48FXo+tqVk65eBAZHdAoSkTURghJimVXFDyx41ji9CiqXXylKJnVQCRm2Ch437f+Oa73PasQBWhbsDr8Sv0OSl9OsHEn5PL8HFNi1peZ8sQv7LoyCVsw5d+SnuKv/dV/B8BwfcpvXdjnV1/7NuKy5PGJRTz+/Uwf/36QktnoEf9aGwzDNiLq0GLBvCRLC/+y0ZsQFqUKUkJ0dsqNGWs5mPWY5A12z/06Ws256TPs1wKDlXlt9tYsVpgktm5RZn1AO5JtZj5zfJ/JWY2uE1RBIgGz7bN10mAQ5pycus/vqVs0sow3jZ6sM6QAI9tGeVYmlnDXC7fpjEZMA81vRl/gmjp6FSivvi6s4dGOC0qfnp9nzb/PTnSTabGo4d0Wh2yYfcpcEokc2XJ/czE8qgPrDROz4tuzLYMr6QGzJWU33OK7d36bVPcB+MTRg4zzNlHDzaNQR5zzSoKmyNiSA8JohhSQJFMMBi0MM5GzEQhiz0zVPdjLqv6rJJYjjmwHbSVT/W6uy3M05QCAabCK8vW/Utg6xdFJdc2Sp4mk9B0Rokwjdh3wXfNS0Xy6vrhXYdGeRQop6n7TVkimLED5RBS8PV2Mt7nfnrtVWzSb0bv26+x0PwJA++gce15yX/qAUyhLIkvi0hI0bxA0n+DGyXX/Ps8yF1v8wPiPIYTgxcmXuFVYsBmN9ZSTT3yFk2/5Qi1ft0bSWL9K6dc+jcVKg60y99IAFqsCTBByLXDjzEjhqFhj6Em3js0N3G6sLtzXzaKmPK0CRGNI/H2Us0/SOPxZ5MG/xeRePSLAYrHWMBy+wFDOEBbahXTNu7/K0fb9fqUo65ryr3ZsbpyilCVSNRZKBiyHYp2nuj6xELr7shXNbBQymNHceMG/UPeH8/B4sChkk87kW+o9xdqCrwSuvs9U0n0/Jx74ygdRSB7SZ5CqfcyR+3DSowC2/HzWPslcGRKCYEPd8P/v1383bOi6x2cFypdb14ZWc5D0KYcvHruWsLQYzwTdxiB9XXmjGdLxLbdWvSGhDUMKn1xpe9+Ez95+PYV23R1EkZM2O5jTn2Drsfe669cRY+/lMhZddGpqUM7KiySECD8ensge40PhV/hg41mn8Da6lq8Xy6DcB6I7QnDnwvsJwgxr3KirQHlrNsZYTTqZ1e/EtKs11tbgbyZHzD1ILEZdmr7tIkslAL9GwScmX+Fz+/+FKbPafX0BykeIubumLbV46HJJ6Te3S+asAgJfZgPQY6FICpSuDafeee3zzDlNdymBBgtQXvUwmMWaUMBmYOgGx2vKn5/3OOXD25GYgVG1j4SSmpOB5Z33fyd/ipgXsxY636qVG7EHGDfES2RYDILUAxkjp2xUpQdFi0S4Na7AIqyk40FDre4JJSuzmJOTTW7bxXgXQvKRu/89unJE9wBmFs5BN7Fe+dJY92q/TIGfLzO/Zm4Wq/y7VUEuUqrMV9vXoL++qZnv30Xm27QBiLolWrCk+4CGdxQPRBuBoOkl17Oiw0FcrQcpUfcTtSdF5b4epy6xPYwP6r1EmIC9o0sU89VXMeWdLEVYy4Y3eL3BwhF96svvVscT5isGdE7sE24FAYEpybwqKx8KYuHm7FEI+5UCRi9K47JoRuxbQZZWECD5nDeJS3VcM+XKv7MxtmaPF0z5wvdiT4xQXllX+GL5zD+eJJ9DMaPrY6qZbhDGtmbKD/3cUUbTkXP2tCWsnqUMCHVQg/In5tsMjmlM3NH2DLc66eLQD67+Ltcf+//Wybqq7ZnINaq4zcl8nUnk9u5OUZUsRLStoUiahP6a5rYy/KvUMhprJkQelJdqhgnnWGCqFqVqQ7qcOdrjqDzkbQTchaQZHkDTPcOqphxfhjkXOXXFiiiZNCaI3JNqoWDo19sJHcyaL0PxTu+t2dD1QC+r0i+DsALrn0l3vkRq/T4/vgHKv4aO0YrbsE7ecqC82tz6V76Zz09+npfSd/Hc7DWE3gny2oUHeWl7lXG0QuEzWHNCymixkFzvNWktAYVA8Kqa8jobH2ToKOXNLcWZ3bspTvvM/OfcMJk0IYt3EGqKUE6qevZdh+x7WXg7mlD5oDWV4L7gHPcpF6BVEu98tM2KbdIQMDQwDMasiTWu+zzC615S3H/FgeUvnfhtOt4x/LAtKKziVscFNmXk2274IMMUrh8uOClsWhp0Lgl8j+ZJ9xSXdvoArMy2IN6n5008ZMex4RuDHKUtMt4jKQxCVu1j4IkTn6Xhg7/0KCH00jshSmbVNBINZmXK/ekvYREkqqC7dT8A905fAg+kcu/e3BvkvORrpjc9KC9DBbHfiCqZ2VKbpg0T0xxv+mc6Y338MGvDiH/76TH/7HNz3p2f5Y32AU6ZNdJikY45TC4gonYNgtbmgu/L3lz/fJkpB4jkBC1AjZ2Mam5dPD+8+jjje3+Jl97xY+z7evIDZUDNa6a8q7uMm4u2aNUxYYWJDwBeqwvuT14iqOWSkjxus+pdR19Qgg0//rvBLe4+vMyPXXsfQN1rOSNCChdYJkKgZcTbP/o7tEzESM7ZlaNXua/XIN0UnPRs1G+N30jH19l14ltMl9JYa2LM2ZXrqKTk4Yc/TG/LMYfPq9tMvYlKjK4BpFyaa1TtV0TK2DZJb28xM30Anp6d4oOX30644oIaq5v0ghmlH0vnQmfANbn9EDu6x8TLxwZyylpoKf1mX3kBqKo/r9AEcszvmoe5Wp7BsMrz4d001ZG/qISX7IlacdATE0Jy7rr/oK4n14kgjCXDlm+Z4oFj1HP/5kcLaZ2QlrJig+1SbakQzO20/j1jFOfKhcoh9WOl74FRMoNQC6Tv4dsYnWVPDLHY2qRJKFvLPVeTi0idMBYpGQUQcjD/pzR1j2G+z5f3P4y1GSVZLYEOkmzBlOuI1s6zFL5sJxcWDZgl8zIhDPnaFvnaNlbAim7WiRhZ5LUxW2osN+LNOrFligN+5yY07Yx55QxsDd38AF1cRGfOpCcrZ5j0WRYnNJTljJv+Xa+ZNu24d6yNT/08dcAKbs1wpjcVA7oMzgXr8SlG6032w0MCoY6BLitDnpZbzMvJ0vj116sjOr0bBI0hRgd0x34ux68IFkWDtflJhF34CbykHftRuRkjAGGJBu7dJhJG61vHmHKtA1o2RQlLRgDVuPaKm5mIOJ+4YDRaah03jTcQnumq5McW6rrS5o7mMOliwiV5pbUEpa2Z8hmuHSdAkijaXo0WNdy5TRDWjs5n1PX6XPMyQQiLLHMaEYS9XTonnnT3U4aMQnedk6AD85xo5lRmqrGPQJB4dYMk4bLaYxoLbBhR2Aztk8n5ktdLbVL48Pso7v4/0ZlESJjRpPDj7IxPzrXSpS4JcVX/CtI/o2H4ApNc8albj7FzZ0IcuHs2dQcM17jv6aOPc3P2WYxUdY140wPRDmOqTOxOsLjO0gTE1tdiL6mOAIL5onWbtAt2TcmSpzsuCPjWK5/mlAnqJMSCKfesGRKBZdzwLL0StQt76mvKLx09xKb//ZGYu1K9iikPLFt+rr7ZSKbpJuXwcUI/5hq+Jnq3vIjGkMoEK1wZ2EyNWPeJbVE0ib2PRokvi5MFkpB66CtBbx7Tah1wo1iE21okpOGE6748pALl44NvYa38Uf+AUvINd18vdETNlFerwUaxCkgOllqwtaxCaXhts2S2fzc6XiT7qySx1EHNXINBJXNCGdeeFi0vg54VTfbr/WVAsv2rXBZu/FdFP53h88xbl/jiiQ8TVYojG3BxdBWbdV5dU+67DGyqhdlbVYs+ES7+XRscMli1WFMQeoZXExDZgnDF7YvBbYg8QLyZSOx1l9yWZgHK580ZYZWAtnBLCg78c850WNeU27KqrYbQg/KqplyVDaw39Hy+93mkV1nshA9gsbVKMinmiDyl4+fXvGhQJPt1kn7iyy2bek4soIyP6r7zhVQEWhH5hOiKCRlwnEwAiDzxNjzrFZv+mX4ueID/mb9B1aRDTEtUeYdzs/OMPChvVf5ERDSYYVoniV4BymNTJZDHCCyRr5CvxlBqG3XStsGMkVjn9VdfoLSaCMG/osWfbr+E8J1ryqrdp2fK5xWTj4ubp+EI6WvzRWjZ9/XvI9tdgPJ99zfxeIwYF/VaH2Jols16v5pGx01jfz8f3wDlX0PH1c1zAJy/5SRT0ktvzpbnuBAHSPsTWLtOEvs6FZ/pS4OoluxMRFy35QK42W3TWqopV0LWG0ZVU17Vk5sg52RryFYo2dh7A8Xd7hfPPOUW6dtrILqqNnlTpkmjq8l8/92sTGoHSQBtz7MmHbNYMeX5aIdGmPH43NVq76kRG2WPL97lfuHNzwlO7nkzOWt59KK7ht01N3mfXr+bn/jDbyJvJFgsWdWSpKSWQmtbenAjUF7a8/w3vRN8ZnV9skOY7BJ4YCIaKxRBjLKW7SNQzUs0cgs+0MmwfNu5D1PmXgI0XEWyAEETT81o4ReG1L23blQwDR4FoFeO2Gx/3P29d44P9BxvFO6Y8q2z2He8C+OZ8tK7pFa1OZWsrKUlV69cQadd3vPkffzIJyecn0WUAq7EblN5SJ8i8UGNRPOJ9dcj4w4P6lOcnyT8geePaBCxJftYbG3yUR2tw5cR1hJMXSA58wB5fOUxwNXk5jOXHJioAqGyuqa8q9uMG+IYKFdliShXmfoNP5EpR407NVNeWkVhFateTv2MCVjx0rVeeIM3DJ8mtgVX5Tbpkd9YbVDL12MJadygNU/5ruxx3ljczUZh2DDHg8JKltxTCxfxK/lW3U+8Hd5iErhrqILBkycOufCt11lZu03Q8EBIG37qzD8DnBT0tvDfX04C1PWlKWMayDyoQflUwoeufwumO3Cfofs0Vc7IJwTOJzeYH5zj+sf+Ao88+8M1KB+KGRuhRQdzwNZyY1V6UxZhEHLGv9Lv4W+aH2WK5SvJXTVTvm1mfMo8wNyP3x5Teo0RZ+8fLJzXG4JYNHnx1IQ01LzQvI7FUPYvA2D271t6ngtQPidEpVNEljqTsnIB1JqZu77twK0HpX+3bRVwsXmDzp67v9aq24Qbk9PsyhFlcnScKfdA7lx2FWkDlA04kFXtesy8fZWPHvxntC2xZoSxGdL3upZhsagp1xFCGsphhCl3KYSlEAJTLgIHqwtsGFOseoZz7xJvm19AWclJu0YjdKB8buF2vEpv3QWMthwxzCVZKpjJBUi+9+DfU0zeD0ssiF0aLkZoymLCrZ57nqftOmvNnYVJ2dJhy4iOqIC0Rob3UgYn63pKgG60xtu3/wjTIGMQDjCzz9QMnqoYqF3JqDioQXmzAuVlzOqaMxOaH54h8eaGYbhg+8Ax5RtzizWLBMygAoTeHE0Ii9rQzD0DHQpBe/V1x5jywipO+edyS64T+QBOevn6iDanoicxlAi5mNPz4ET9f41rVablgtlmu4HudLHhYl+iVOQ2qI3eplhyD8qjBigMRkh003+GCmqTsyRMCfz7KEyIwCKKgmRzn4dPfrk+RZ5HjD17PQ3bUEyJx74FU+sWOpzUQfBluVf/nVUBuUkpfBvEbAmUV+NmrbPLfLLCxWdfiwgMRzj1XJLOuCtxc7OdLz6TqOq6Qd16SwjDR3ffws8++SM8ld5FXK3/dfcBCERJpxzTjgqMVOSVfF1VhpQThPblQFFc4UIKHZJ4uJIumXoCyIlLgD/TntetuQACVSJXTyEe+1P0yoJ3HV6vHfM9kUnuw9UGErAMGu4Ha1KSVBJoD8rNZNu16qSk0BpphTOwwiVm274P+QWhUDZGD95E6N9r7GXGw/lFtIBp4NYuoaYcqSkrlblX2SARlXzdgpUMwxwl1us6eKEE7bkiau9zI18Ktz1rPm+6NaOq885sm8R3mRBqgvKA9aaY1kx5iVP2hAT0yw5HjX2qFmwyDDk72qIjBdM7DyHCpSSjf0ZKh4sGcaIg7aRsZe6eRsGAppdcT8sG+1U/dq+KG6mBv1/HlGupmcUfZbdzhXXt52WacVFnyKLBvCpHrG7bf96ONxG9galVIRNPdKwe7XLQBimzuqa8ICTUBXrrkwC0Ly9A7H4Mmf886ZUZ0hYMmxn4JGtTBDwpF2tAYQNGPk9X5u7ehtYQVsy6Z8qFiWpQGTTdvVsjaLKOK4xyR1TMoJjT9WNsWjYpvEpBFC1y3xa2Vc4RAnrhrC7tLEUFyt1naSxfjfcNcGWh0oPkwgomoxV+I3wHT4lHubx13t37uECWu9w7vYdZOCATOYkv5s6JyAKJSbZrprzwcWXDz0frTWIjXwNfxUxZ4RJqypZE5JR5m/XJsK4TVwjePH0Nwpuz1sabnjDIlvY9hGZOhkorptyQ+2Tf2HYxqzFgkXONmJUkQ42YlojcezAoQWxW0UsKhK+X4xug/GvoePr0QxghaEyntKYjoizlj3/y3xP6BSISku86ejfNqtefD1zShs8qac1UJeSRW9xKCXfa7WNGb+eGlk0/i6rv6txt/IXUtH02tavb5Bd8Vip1C+mNNUG0fruWrot0hWsf3Sa96szYro+Pm1MU5kwdBFZMeTbeJonH/InH/zInZcAgmLCt+zUof/BaQWem2EDy5ucspw5gksCX7vP11RRc3VQ0TOIXRb/YZKKuvUyk4pvbr3XPRLkFRlPyxmc6vP0L65y6Pae5VPMshGDcd4H3qX2LalwjyaFKPRYYtlu7iNA9h2x0esE4oZl42aT1gGp36rO7Dck+6wx8cHZfftm9N8+UKz1n7jOpa+mI8Q8n7H33rzG730m7clvJ1xdMOUCE4F++930oL4fs+2dwowE/+aDFWstps86mT1j8mPpV8lVFmfSICXn9C9eJx45hPqO3eDb4ONKz+JULbCSmgCGcO2OnQTJHUlCmm6R3TlLO+2AiNJZSpuglo7eubjBuHGfKg6IgyVdqcFmqOYP4sGbKCyQt2yIUIYaClzJJ219/J7rJ2bmrNb6mtinnVZ2ZWoByAYN2ExO3aIkGj+jT0DxALpnBgAMwoVVsKfd5MyJK20UgCURKUx4x8Ukt7ZM22+ePaG3PKYuA3UP3zDd0zLw5ptqWUx8wLRvLWZVjMUgxZx5ImsyZ+n71U2HJypgP4MZpYZtIKzjySYQzyQ3Sw3MAJPNNxj5wOZBjuiJiVUqEMDUzH3iGDKlpBwcElHzMnuUfk3K90SLyQX6v0AzPrNagvC8mdKMJLblwXg/CmGC2xVN3jfgP77rOCzuHDBrPY4KU3Ejk0V31PS6D8kmhCK4+R/Pq81gEUbEwejOebbi3cQkwFP7rS43rhOkayWyKijVRxwfG0y2OxATbv1op1pDKkvgkxFbmwH1oEp5R19HiOqz+c5576J8wDVxIY/UIa1OEN3ZSYYH08nVTxlgL6vMj8vEvYPQRuSwxS4mEyeGoRs2iLCiOrjN4/tf4ofkT/EHeRDdwzF5qLPNI8ankTe68PoGVlwrzCqWG+7AFqBRLjr9alKTlhDubbs6d0KuciM7VRkjLh9ExgcjIbICkRKo+8+4fpmEWSYVpMUCKgCmaaX6dcvKJ+n5U5t5NM7cMiz32PcDvC9/GRkc0WwMAiuEWYeFr+aKslqlaJBDRynUdyAFEE3+9pQeGUnCxcZ7SFuTG/Wyzew67dF8fnN1Pu+2S0TfVeu2uWzHlU5EQiII4ulSvswDSHO9WUpqAQbK9AOVCEpyeYsIlllIHPMvZ2uhtKiH1NeXKJzVHnT6DuIvwz6sKqqOkqMFbabx8vczZ7Oz5Z+4BnS9TAVfKkYmcxtF9pOMdhCo5PPebJH7tu6oWEmMbuHk8UX4PWGbKhfP56CVDXnz5DRzcOIEMLAMPyjuzCZuJ24O73qwulNS90EuAyp8kytn1rPXEJkReKWSqUiksJzs36Z2eIIMAVEDqwWrLq50kBumD4WEsXSsSINdRDcqrOnSAwa0HMLsPA/Cculj7NwCUYcYfDSLap99McOpx3jrexVYdEDzgLPw+1xQBVliOfMJmRQQ1KE/LBHTAPXN3rSMxo5muOZBctSlThlbggZaQnEeiTUTDJyakCbFFSjAbY4VgpjwoD8YUQtP3jHJZxATCrReFAGEVn2kaivBE3WFBKGikGlq3ueOdpquWiQDGg3pZkQvhLYL53F/nFOEB8jUxJViq8T/wQGqrXGW/sVffG5Fie3Ka0cFd7BVtgmr9EaZmeZWJaoAkZMGgKXjdHfe+Bo3btPw5xybkjjenVJlX+cmpfxchCMgCRTzwyh4Pys3BNcYtt09OXlFTnvuk3pkDN99uYmpVyMg/5/7BLfZaEhXmx2rKQ5HTaVZMeYzPq7BRZIwrZOgZfEXJUSvDlO5Z3hbwhSVQDjDwC9ncd9oZLMnXq5pyoSOEb/HW8KSLKGIEYkltAHE+ReYz2kt93svExVgib5P5evCmds/2nWFQzx0nX1e10dsYW8e1y/ZpIYK5MFRLmQVe+ML3sC/d/N/b8p4V44LAZLRthJE5R8GIuAblMYMERNgh9NLvSLt3GlqBxdRrebLUHQUg88a2DWaYQnBm6J6tVpK58J1a8m0CbwRZVp1MyopcOg7KjdUEnilXoQGfXB+LDgSSbrXOHGT8iXGTD9qE7tTX/EcBQrmy05X5jPf++F/m6+X4Bij/Gjm+/KmP8fLaBfY9K3Py9lWyuEHLdIk8Ezvx6demN0uZBG5Sp76+OspzJmGTNNngUw+e49++U1LKhMYSKO8uYjb38u1Cvp4h6foscCgU9uQGy8fVVYHafro2edPpGgfPrzDx5lURxxc9RID15h2ZqOTrO8TxhDc+9iZec/AWBmpMj4g7ayeYR9DMDStpyqMHj/L9v+fu6zcfl4wb3tXSM4ENEzNbzrxpUzPJiYp5ov0gp1v3g2eAjIHGfML52y0ifZnwFTU7Rc8FKI+9+DDWBDRyELJyrXWfGzS96+nkXqjrF8taBWCrvo7+M8e9Di+i2Y3dczw/cwByGixAee7/djUdUfTdopR5xq1qhVagMFYghOHIg74y6xDPXUDqrQi4GRe8uNbl5twFt2+3DgCeEAc8pl5k3nLXkYwPsJkPwnULWWqk78EdZO5vglgjjCXK++6zG4Id37P7xJPbbDznEg1DaWnKHCMzMr8Br+ou0zg8BsploemmK0x93VAejRiHY1TVgmeJJc/aN8hngoavD2sFNzlVOBB2I9qkzLwyAYlkgLUWKQTP3NPjH/1Rd72IMSISx4yrwLEkIQGROGJgYj4XPEjacO++p26RmYSyDiTd/ST/F3t//m9bdp71od8xZrv63e+zT1d16lSrqpJKfWdZsoRsA6axDcZAQggE0pBAuMmFmxBIwg2YD2kICTHNTeMkgINNY8AW2LJsy7Itqyk11fen3+ec3a5+zW6McX8Y75xrbcl/gOyP5i9VZ++115xzzDHHeJ/3ed7nFarm2vNPMJ367HGr7PJ95x8lDJfAYq6SM7X54IG5JmMWhPSCKVXNzkmS6u8f/m5SAUQLNjmR9+VSuk8+9iygLrpMZIN6LfaOybuROlMvX4Nypwzd6Jitp/zv/hUF3/HFz6FFoRDmMePdDbIVprwfTyjHEevT2MvFZ7+bR17/fgaLHVBQRI5R33siTGbrtGy7CQJV4DChXzNmowrlvPEVShGtgHIjxWRfjxwqnnJQWnJV8iu9r7I7Pk9YlrQ2pV5vkpI7g1NQdQ8aUK5WQHnN/Icm4XpwyN3k71Js/TzzrE2vL7X8dgwsmXKAQIJMU5xy7WevQjUBDK38BgtX4cysYa/f5l4lOfB1zCpfoHBc10fcuffLS0M7fE15FisWkR/TOvaYVjGRWjJVYft7iXs/jNJLsyu34vhrqDhmTJGmaAc7bsCW2sWJ27JbaSFlq4RI5bzorjTJyMBO5KpCnIoxrmJUHHLPWg5mh3JtAkzyY3CgwpBb+oSReJZsroDyJPFzzs07ROK2144Xjbs5uoNSCmdO8I5j/m+3RgnagpayB6sDXsp9Gc9cgtJIaSq1fHeOqjWMBP53o61mdEOpKV8Ik/hg+sUzJSm6XErZAUobsojXml7FUVnwK098CLcCyltlyV8N/k3uuIvkZkGYvc4k84Ai6Pjn1Q37jIIN35UAyGumq7Ugkne8tKGXr5cl/2yy4I//3N/kJ179fgCGK6AcYB5UKDT33/wYAKeXf552tGx1WB+uTl6L7LQslgZlSllypbE2YDzeYrM6QIeWU+kd31/MGMTbaAJJmODfclHUORSu3reSgrGYWGUqJF7IOMo4o+DfffuPsffeQ4bRLuAaUN7Sc5yFbJSihSkfpooaJRU2IhFQXoVL4H188gCRKJLieUnmls9kFuecl9hDbTzCro4aUG4bUC71rCrAKcdE9sI1FZCKKqnM1kk///t4RJIMY7WgWjzgIwO59zCAOFjCnUcF+vQa07UIwpiNqaMKNDMBi4HsXRvyjhQmwim/rhb4bhJ3E0uWPEBVJ/M0pHnFae8WDkVXQRj4xInRaw3bWzPlbwte4ndOf8nfZzRr6oVvqgl7ZpkwvIflbz0SczL4Xq8+q+dIpNkcbnD/8DGyeN7UWKuVBFhg4mVNuSo5aoNK6o44hw0on+K4l0rSV2qoi6aGPgIcRRjQHZ4Q24i+sNT26Aa27ZPhdyWuqM+Xx/46Hj7w820fSxlOqAgZR6LEGN/mJNKEiSGWREZFRKJyLtbxz0m3WSOuFEcMq1rmLma9quS4V3JeOtT8KhVf+QbDzBsNAyxrcJgTiTq1BuXaRk1pWJTKsxJVWh1KR0BQZehi3rjXz6sWZTIEwJXdJrHTEUXR5b3nlvX5KqC94u9zVxIDbRzbqypXIMM2jDrAsL/gGB+/uFaACxXKQVJtU7YOKZUH5VKJQ0HsE0JON2VAlfXz/t5myCQecpi+QKxTArfS+QGYlRL7sKBahDw4lnc8ijiNhhiR3Kfyvhp537TMwWwmyi4MTloMhosalJumhGYmsvkHnS/j7RwP+cRknTYxu8KsF60WJvJdOB6YL71rfisc3wbl3yLHp3/q/8Iqzb1d7yh54d5NTBhR5Mv+hbfwk3Y78wvevN3DBiFG3DGTPGcat0jDMT/3vof41+/ROBuJ3MtLX0L7Gxi95bWLcMCGWbI4Yf4o5e4yaNzfgJmeN6DcFn4xGMnG8k2gHLDOv8g1+DR5v2m98N/+x/8L83BCpOB3vvIfcjJ4EICNRcnDrxguHcyZJzGfeq8iF4arAuIgJySgDndjnYNRS/m63OE71j+GlkVQlwHOiTNueUSwEggBhALKLx2GzG/8e6SFBjGwMqrCGS/pKxcBzjyEahZR26gAsGcXMdPe5TUM9xMv896alKBy5hK8U+WN8cWaAxsuAZ11itwtA5rcxChlOalrYvMe3dyPV0cyrEfRjO/Uv8Dd9c8B8J102UWxo4acUyfY1D8LV0xxUsO+YdokZdAAl9odN0g9KE/F6fVaN2Q38qZPp4urPHf3QwCcaEdXFdigYC6x8p6LyQ5/4AwoV5UlUSFrAjDqmuhE5IYVmi0xABz37tFaWAJRCrSD+5wzPsC/mZyjWiyXLaUshTg99dSArC9+CmqKjoMz/dfBM9mxC9BqxEzFvJY/gJU+9oPgHqflerMhhzJPk9wwfKvL+M01hhJs5Ys1QrwZWH3M6TZtYZrnGOQEZBxVa3TroI+CxYU25/WIj89eJYh9wmF//hi3s3dT2JS1aEQx9lJP5QJyYeIzSm7H97HaNAkH6xRJvYEqwyJSXL/wEGa3hUPxYraDlvEm7zBttVnI59fUjH485uS1gTz3gr45h0KxNfNrURFasjVvlKWHD7Kn48YwSmlwaQjO4obLzdEp0PlS0mwk+XJNB9h4zO3S8Z+v/QRfbb3OurRCjLf9+zk7ipi4OWCZJiOqxh3dUYkcPJT7CQXUntJnOIhQYU5ny3+fs2Ocy5uEE0CYihGTsYxvLOWzqryBLrpgpzhhFdb0lPjkPt1rL2MTP5aLOOJrs2c5yqS20vla9CxSy5YycrpJlZCoZWJC6Q5ZdA5YBsir5EGlKu6KkqSVlQRoAoJly6B86RXiTEykMl6wjzXnDWu5uO6Ttf2ze6u6xf/x3h/gtVoDXLcuU45o6Nfx6xsCdmzCQFQFlUmIElk7F21iYcrX0iUjjjAt1ki3kGAHF4QEVnHxqIMWZ3wUTKVn+cIs58hoKaLl++yvs1b6Z3o/Xm9+XidRCmFV3598GutWahMbk1J/lDZCK0spZppr+TH3N3cwK6C8W+aYzYQTd46vn/wil+58ipMj8Wjo++f1lNlhptdp1UG6gPxOa9Yw5Y18vco5qC4Cik0BbqfubLJgJuvryel5ouFDuKBg48Gv8I2HC0K0hmhNStRm68t3TTmMdoxHOzgX0C9O0aFr5Ovr2QytNO1o0NTAd5xrwDJAJftWmGYNKF/okEC6rziRsCocW9Exra2c040LgCOXRF7KgmISsZh3mvatB50AJ+dZla/XfwN+fWxJrHCCIV8B5VeDJWCqdt+G7u408vU6kVSD8o4w5RMHxgT0tSIVmfcCRTxap+9q2fwBpUsxjsZYT32D+eejBCjn6Mj5lPGtUvfGbcpAN4AqkmcrHpgsTEglBp8GCGzInzn4U1ThwwSNcsnSrWIOxdjsnA5ZpF5pZIMBcS2pF1D+XdX1RhmwJc7rQdHjIBxxpQHljl/cDvmxhxJePPdhxu3NZoxUGLBzOOHwOMHFM5L5pldrrYJyFzcsr9IlN2KNSvzaMkuPaYvkfYLjfktq1fNaMTKWZxH7hG0Y0JuMeHr+yLJjxeiAduwJgMPwbE15Hvt3Z3c2QgEL4BTHSFpzBtZRFnc4DgKCxJ7pU95OM+IIsPDc5asomUt5csJExqxRAKiS417BA8WCPza/1zDO29GUtuwdX5d4MZMe3kkybIxkK0K/ibmAQEBl0PGkyt3xg/wwU36qadEHrspw5WIJyss2RkB5VXRZyBzq2hl3CoUOHK5mylVAa8Uc8WUxSO0ow84KRAuBXPu+FPUbXYUVRkVoZ1DO4XpiUJefZ9K7iVWO02BMsgLKQ1VhiIjkmgq5jpceTPn6gyWj+E2SoN34HNRHZX2M3GZGlQVc6J9w6dLzmDBkpEcUojRJXU20SF2+JDVOFtLKzllssE5gFFrKJnRoaIViJidlplf1WwDExwsC52jpzzFYiNlhu0OeeNLiajXj5o0b/FY5vg3Kv0WO//Sv/a/89C/8B/zx2acAuHjvOgDO9ghk8bmT+Em9VZ2j0z0GrSnXtimEXe9NJkyjFg9/4H+iquv1bNy4/mby3teBYCSSrlq+brVho1prrkkdPUHx8HKx2N9QjJ1FR16WU1R+4Z0LC362+Yk/TO2Uq6CUDKwtlsDfRHOUUlxNA+5v+s9eOBzzwc97w5wvvP1x5qliEdYLmKItL3+9sSRBgbOqMXqrDTA60YCL1UP+9CuO2pV1tBYL9udv8o9v/A/cmL5Eq+0B0GB2H5tdpJVrlARiGy6gmEkd82mK0uvULYiUMg1TrqqU2gVZ4Wipq9zFcSAblJqm6OQ+c6kpt5VInp2lGw2a1iDgWZjVI6sSYcqN3E+L9cwz5W0B5W9Lvsy/w9+l952fZWQOaKP5Mbqs26c4p05Ipc2Ky6cctvzm2nMJHRs37FfDlKcGZW3THiZbu8dW4hn4u+WjfLH0badOA0tfLbA6Zy6Z3x2nOEw2CcsVgGosJ72UvfkDOByhC4ltTFuyziWaHTH9uhnnbIi8uasP0VXBtvMb4lvtixjJlobNBiqtxEyPgRgLVXpKEOhvMrBT2hATotWI53pv40a2R1uSKWvhXX76/Mf4h+/6XqxTtRqT6Fiz97zhP97+FwwlAVBlA7rTLtVKH+EFvabFTX3YICdyCw6LDaI6CNUL7E7KM8k+F4Ixo9YQgGv5D7I//iF+ffqH6ah5w5QDvE9ivNS0+Ds7P0lG2bDyxoQkdTsobZgLq1c90gcFd+waUzm3tQkEMQt5rp4pH3Py2hoArdY6oWz5ncIHSmVksZte7r979C7ORRrVKEUcRZgQToYEq0kYFK5Ygqfa9MUpgxHWf5Btszd6kMT4DTXek8D6KOF+doNu74Rj61bk65ah1BPXraectDW8He9yuh6zvn6PZCBMuTlCUTSO6wBhqy/jcLavqq1u0j35cUx1s2GkaxAQUkKQUPVkPELNrx/+DEe24E7hsMrhtGqUOmhH3CuYljF9s/QucE4x0rapJ22HFavqdqsMh9J32U1W/k7q6CtpReevNyZUOV8yH2z8IPQKKJ/1hKkqrpPmGbsHtXO5tLnRkBzcQBU5Tib6rhvQlZrPykTEqX9OwSJtmPJeslLtqGog52vIg3CX0bp/Hz7y3DZa6jmVpnHuXlTLvx8Hy6TNX9L/gI9qr8Y4STZA3v8alLvKMidhEIyY62VrKV2cDWEqG6JxmNA/3weKNzFByN1zu81nDsddNtfn7CjLvcU1ACbiaRD0fUnKTnqZmdqgQy3b9e9LP575lkT4NVpXOa7MyQtfz7kpLaiG+iwon6YRlS0xKid583sASHdf4RsPF4RsbrfQgcMUEbOii1ox5yOqGA79uh+VC3SwZMq3Mj/eabTeXG/XWlCqecZlberUWjCWPtS1GWFfw7s6D/oLUXD4/AZvvPYkJkoJbM5C6sNbZFTjNvMibWrKX1kPl/J1u5Svn6wYu2Vul0Sk30eYxmAKIFoBjd3WBsHgMnyTfF32BBVhleNGobk3XqcbGBLZO0ugImFNko59d6epwWZljQTvGQHwKJp3uVNSSYrXYGQvW6NcYcpDKYXryrXOjaZYkURHLmbTXeHK6aMrHh+Gnus07dAen76DZxbvlCE2DZFRg/I9M+XY+eeyUyd4iy6lrnioSWgp/vWVZTxzb+ddDVPuQsXFg3t05kOIJ6jFDtPkpAHltooJ1IrRmy7Y7ypUKnMhPm1A6wTHUcvPvW1pfWcaplxMwZRiMC3ZLTcb7wtnAtakM0URfANTnvjPRNmEXbn3+0WPocSJm7lhkhpOBJTX7cpKIrqJ/xY1h/GFh5r7H8VjrDOUrmrSfCbMmbYcipjHp6/w12hxAcXv3H6hSeDUyLYQlr2dDleY8tgnZ1ANKI/bPgb5+vHbuI3l/25AuYIqhyprQPmsbDW18ouy08yhnp3w1TttbKWwsl+UKqDllnvnGzJaa8Y2ZoXgI85SFyi1dEqvRAWzaY94+o3nsALKbXaeWder6k6CadMTvSAmosQSEam6PNJ/v9OKlx7YpDsPSXTrjOcDQCaldy0WmCygpwouXnoRcEzUpCEOOrK3mnoNN12cc9yStTawBqfWaWcBrqqTSSVpnJGTUIkS5WP9kEBVTKsWpxyyEf0PdEV9NW4njDp+j7tijvj7/+h/47fK8W1Q/i10LKoLPCm1ZDtH9wjLgqh2QMQyjP2i0DEdzolrZ7G1h+kO0Mbw9PPPM4naRJt3MVJv7mzcMOWLlfpFgG2rsSZqjN668QK9MiWSyWWyK/5vjIaDNZjYChX7F6MqdzFo6irDVabcSq9S69YAP9EWwry4rM8/+qf/0H9QAsqHUoca+KRDN8tJy4LxxR63r/o6llw2TA/KxXRMWMskzHErTLnFsZDaxSvVM377WEkEAKhxxQujX6b7wDHPjX6evtTirc3vE5mSyFaolr/2NZegZv7/s9GGz9DWLLYyZHV/Thcwj33w104UYX5FBnITcBRlTDe4xUycOCu5xkE+JezuYFcAXWHOsu65SVA4xrIRhCZiY+Y3i7SWiM1rthSea/0YL1DRQ3HO/BBX3DZdKYOw+YTrG4vG4GNzxQwtqpnyxNC2JW35m63+52kPfObytLpEX/tN5kQ7prt9wnLBAoNxzieR0s2zNeUqZTvucO5eIC1coFt2aYvBUuUCzknQ9wqKzZqtDO9gcsWGzKfXe5epMgksJWA2+M1v3XZYE6VHruaEjqYNTH1oZYlcSMCYO8kuC9qsCwgbBHe53jvPvf4WRbEEbfFhyLv6+8TacCUSE0YbsabvwcqcL1xvyZTXQVKQE6iMmWtjJFCrdE6cGNZdbdi4UlMC3MzfBXkLs8KMvr8VNN3W3ojvMNKzpkbQmIh4JUl0FPpn6Doh1UU/vjfZJBQp9UP2LpkEgQM1ZWN8SjmN0LEhObes0e0KKF+LQ4LuHJzigZN3ESoFDVPucCogOl0xlgJwjixfSTLJtReTu1Q3fhZbHbCWbfPo/YcxEmx2N/31LY5SRvPbbKzf4aBSZ+TrhyL9TipLb/NFkA4K4yj15QzaokIPBGx1F+w3MuU1m/2NLcQs2COwE2zDzmg5b0W62GlKXABm1ZA/nx/y9YWX2ffyvEkKrl2Z8PgfeJNZFNK3p83fKCom2jWKnW7if1onSUtdMqxj7dkJI6kLtrW65AwoT7hPlyP3CFa+IKhBeTBgPPD1drPRNd7/1V9GO4uLt1DKv2O9MAPrSPevNVnabdsnkeDdGE0Q+fPqeRvEObqbTJfdO7TIVSvPlOtgh9cegllaERWuEZEoZckkIZhVS6Z9LvWpzim0g0v6EOc0v/3eJ7j4ZV8jGAooj8ucl/UDcu0vNt+RLs6+O6UNuarvNJLty5VP+PzKu9/dfOZk2uHczRvk1bhh7sNDP3ZBaghSw+tXvkJpBqRWwJ5cfyueN/L1yoboMiPAEcw8+zkQNnUYnAXl87TDwkwwasZYTA9VPCf4Br8AF4Rs7vp3c34U89baFjTmbI4oXjAc+gTytAxQK0z5Tu7HIoo2KAWU94zxLs8yHnXbuDidMJE6+kzHOOd4MNGEKy0zb7y8x/5t3+t73ew3pm0pC+ykz7RcgnL0inzdLOXrk3KpeoglCVBQMUb7Hs8NIKh4Q9/jF6LnqTCoqIWrwbOta+L9f/s6JVSW0il+ZRrSiooGlAMsSNiV9TcxE6xyWEfTEq2WxVf3feL/CRfwvbMWSdMyTNrfqW2s1szFWb6UZGIi3W+mVnGPC815A5twnGj6c9s8M7ShrTrcLQ39qsOfvPFH+WsvX2G97BOU92kJS6slibDNmBNRF/ZF+l9JG69HV/wuDjth0zP8dO1tnEqpmg41Fw/usohigniMLdtk7cNmH3QmIlBBo9VRquK0C6QyX9Wwka+PcZym/rrelexjyz5W9u5yhYJp5wEbVb8Z11lygRDNRDnWBWDWSYAslesoJpyXvfPW5CKnzs/hzXnBuAMngSZILGFVd9QJaQnLXuaKB0vpUe4co3DGh06+QGWy5jw2LEApNAnH+R0+SMQ/osd37321WeMaJqIyPNp/jSiZrIDysEmUaKkp77Z9YnNanK21TlGo9iYO1YDywibkktwYl+1GKdRjRLjf4fTNflMWWaiQgXTysMA1if169huZckUl116bFM8labJRHPFdX/g5Hsx+HYB8cZ5px4PyPJqfYcoDVaEIm9r0oh6HQHGwvk1vEZMEbZ/Ecsv4JpNkUZs51SIkyQPCsKTdHjFzc+baz42OvD+1fD3MdzjO95lLrXngDJvjNq08wFbyTgYlYWqYCt4JreOBXpe+dMjJg3+JUiVGEtou0ow6fj++qK4z+C2EZH8L3cpv7uPHfvzv8/XJv8M/Hf4oYftjBKrPYDIkFRnWgpK59DFuEdBhjCoLkB7QD7z+Gv3xhGncQsWGVstnpXCxz+QBM1nEa2i+YzRV1cKImUxH6rIKCS57+TY3zCbjdofnr/QwgeK6OkKHc5xJsMUWhY6ZkRIDqzDS4Dc8Kw6OGphIDV052eX2Dc+K1Ixbv+pR4DhZT7AK9DOa9334VZ4qvANwHuY4HMUKKJ/WNb9Bznb0wJIpV45n89vM7ISIhG6gcKaFt8rwf7M4PCF67GWufPcdBs/cYN8eUQW+F+aVsa/pVtHSZKduH1GMZRO2S1Bestzo30r979vJeU4rv9FtR5ZB7Mf2QnGrka8rMRjZyMbo7rmGKe/vf4i8/GZQrqmYSjZyo2gRWkUZQFey0Ycnl/kUvwuA+faQP8Wcz8j2u2nf4y/bOW7uvJcvPNrnRGo612qHXKsJcn/NYWK4ZBVaKaxzbFRvcOOpEqvnKDSXRB5wEjv2L+yyc3CA0XkjYe/FXUKzBOWX+g/z3xxvMW+vEdYBftlt5PEazZrUpH150uUpAcW70RuoTBEqS6FCXll/iFLMQVpifOMYAjCwbdaEKZ/qGXEV/4Y15QkRWo0oVchp2metBuXhXU6ljdHt4bKHbjfMSQUAb+ujpkVXzw6pSVgHWLuU0tZ1ZzbIKW1AYHqMxK2+0BW7+SmRwJssKPk963+RS+t/G4djZM4zHD5x5rpN0aOmVQdlj5nOlioAEzfvEdqyn/rEUKvIMJf9+B6WvaYO+23FdRayca4xpf+qH/f1q2OCcGmMN5B63Sst/93J+HJTH1YzzUo7dJ57UyTARsuAZVZpytoIyUFVvMb63WtgDaZ8g4fLLS6fJFRlhQosHWnBtjhOKbJTeut3OK5U42SsA8dQ9ziRAGZr88tokwKWy1e+RoBlYgfsv/rHpEd2QWCyMzXlYR0Urkrz1JJ18r8TWaQEPoUxRMUA0x14Qxq8uqXu5mCUY3ueEUvAELYMOoCyCz236qNbMFOABCd5Kj4AEvic6glWK7Qt0dmc0+C6/30tX18B5c7EfMk9TIeSUthHZZZM+XD9Evs7l8BZ3vd13/Vhtn4VJ8G0QePQhIsp8dGUtu1y1ew27destJK0VYwuI45Lf+40WPHQVSnOWZzxCRkV7nLYPeRXnz4+c18at8KU+yDrjrWcpCLtt8swJLPvYzfvk0jpRJBYUI7AlLwooPw743/VfH5venDm2VU2ZFNNGsPFC2YfVlyVAUwe0L17xGhxp/mZrqCc+nnQW9cwugW/+kvcOhUQIqxSGuRn5esKtHNkpU8eB6m/nnG4TKgBzFsdZtUYp2fcDob86Ff+XX72+nfRavkxqN2tiTZIt+Q9OEqY2GL5buN4eOtVplMPwE6qFjq0DIUp3yv9Htl994ukV/z3xVj2MreUlisPhE1osfK9mU6xLmMv0o07O0Cp++goAWt5YvNG40ORkqGmG5yasDFzcoH6DY3eskZGDv2FnzlTVeAqGpNTgCJY8CvRK7wVHHBD3OiNFWWd0zjnjT0B+kGbviTzv+KmJFFOqG3jEzN3LQIpH7ipd/z9OqgdymuwX9z9Gq7KiZTi7clmk1CtmXLT80H/THqUu2jKZlVhO35+HxYhB1xuYgpFwPdPf5iP33sOt6IMClprnA4DPjR5hsgFhE7x5PwxFCWplJOEAsoH6pQTASaBGI5mpZ97j5QZsSSiMZYfvlHyjtMCpwM+HX7c/zyEwWzKTCX8rt/xUSocReceSrxPrLCfq0w5SlF11wCI1GRp9AYctfy9P3nlZ2jZDlbWLqsCjMCHuAhYr/oNUz7s+ATVtciwU02wuCYJMJe+si6f8HaJmT5/9z0Mjd8bN2cLhh040QFhYojsEiSHbf//CwMXpZVsBZxGCy4vblK5YlkrL3GS0i3m1ZiFtDl0YdaYAtbHn//1v8+PfOZ/BbIGlFdEzTyoWxl2Ev/cJyutZsHL11vv+XeIr36C1d9MZH8/NiFjkedvRgds3W1TzkIKVTPlIbstTwoNQ5iLiq1jS3a/Qb5eSQ/5umvNNPVxxnp+TFAWDPDqm9niPFXHq9ta6Yi06S8fEyiDsgF1WrpWoBAokiIjKZWXr6OabgwACwHlLeZUeQAL/7te/5DCZEzFl6Qnc8xaTXTn/aTTt/H6+CsY2acCZ3jobkEnC5oEOLokTCum8j4MSsdQ32QgyqyxusFPmw8wr1PCdUmOc+wFrzetdH8rHN8G5d8ix+uvHRDrGYXrECbvIu7/mwymGV3J1s11Tir1srFWFAcXiE6FoVhM2b593X8ujNHKcSTZXW0SorrOpWktUjMjitlkt2HKewI83gqOsc6RuIRXTz/MD/z1v8Nf/OPfB8BUguzi9APgYuZBmz+lB/w0PR5yyw1d8RIVJbV/ZAAMZdNbnFxhqy8GSlLLFjjNtIg5/TM5Bz9SsPW+A5SC83XfYOVrW6vANKYYM2HK46Dgsd4HG6dRAxzanKk0lkiF8VG6y05bgqxsRve8X6g7e3NeGX2RuOfH6dFTn2F08RJg6I7c90Scp2WBQVlQ4CSh8Xr3KUa9J3lP73fwhozzRjyiI06xD82Pm56VicjXN7MxurfbyFS3Xv9B9n71r7J6ePm6Yy618JGM9axTkcgiPjrd483s7f46BwkG+Iz0UcU+DcBcO9545PeTdz/JiWyKfWG8tI0JBCQHqeGiLNtT5/grX/33uOF2WbRn9eMA4Ggj5v5gi7XjE6kr9/e8FcRLFgVoq4Su1dA7T1L6DbVTdmiJ/HhD6rjL9BA73OaiCVBUPN3+FHVi+3aySxkl3Et8sNSVwE/jpYF9lzIw/vuG0Qyb9VHfIF8/53q8vbqMVmN2i/tMbMpghSk/kTZXX1s82vxNRy/ZuPP6uCnXUHlKLxI2B+isKFEC2bhtUPDS4jv56PgB5rmX3M1iuHC64riMZjd5mb3oOpXU7N04+sSZ6zZZDy3z4+LiHAtVLOvlTbw0HlSOu60dtLV890tfwnUjbDfkxPXoaA+0HlnsN8ZZHWtQIpVub62zOF46q3fF2GW3JUzsyaXl9ZglKF+b+nsxSQ8XCxhxjrmJmFdvYdyEYfY61fznlvdsjilnW6T2BXSxIN3IUQpmlaKchVDlFK1TcIrBUPoCB465avFay4Oz7c7LBCblwtYLmDsLsiLm5577U0zzTapwyfivyteD3wCUB/GTZ8a6rinP697f1nn2TMH6E1KvHkLY9Aa3nJsXtIRVrYkHk0KnWkq0nSvIXIX4YFPp2kZXkqYS1ATGd2TO1iWxWYPybK35rri/zxd5kCzdb1ypWQHleax5/rFnWLSWwcqNc1dB1orchk0temc856lqlw5pkxgMxfisnG2isdyTUqUoKHGurtuMcXaIFw2HFMk6x/ER+9sZ3e0Hlk7eymJVgNMBN2Yv8fN2xl/RC1QthbcBMwElU/M7/BhUywRXkBgsmhc3HuUNfaFx9wUYclYBVdeU94TRi8qSi6M7RDWYAaosIDiccrLw67wVNdDi1BtqHq89wAsnG2hr0LJG1zXaaZg1/axLE4FyOKcIbIVO7lFJzf0o9M+qb/y/F60O82qM1TPeMgnPHj3Jz17/OKmA8s/lV/jZ4lFstIXemPLW6DI/d/AxxkF0pqa8E2SABmNQRqNDxwk+IXCxKphtPU/nkWeJzonPAIat3EJYG6WCMoZCrYR+SpEEBalWqNroDQgSWcPyBe2oPMOUR7NtDpxqDOU2StMA/8L+xi3ROmIsMw5yCLQk2/zPbof3qGQ/OhUFRWX82Dinsb56H4BB0KanDNuhJQhMk4Cpu8wUqkVdTPcmF1EoDEsCoE6gD4tD7Mh7Q1yIwwZUNqC868d1XrdEC8d8osqwUQ424HpVcKjP07jLuJi2GfPo6AC3oqTT6YDBDL5z8kwzFu+d+f04qd8lU7veFw1TvhP6uTMRNn2SPNQY5+nS8m9cL/iDN/xc/Ez0MSpCnPTurkzI+979PmbaYc9/iecu+USWq2pQLpcn8UTZ9s86Yta0RDtRjjwMUc6ydZKwWXQwS9hLpWLAYoKAnXzQeAAMew8DcC00DMxsxUHjLCj/Xhejcbw1usJd6dyzMZ1wZ1NxGmh0YomqZY13JH3pjYVzUmZZOBjpgl41obQ5i5Wacj9Qfl05zj1ANeGCpFamSfz4yNFt2ncsO6enRPKzkghlIpyzbL3xA4QvfA+F1EbXTHn9ptSkl+5sE6DoSMKott08sct3dC+9STxKSG/Cw2++KecK2Ep9MvyWso0nUtsW3yRfN9GU5CXFx581YB1jKcdam514g9X4CKgoTZtJ4IiUo9MaNUx5ToJWJV2rmpr8QmLZh+5nrI19LKWlY5Azy5h+7vwcaTGnygKsyLr6vSOKqmAsRm1rMk7GaYLZLpaQ27NXMKpWhRiu7E956E6nYcoDXREmS6a8U5XcVS8zEKb8Pmv85fwPcyL7l5M2j8G8ZBze5+aKd8tv9uPboPxb5Pgr/+X/i9+78f/m+9b/MtZOUSri4rGhXwkADRb8vu/7oYbFtscXiY/vkd5+k/bN1ynCkHmYkFz+B/ziOGyMtNp2yQJNhHIayVPvOMV0eL4xentb5Rfcw3DIRPBUP72ACULKeFmT52xIefIdAJzE63yCiDaK380y0E303TP3l2C4I8Hx4uhR8jc+zn/2l/46SbXNTC/I7YICTbpVYPvw+aNL/Ohr72dgJkSSrctjSxkWtKQGuA530yCnpQcNKK9wHLqSubRYaMd+EVZhB3oDPIRytLb8z9ubOVNzyrzlx+pdB97QzCV+XBwWKyYf5bRmMJdyYRC5FKBUi3+w9Z282il5XZ7VIBwRS5/c89OKhbS9SYUp38qGsGJso21CwTJDCZCZxNfvuvJM32Ili9YMi0MR3H7Qj3Hsz3GNEUaVKEmOZJJp3J5d5ET+fyD5XWVitPgLhKnhnFzD0DoyG/NLtz5M0FsyUzmOcgCPLG7w/sdeoKVOG1B+vmn64o+kdmY2D4Mw+1fHDxOW/hlcEACvwus8OvFStnPdL9IJTtGiX96PPZh/YfcR/52y8QbKX1OPuGHKN1SbfHy+AbL18SDrbLk+ASNmsz7WdNAoAnI6+oShMFyvtK6wGIpL/gqjs6eOm97yVd5nsy01djqka1bMdASUuyBn4VICFKe5bwc0SkN25sPms0opDtlkhyFIdvv+7O1nrrvKe0SSXNrMtykxBML46CpdYdNgXHV56OA2e6NjerMJ5lybU5ZM+VqWkYn7sC5aeJCouX/7D1ItlnLTGpQnIt0tR35OzasJdb5FBY4482uNi9sgslmcb+vyr2/+DP/0+t9hPv0X4AqyWBzK7RG4EL1egFO05V28W2pAoYzhoNBsDWNa87A51yxo82L0EM7BNndQ2uJuDbnza+f47Nc/Rvetyz5pstK/Wgcr8vW6Zrtm+AAdXVl+Nnq4YcrrnuaBVYQEtNsjdt9+ROfcHGtDYgHTnYc+y7nZrzdS5+ZcHUPrjNndArUCDi+/5xMyVH5CzQRIUvrnergtfc+F9THFEuAk/ft8/wf/Lo+d+zLTjszPBpQPyEOFdo5//tv+AFYpRt01nrv8AE0ouYz1MNWImSTv6gSArut455t0ghPuVD7JoZUjkASjUnFTT66CbY77EWW0iQMGu0/y1vk/6v9GW7ZQRDqktDk/Wt7lOQyqVcuTA34tfDv/rPwBcvsu/30uxEkv9bot2oYa82ff/p+Rr7A3Y3XW6K2yIU7Blhh82lLxtukNIrccd5MHYBw3py8BcPMB7wyfD2M+e/vD/Gj2ffx08tsYhX32UgHlsham4SpTHlJj28v2PpvJfVTkn2ENyrdzz/rO0w6LaoJTOWNR1CyqFq10jK0sb4QXuGsHjLXC9m/y46/8IL9oP8ZiRsO6KuU4OdrDUqFl73Cha+pxN2zIyZWflu8WNRYFG/nS7K3AkYRjptVZZqnuIqFW+pQb8VDIq5LUZSs15QuSbJd9t3yv/sTr91mXZElpI2J31ujNWWhJkmYUjqlixXa1DD/vRMt9ZSiO5rnMSed0I10H6KqQJGzxsa5hIDFFUPQaUJ6rDidYrjFkYnYJ4Zvk6wbHoRpjRjeb762kTKQGyLT8PrQQplwHM54WAJNML3I7PmaseiTLOg3+u50/wMRsLdcXZVHpGh88fYK3zx5vzvWBg23+m/+zol2K74JdBeV+D9uW1rNDa+mq8/zQM3+r6XQRvTamV1g+dmCIjGOqe5yy3nAFkRgIZWHFu6s9PvbIs/565N4avYvM5ZqVT8npSOw4rNu1VieYL/xJdk4ew6yYM5aEqNCbvW2W/SZ+KcJtLI4boaVv52dah81SiQpaa1ykxbulHdqb97wyZnM05M4mWKXI2q4pgauICGW9uFi1iCWeyXGMXYl2liNbfNN9WWlre5z75IsNF6SyxtVGx52Fv9+Ldw6JrG3Op21MZUqUC1m/9kk+9bW/TPTl385cfBL+bRIuovmuOhYUY+CO7MszmQNzpxkqKTHRd7CVYu+5nHP3/F5fqohUas7fKMtmjNs2PyNfD4BoccTGj4b8oc8seOJWwGniv3cwGaKsoVQZOvFr8q3JBc5HltbGmyRWng0xWhtaknyrsBRinvqe1/ZZGwpZJqCcFVC+kBaSbebe10d6yvX6h5Rlyal4LqxLfO6cwmrL/flzWCxdMfAMnKE/yrl02KaUmvJAG+KWakB5GdxFtwx9SdxeC3bZPhlyvzbQTKQMZ5pzq2rzw3/gT/Bb5fg2KP8WOlKd8UDyVYz1dXDnhoq+vBTzYMrlBx5gLGyKnm2ggGhyirKGPAqYxhFB7xU+NY7I5XNp84K4Rr7e1EADo6NHGqO3C5LhGkUjRgKEtoSVNNKTF6Acvhcntbs6uUBfFrdnhDlyzhGHmnAFWCYYXsrXOPe+/x0dzSlPH2Dz+B30g21OgzGT8oS4X6A0VIuA166dY2Fiitw0xhFFZDEroFzUcMRBgbJhXTZHBRzZgnngAWvdRilMY6b9HWwnJ+pURCKH0pElGRQcRn7R+eA9X7NYxSJPjabUBb2mlLrSxugK3kOAqfsnB1MM8OfUhLfq1hbhnFgs9NNxh3cKoqmZ8p18iOot5Y7KRGc2MvDydbQjdhW2tazL7IU+s7mf+Ff5yu2QE7POSOqBe4P7LDZfWj472XTW53ucyCm6YvSjbUxYinQuMWwLO3Qk1/Kr++9nvrE892ngOKfH/NC9f83l1n0ucJ1Z7cDO2UAqEebgar7eSGQTm2ASUSfULuzVkMtljMXxtr4PMLXMr4PAz8EvXniS+Uq7jgTvw9AhpDfzgL0VK4rRHkp9Q4syXVE5i1IFB8UWSlxy18K7KAWnwpSf9NcZvr5MaBXCVuypk4YpN1mf85s+6B5ry6BWdVjd1KHZIMe4s8/y2mCL/ooJGsB9tthRQ3Rpcc5SZV/BmlOMKFNM1idJ/P/HZcuzczUoN8kZUB7e0zy1f41FEPHn/6+/i9tNOHID2oEYNGYbRFt+s6uBntJdtNSqFjJv03yNPxdeoCPy78nU39+N6YvYOomiHUpqx1XUbZgJrTrstnJUp89Gq0QFOxDu8nMf/0H/HMwQ5wyR9PNTHWGdTYgRMHx/lHLxsIUzdW23Y6I63H3J8rdffz/hyLL+0GfJDiXQvN7lQqWZawhXQflKfitIvrG9mNj51mPX+hBO1pe6p3lUKVIs/f4BUafi3HsOKYMLJCjCdMgTz/w//J6r/zepXbY/A4i6JTpbAvU5MxIB7pEyfP7mazgVNQzgXJycXeEDyr++8yd5IRhj6jpCMQQEsCbk4voNPvToZzj8wCm9y78KbirPpE8eKVCK/d1L/Njv/w/5h7/3TzBuKWpQrpSDViRjMWYsQVvNlNdS3qSa8J7Op3h68YdQYmoYSF2+xi3rycMdDvsBJxf+Bid7/y339IByZeDfhSYRH4rE5CjlaPLFRoPusGj/sTPjZzN/vvbAX9P29JgvDZ7mDbNMWM31N7qvh4DivIBwUwa8zd04w5QbaalYGy3dvPokRmmyYcxnbn4nAOOgz0+c/wFGSRecatQIrSBbMXqLmn3h4+oVPjgr2S58kDwKfADaXfj3zMvXR1SRZmRq1+OYgTslEJUbQJZkEC04mHtlQlUsW4KBY3h0nkgPRe7uWIRdjBgj5YMFi/XXcDZgnknid+0mm4XDhfUcm5MmI8bFWXk9TUJ4pawjjcFapjogscWKfH1By26xL8o6rQzni5u8I/dgoDAxsRGmvG4vWYV0pMBtEu8DsbcyqA2rgrypqzvWU7lWeR/sci8JnCNEkUQdniJlT3n1TpitNeDYqIi/wII/ikLb28TOM+WN0Zsy7GOZ9wLM0I99ZuYYSX7VYxAmazhoet4rlbMmwCIZX+IwOiXTQVOG5BT85NpHuK2v4MxZUH559m4CgiYR3gvP8+jdgH65lMw753Cu4lhK/rYS/24dugrV+TCljkiFqVbHOV+gInTQFrKlIKaup+pNxBU+zBi+8QnC48f89TSgXIZCEtuJlgSsLlbk6/67ztl7JGXC+dlFKlU2tewlMTq05GHAWrUE5c6GnGhHrhx9uzRfi4C2yK31lt+nPzjwZZZ373fBOTaGx4zXpTzxnCWU5JNRIVpAecssVVCVg1lV8Zntj/Mn0jW+LERIfV9VYED3uD59iZPsLjZcLP0HhD2uQfmFG4crTHmIshGVEFW9qM/mHcNg/yPUEdA7Cfh/6PL7V9qZZdWQVl1bL/MokzLIxGUk+Rwc9I5LEjFmLFe6kR/hCPMTuc+Mi2gS59iwBoXi/Nf3ubO5x9cffpyH78ScxD4m6o89aaRMiU59Mvfm5CLvC7r0+/eo1l9onlmoLC1RIuVUWFGCtBc32b3/aQBiISecWWZv53VLRBZUWUAlJYzt9ojjcMAwHGOxTbyOhULD/szH09HagwAEmCYn/PJF6UWuIOnaJShXh0SpaeTrd6M1njq9QSEYY1vWje5sxpvTy/z9n/wxfqsc3wbl3yLHvRs3SGsTL3y26snTjK5syAtxchyKpCmqjcukf3ceBkxTYTecYiT1wi2JfCw0gOkh7UG/QjG7c5FSDFicSGzi6gZDWejPB2sAmHDX/4VTFMcfba57I10Gv/VhcQRqm1U6JsFgXcRs6xpXvue/IkyHtEzExfA6s/f8DUblYeOafPzyWmPuMiki+pJNyyOLiZagvOYl0zBH2YhAaAuD4wDDIhBjFrmMMGkx725wcC6jvX0WFLW3M07jJdB7YedR7qz5Dd9ImyKKdAnGZSHtRB3+Rzrsysa93bpOH0tZ7OLQ7OD4WLHLxsYHuPo9++y99zad0o9/S+oIH3AOFy3btCgbNTKs+sgrz5THrqKqazGBHclqvzEQt+GDimvZ04zEJGyze8Js67nm80bYiVbVZSz3koq0UZmYQMx/wsSwIQDrnmxU07LLC/Fa810jVXE1u8/jM7+xbuh7K0y5olzZrGJhyh9ZhNi6P7FyoBStyZSPap8pf3MmTHVs2Qk9iyEJaE6kLuuN/iWO3DKobAdehtrSsCHz/SBe4GwMemmOAx6U59YHuqcMSKT+aRDcxaJoT/wmcLi2zvhGuzHhemnqA4FtRmR1r9SsTzud8c7iPFU0pS11q8qFKEky2CCncvBA8uXmGg43OiQSbJymfrzvs01LFexMZpjiRarFL1HOf44yHvpz5X2SdOm+63A8jg/cQ5OeqQVVyrE1HfHE66/y4eee5R/91f+YEwYNU55nGyTn/TqS110J9FIGvD/wm6gzCePP/TkG0iLn9sktfvHuj/P86eca52IPyjN5ToMGlEPAv3z8j3L0tsd4dK9L0v83CDd+O9fOP4TTAeBw9pR85D9vAg9mNmaXWIjW7vrhNhcOWk1goLXjw0VKPByzMDEH9/p0H/rnlNIZ4WJREqI4jiAJ9qjXn98IlGe19F8FOGFVVXAJHWzhpAtAzZQDbF/+PP3BIcZq/vn1H2Z/8F2kDkKpvQ61YcAyYQUQdSpcufyOggWJ9IQdJY5PP/okVkUr8nU/zroqsTrmbvci/wvTBiyka7eb7xq+9RF+4c1PMp77dyJd994bjhBUiyJSZHGL7eF9jjd2mXYHmDBq1q84qNg+5zACHl9NpA5QAtba3X6r2geusG230PXa0KoTXQYn7dBUsItLLLgKG53jX27tNLXuAN+pKlrSQi21OWY9Ia7rPk1AZrd4j7yqX+z6eV4cbsjYB3z3+T/K9tx//qXQM45VELKQ0pugNmgSpnxT5Iy2VDyu36K10katypfX1Ut20Eozbm3y+vgqd2fnSHTBXnFKFrT4VPIuzlXTJnBOw4xAFoXKhk2pgioLLk0OaNsWJSGzwL9P8Uw6CrQ63Jq9wmAyZrQizXepwVQrap7eKXkVM5WxNiWYlf70lAUPqJsEiykqcI3zenuxwF7ybOjp6Ds4PvBjt37uGutVBiJrzhjTak0Y5Wdl/2PO1lODLzsIZyPmaZuEfEW+ntG2m8xFmRbrki/3vkYsyaPCRLQk4ZxLIO/KgE7dxzo/QhfpGfm61obz4jUyYYHBMhNzT+cUla3NPf3Ya7XFa5P3kO1+EvBdQxIBvFYrXsVgUNwJj0mdx/v1Gum04RqWrWRKdftL3L/58/zyvZ9sEhP1GKRRH4vGSVxxrgyoJHloZxtYZTG6bGrZnYJO0SMo4sYxH2XQ/fM8pvyc/ScUjJxBBRF67TJIwlNJeczYPUwuibO11Cc5qkWbefu9AOyYZeeBZ+vkaWPilTRJogenhv/9v/2veHrjFvNFj9FbH/HjVAPFWiLtAlKbEEvyREVZ0xItsw6c44K9z1p8g7Vsl1KVxA0oj9ChpQgD+q6PU0tQnitH18xICZtyyQRYizypEZ97BoBLW8/RjaZUhUYf5WyM7xMl/vOnqTqTTKPuE14slU0VjtkM3ug8hFGKX5Mx0RgeWzxIEeZovUZmpjw/+mVcUDQ97TGWwJhmL94+HBHJvVUiXzfVAusMkY7Zm9yjG60zkvupyajVvpbXb/8kWeAXspkkMfNQ1HvmBJcFpGVFWDqSTPp8q6hJC/cnB+SyqKRmTgfFX8/n/BXptx7M5vyFf/8/5c/+2b9IGT3CqRAVGwd+H9JlRdDy8dBrp1f5cMcRHlu6X/S+IkaFOGVJJDZrETWxrK5u8f7MA/rdyK8rLlyq/xYyR9oiX8+rgMVpj50fCfnAV36JUTjiKByS1sIR55iRMa+GBCrkhQv+uQUST87jiq8+uPRc0a2MSd2y006JkqoxejsJusRb/r1Yp+J33K9QznHp+IA3h1dIiyG/VY5vg/JvkeNX/8nfQ8uC2sKDtqrcaXqUZ4FfKEdiNpFKxqg2ec3DkP31s30FAdoiU3E0iUHOaZEcAi23hUahAYdfMN9ZfIXjyi8Y50Xa7oIeO9Hv4n2338N/zT/jb0d/A43lgjg9311hm6yrcGab2+oYZFFdB2IM18eXidqnrD/yC/6+br0X173HLL1BMihwFo5eWkpoT4s2AzH7yGONDfMm0VDIeCVBLsYVfkxKZ5kqxVd3ngEgquva4w5xoHj9Ic3bHzpbR9raythvR7z49BX+wof+BP/b+/4tlLQumwQ+SRKWfdYDJXcq4y8y4J5E/lE446M7n0ZL7+nvCnLeNnucB7Lv4an9/4QHL+5QyqLdrjJvVKESnK43igDr7Erllj+8fB0iW5Eny16/u3L+6/2AOxsBGrh39yMMxbBtLRmdAeXlSoBXigqjltYrEzcMr44sAwFY+yt9m144Oc9xY/I+5Pec/gIfPf0SADvxzQaU76HJV8sZZBNoW1hftUMxhg9Uj6GV4rnkgFvSku16D1riTh9Ib+mJWQPgIOhzWLfaA3r6Bk5c38/JhvZquzb1OQuUnC4pHMztOif0SAU8D8K77CfbvPM1fy8H69ssSFgs/Hi8Yi+TuxCtHEqAvsl7VK0j3m2fQKsWsa4DrBAt3+uCnJY+5JODv0EoibXxhvaOyMCdDQ+s952X5p9zLxEY3xPcVfsUoX/fTdaj3R6hjUEZw+3BW+yIdFebpDExAi8XDp3FKU2w+xRHlx8ldpqWgHIzX+P1ua/Lrk2EFulSGp2nJ1i1DIY6kQet5SLgTn6AwzY9VpV26KJmV3sgIEnZnMqlvNTe5ERaqUQqo4hiTCKBujlmIaX1Svpgh0WPeeIDq3wYsTVOGjMYFVjKxQPNpr4/GcD95X07cbO/01EEKkEF0oowXM55HdZ1+PVqqMBKtj6o6+ElMAhcY+IUX/lXbKzf4cXjx/nF2TP8YqdD6hTBSoKsy9m6tqhztnSicnNiYcrn6SbXd9+LVVFjiJaJfF1VJYHa4LE7BXHWRktg1Np6Y/ldi3V++rXfzZ27j8p9+eDGBX2UUuShIktSqmD5DppANed6bHDEbjphFvmypHJ+Qo5bytelVGInG+NElRIKu9o42DvT9CjXwQ7fe3CH9uifA/Dqbo9KLcf9ZvIljADDaBPKJ9aIa7m+CXil/ShtA5mGX+/6ADO77QPOzoUZ68ku2wv/PO92xJskaZFJ+791URGUNsIpWBNViC01rdYpD0oiFGCTRfNcu51LtMqceHOdZ90zALx/71l+f/IyACdhlw+En6UGj2mQE0piw8vX/f9fLd9AO0cYZo3xWuQK3FRkxK0elSvZfPEeJ4vlelqmFpbbHao75Thb/qAymqruQa0canyP91TXiMYn6NByKon0XjantfYiOMWN0e9mkvn1vx0vaLfeaJjywk5J00nTo7w+hs5w3y7O1JRrbQnHpyRpjnamMbuLq4w0WCdfUaoV8UHT1qy0ES0pS5qL5JVZQqdWN92ckZQtqZ2tS0UMDz38OlqVoOBnDv4+paxXzgYYWS9jeW6RHnCSrLOOJMXyNUJhKO+qpbHY59XFJQ/ZyNctL2G4GA7BVoze/BlOi7vfZPTWDntUKxm9c/kWThJG5dzPu6/uGMLa8VvBzqTLmoJzMi+dsgS9Pc63/HN6vXuNm4WY+21dwQko1zZCoXjL/i65z5Kk5VVYtnoH99I9Wibj3AooP63BroxNToIKHMkz/yYfufyH+e7jT/Ad02dobdxBybNpWpzKdwxczIZ0sHBVgW7ZRr7uAIzjweqEVnqbh+19KueQ6hVhyh026RKo8AxTXijYyQ+IdNKcK0Gx5s5Rrp0j6O1RUTFq3+a9577qx+AwY7O4xYbsLSdBQLTi50JS24VfanwtDI798TnsSgIQ4NHsQf7H63+Od7cuovSa/3ORPCdBvc46evNZQx1pWzWgvBT5utJz5oWfYxtqjA7S2qWHtRo+rfgz9NUGVW2sLCq8TNR36/YEuwhZm4sJY768t1xi2e7kBhNh1tul33cfVJrzooYZB5abexdwWvOVp34bRoUErmRwT0B7aQg7fp94Y3iFMp+y8zdD9NeWaskqNo2qVKOa5/Oe7tPwxhqxTrm92efPvyMlU8v5fzup8YmXr2cmpPjygOi25sGb92jfus5BdNx4WGFhLOqtvdZDBPL+a4mr3zpfkIeuMXIlWNaUY6bEiW1qyocHa5zb90npHRb8+68X/M+/9BKPT+/w5vBBBov7/FY5vg3Kv0WOYj7l5fwh3iwv0lb3QZxHo9qMQZf8tf/5f+BENs1WDQLX/WJ71A/40U+ufdP31vL1euJ39HFT7evFjNLPVGpvFVOeDF9iXJ3gnGPNRKznfhXuTi/RGm3xR8JP89uDL/GIus3DUm/1v5GTS7DsKHBunVvBERr/smwS0rWG6yNv6DG48jlUkJMPLzM/eJy8f5NkUDC63vPMlyxSJ0WLNXE1zqIAwkVzT6UwlklQoGyEYEtyV1HqiGvrnt0Maslm1CJQjrDqYdd8RnB+4g022ls5VsFXrz7KV3YeI3GWRF6PQ+tBUlj2+FAv4OmupgHlYtbUqrONFqrOPu0H/zaXNz/HE9KWAiCdXubyV/4/fGLv3yN9179N6CyxrdgK29i6ZUkVMC6Ov4kpz0wi/SlLFrFI01TFprB6t9ualy+JQ/DtywyFKV9Lxryy/wBF299vsfK1ViZFJL0xtF0xDNPQk1rim1ieDqdoZZiNEl6jxOF4T/RL/KD7WUJJU2xFtxozwQ00ebCUfycuZC775p5dBp0bwzlXW49jnOWn2rfIxFDquKtJhEGKpQ4tKwbgLB+89su8fLwsp0iDeRMg1lL3W7f8PEOtul8LU+5gWO2wb9cYCHsyCO5xM9mjd3xCaCrubG3wuY88zqtzL7PbSyfck7YtsbBwVdanaB3icLRNSixB4Soot0HOXvx1lC64/Nt+hF/76D209HrFVEyk9v8+WzhgT38ZW9au0A4K//9V3vPydeuz+6UyTa1xaGMUugFctUv7wcUHSN7/73N85RyPTfcbZiubnONf3vgk1ilm4lmxvxlw2A8otKNPgJXvRldEMt+qRUAWrntWVIByEPmMuFMaVIvGydwU7NoJudYMrR+3SC/oLk4oWh702uo6tpwBjlJMFXXRYZH46zw3qtv41KDcgV0Gpbdna+T7yzlWsSBOh0zkOdR15avu6/WhJQmgXIWTwAHprVubwCntGpPXotREcc5UvAKmAaROESYroNwtk2XgmfLVw7pFI1/PpAWR1XHtN4ST9UxVJTrY5Hd8ec5ls1JTGGUNKeNMTKkcShJrOqql61IHHCmytM1MlBiDyR1MoJbJG6XY0mOOxadh/fQOR2opXw8kETPIcqzIlkMBcsu2clNqJ3kVbEDyVaLcg1ljFa+Uipm0c6p0xYEYAUV9h+tGpPXfGs1B6t/701jxlZ01ABZ3JOO8fkwVj5DmHYSZv9dhe60JxtfSoT+PDXEoWlK6ZEoNrWNSlqUFfVdwoStMYf8q7Txj3tngjcQbVH300q+w/c4vAjAxbXYRd3kscVCQijS5tBGhOI6vl0c8kB4QRHnTomyNU+ai4pinLSDgKG5xL1gC3ywMiM4tQfpxts7JCihXlWMptnBE8wlkvqZcRYpjAeVrYigYz/Y4sXsspMNHK8xI+s82NeWly1jbOvwmUH5Nzfhi9EpjKgegnCGcDukECyq9BD1xUVCFCUjSNdIl59yMSOZObiLahY9f5qrDF7/w/dhX9xqmPA/GtPIOxoGqHfqVxWy9Tqfrn+NYZ3QG9XqqqaRcpnbHjoI+o6jLmph8km+ghal9a4UguM86d2pPCdnbJnbKT1AQiDotLSvCllmqHmr5uo4hqFUNhsvlJjrxrSFzqZ271jcNmWIV7A1DXD/kj+3+KX6KH8RSUdx/jmk25FfTI9a2X+Jo5hNZ4d4V8ra88yIr37fv9s9Nz3HiT/CCyH4/fvIFuivzuAblaSNfT3DKED/4EZyzHEuNbxgWIM8mtf59rGO1NdPikYXfK4vZXWzXJ1lCKWdRpeVKMaVQbb5n8DdRttOYhpWE6NDL8x122f9dmPKd/JBIJ02ddwr0813cpXcA8HrwKi6c89SWB4z6KGPbXmdDSuyOA00cLZVulcy3oOxRuFrWbrldyjq/wlifk843T4TnuCRu8LGA+rQuaTOOR294lZ/pOrStqLtn1ky51guKuY9hn+g90bDkyjlqG2C1knxsh5vMZE7PqzbOKebSkWRgjqiygI6UNMUr7Rwz2bPC4k0WEjeFrsYAIbEku69tLM2HX3rkGQC2OCIeSYKmVKjomCA6wbiQu//wUdRxQFwuGW8TGfJUzBRxDVn3aPdt7KSXCfoP8xOXIz5zLmIiih/n4K22v+7a6A0U6QtLhef7Pn+bSh2sJMEcY+fPc6nzOFckFGuJf0En9GraFTFZA8qVnRCGrpGvD6seWd2RR40JgAcqTV/n2DImW1Ga/mY/vg3Kv0WOP/hf/E2e+JGvcvWvvIjWmkTY8popL1TF84dbvDTzEpCWAKZUZNhhFVD17n3T99ZO5TUo7wcH1DWUsxV5Zl/YmFDtE+uKQXALSfLz2MTSnk/58C9+iku3X20CwyfY52EJir5OxVtl3aJqhGHAUM1Qyl/TGjEJjmtjvwGooGRw5VcBOHntk9jBPZJB0bDkW2/z2clplbAl9bdZolHhqDGvW6galOdSUy5ZTleh22scyyJcS6fRKUo51qo+Wf+6//7b0sJsK/NXbvz5Q2cb2XspLFSedfhP3Zw/Hc5B6r6cXENLMordYsDd1g1UsODqxlfYlsz0yaVPMdr7Nap4hFYB0eUPopIB7TKjlwwagGUrzf3F9W9iynORQiUUjKXf+7h3k27m1Q23Wxqj/Aazd6iZz32wtlON2N9/grsbXwHguFo+cy2seSzmMcpEZ2qT08hf+1vKshMN+dAFzyL/St/ys+u3+VDyy2eusR/cp3SWsnaUXWkLlBDxi7v+PLt2jQBDeqJ4n/LmZ1/Ib3GrUijrN533JV9sFqc4FtfVmWb74B5PjF7h/lFEaXUzF+crpkMlltHpJXk+kvWXX1tdclQ57pnL3LAbTY/ytWCfo2BALx3ww1/6DLNWhy3GXJMN/+n4BnfZoLSafvEGzhnKbABBSRkP6eQVcQ2qbHRGvn4x/jKnDIi6R1zbjdic+mApsRql/NuYq5QpbagMpV1hWOfibJ73iKIFNoqo4phO1sNIoBVLkqrujVsHiYtIcS08JspP2ayGHNXeAUXMjfwid90GmcQnx33H//GJHr/81HN8RD3LjvbvbQ06nfUGWVanBKtmaHX5WJJiVND0rsYWbLgFm5lh5NYAaOkpD5y+yKLj54UpPICLoxaVuMgqGzUOw1sTYbbE9VUHDmuWrvUzE3N4c635d2ALOp0J4VxaHrX9WqNXmPLmKOtNvMRaYa5UB4NrTJrC1lMEgRgm3vU1mZP58nyJhSBdJn3C+OxbG7UMStumgi41C0JRf+RxC2XGWB2tJFPkvTEl084W3dzxqD0bbFhZB2wVo7RtWtZo6Y8daP/e55FikXYa9/XN2Svi2ePP5ZRmWw25k0onhOk+8/HrS6ZcEjFpbhhJD+SmtEWSZNb4NRrdQyuIOj9OlL8JtiR8fcw9A1898C7TLSKcmC6lwhDFwtEoo3HKj+tJrHhh7zynoWM2K1kc+fudb7yEMhHdxYzeTCSNMo9ildOWVkGljShUQCQAwZaaMJ0SrMgwU1PxyV3Hd537Q4TrD9NZzHjTbFK5kMvtOzzYv0W/7+f/omoxFLY3DXyHgLp/cWlDrIDVcZmyEU0IwqyRlK9zQrGQ56UU53Y+xDxoka+C8iolPL9M3hxnGxxnG82/F6QUtakiEBQlL5z4ZLPtdziWEpYNcSqPFlvMQtUoCBKd0W6/2bivR2sTuhtjRpkfu46Ar6GqCDVL2TUQVDOUtfTKWVNXHbqSoNQsdOXLg4A4KNlRM6LmGcRNR4s8jMjzLsbE/AglP06O6R7RLxNpU7aUr49eN7TbQ39vSQtdZ8QMVJJMCgVCxGGf02iNDU4oiPl3L30/r275e3qLs+/MK7GhwjWGeUaVGFWQhVKSUFa0NpYASZmIStbgUMr3lC7ZlYAgnu2RK78OKZctQZmCvRPDcxcijoMeX+E9OGUZfelv8+yz/z++uPsFLvdukYu5XNh/BC1GgoF4uSxqh+um7jnm9Y0HAfjek1+mvWK0doqjisYkkqjIiZuEbPbV/4ufEhPGllln3hZFS+3HI2O0Zds8vvAx5ZG9j4tBKTiX+WSHGhY8OK+oVJt+eEBQtc8w5Sq06GRZTw7gTMjV4E12isMzTHmKYqdaJzn/Pn9r+1+jo+DC+l2cAr0w2KRkQ1RMJzogVjMCV5u9CRFSdikFlM91wT3l34fvW2lxuGmXyq939R+mE64R1b4+NSllLM+87vegxQe8v/+SKQ9RNkbrnOjFf4V1lrVkpwHlLZs1BMDqkcabVLU8u2xB0WEqhsEDd0CVB/QX4iuSlyj5bCHJvVmwoJJ3LZb2kZGOiUS1+MbOcm1wQght2UNiUd+0s4AQhW57tvx5HkMnljA1xLL32CDg9T0vZ1/dsRIgunqe4633MRGGK5QEhgWUbPZt5khlKGv7UiYUwe4w4/LNw6U+0joy5QhUyG77ITYzUQPUSRrZT86AcjFyC0W91pPYe5j0OG753/UD/+71Jcm3F4x5NXnvNz6K37THt0H5t+DhlGagfbuEhv21FadVl0MB1K1AJC7bvjepRpFKneeFaAlQ2gIKQwXvbAXo4JSvCbs6XgXlsqiOA88KnItuMBIk//jYcPHeDQJrCaxhIYHge3RGhOIUy10cE2lfEagR1q1x6kZY/GbQImZHWW5NLmCtJohyNh75DACzu0+hB3PiXsHsnl9Mt546JZT2GVm6BniQoaOTpdGbBLFpkONs0GTociqyMOVENtFUEhPOJWgbc14lmGRMNVvj6Pp3UYw20bEhGRS8bDwIU3i5FYAVh9AvHV/hy8owxjGy4q4tGc6ugNlOvsGbUr/YLTbZyX3QO9t5kXtP/z3e/Oif4SQaAqAHl+gXM5J0qwmGTeV4fvg5npuflV3nZgnKR1HB5Y//Nc69738lKnwAeP+lY2a3Fuyva7SDzqlXADxZ+ADgl4aOT7uf47ByaMk+R7KPrjLlZ5gSbcid44a2tIOMdz70Jtknz9N6f8x/0f27rAVnmcFAVXSDA2Y1USntsZRTRAT863P+OZyzAzpYkpNhU2P2YnaLWOocEzXhT2Y/4cdepvKChGCxYOPwsDnf/azbhF9ztwzEhli2TA0+fKBoJct6t7jBm7nl2JxnZDvLdmjhPe7mfXQY0c0XaK2Z5ZbbbgtbKTaCKRPX5vNHl+kffQVTvEghfaNP27cIrEY1LXVCrNRHuiCno+9yyoD5aJ0pPTZnfqNp06ZV5ozadV35FkMpH6hxpJ2PcM5iy/YZYLE7X2cR+e+J6hKVpi2aRUlg85J7g6P9OyyKGffFZEeZiNwmvGUewUo99UmvII81ZVjxXr5OW9QAQVKrAryB1nZngo4fWRqlyQ5i4xZOhWdA+bop2KhypkaktGrK5ekbzLvCgEpAYoOHl+DeRjgBwv251DmLQkEFDqqzXR0W2RLgpGbBTZfSkkDfth+gfWEDHf0GPUxX4vaFFSZUdzFq6cweJLtU4mPwwvUPUBYpx2KGB9/MlNc16FWmseKDEXUq5rJWt2xGJEx5nqSAw+hlTXktqdZVyWefPs8sBC3rQp18MvKO2Com0SWVtDgKhCkPo4cAKELFqLfmv9da0uIWVqvG6d2i2TZD3ko3AA0u4/mTTzEy3hFYKYcxmrhwDGX8g6LHl+49w2Ho39kalGu9BnbEwekA5Sqi2R30RNZumc+bro2TUps0X7BWDQnkfdGVRgvvNIwVOMeXTj7NrBoyue1/Ptt8kdK2+OGvfpr+dAjAadffSz+cEtXmayakICIWUF5mtfGgBJeVohOUJLrFTusSsxDWZhMOJBn4zq5n7drRgkDW9jciH/SnoVcqxLUppQ0bpn5cJgzCMUGUNUz5OqdkeZtYzLzizScY1a7GciyqlDJczuF74z1O99/d/HsSdDG10aH2SqyTmZiI9bsNU74pfgbRYotFoMilC0J5EDJg2LQrC7f8PR1N/b50QQL1jIjERY1DOUAgwKc3nTIRM6iUBapMWOgCBMDHumQQLggElBcmol/XOUv5xE17gc9Q8aMu5363xbpZ1et5UD6+3SOVEh+bpCgBKq7UTV19KAAt0j1OwzXWOOF53s6dpMs89fd8Q9aVnpTOvRoZMp2D1KVr5YiCjGMp/0lLQ/+BZXJNuZDS1j4Zfg8LVEG364FqMn6AL2v/DiibUcnYBgp6meOtDTGtxLcxtVqxnk95rPsGD/RvEx6+hnMWFa4TS2eYoOgClqGsAR15729Wj3OcrhHbgg9mX6StxPMBwxDH8w89SyqJO19Tbjm68dNUN38NM/T3u12uczTwaj/9DX3Kt023AeW35P5spdiVev7kaMb6ok0qrO3m6JEzEu8gtATfCMptyGH3Bjv5AbFOG6Y8Bj4yfYZu6xKuzHjgy1+mb0uysINb89f1YvcqmzUoDzSBmhLWLSRrprzoMjF+j3heVRgV0ivHfHR+kwdlQ9oTqfSRmhLpgCcG7yeUeLBOYlA53vnq8wAs3mnJ2ilx/SsitIm8t8bRa1y/8RWscw0oT8wCu0IEWCqszjn50C/xUN/LrOdVG1e2GdZMOXcxc83mzD/DN89dJJQ5aiURfSzSbo1BGVEW6YSoZsrPLRWC9bGTH5BI7N1ZBKRVm0Ak7F/ZfoStJya0t4sGlGcBPJLt4Jxrno1yjhh42+Jp3mZ6zGVOx6pW0AIioW9nc5Jc1lcdYgaOye/1z6h183Rp7+ygCiLOtR6CIGk2sa6885EkEgq3TG5MhexKBJS3Zd5lYcLtrrTllNLQlltDOdjTY46mS/O/3+zHt0H5t+DhVMBe/Arge5IDJNWMY2IO60xd2EWriFZ7QR6LFC8P0GWHZ9rLBfJtAspjrbicaP7v5Gn+uHuc1zFMVkB5R5xUj8TgZzu6swLKLQ/cfav57FwW9sfku1/CgIO2yMQTPSR3Peahxa64Xz+jIiobMRp7djruHaDjGaCJ2l1sGeCMJtKWdbUgFWl+S1KteezQ8QoolwRFpAvmdlnbVVjDIgg5kV6GqQvRgHUpcdVmL/YLzdFLvwedXeXwaz/gz7OVManbzzi37D8a+4XhsyfLOnRT18dJZnpAvWCtyKqzATuFX0jy7m2m9x7GGppWacHgIhenRwSDi7galJdgnWFWy4DlyCQQ3A0UtmzR3nqTx2J/zmkA00nJm+Yc19f8vT1SRFwK7nM13CdQJWXVYnzk60e7e34jagtwqM+tTHyGKXfK8LoyOAWJXvBG8ShoxQOLWwSdjF6wbPdUH5vh7aauPBGDkxYxuZrzlY0Ag6NDShIMcOaElnxmXo1p5bUT+j5PFX6+1f2wTxmgVMnmSn/v/Xm/wVYLt5xnJ46GAXdiKqfKusZPWhaZXfpW+XZoyrdDuz9egrekKrmpdzBBxfzIj3NCyZ157Up6ihWAdNq5hbZh0xNd2Yi5tMKyQc6ssgwZkD1/lbnpsS5MX6QiutmC444P1O+zzaFk+N++fgcbBKQ2pxKgFCtNS5z3x1FOLt4EdaDlTO08a0lm/ndHoS+EUNmUe+2edOzVtB3cra400u1CDNDSStNnSu2coGpZ8EJYeAJ0sLGUeEuAY5PUG8YocXMH0qrgVOfMrB+zLkPWszFZ92xgoYKHSWqTIBNC5tsOageoFguRT6vAYSufZFIrhoPN95iKV6xqQPlGmbPWDdDBN0vbvCS+ZrCFKdcdAeXitaAnOOXnxN3K8Y8/+6eZzNb5E0//n/y2y79E6iyt7de/6bvLeUgmXgRRp2ISCsPsTMMA5HGKIsboqAHcqmbKqxLVmfBPLoANz7Lv86OHsSZkNrxER+cYkb0GcQUqQYlkv3ZfB2jlBVV+6i1ua/m7UrQoqHQBgQdopQspV4wRVR6igGPnAchr4z3+znN/jJ+cfL98ibRz0gOq6pTxmw/y0H6H1sldVFWvxZJYKcc4Kbnaze7y+yb/BC3AWRlFR+b9Saz4yBc/zemxrzO9MP2Ev+/NFylsi93sgEjKWtLSB7/9eNo4olcuxKiwYcrLLMaYoBnbV8wTfOqR78YI+z0LFeujMSeSqN5R/jujstu4UL8S+gRnGuaYvEsg86sUcy6ASZmwFgwBGAooH9gxBkVPFGRVN2a0oh4CD8ozs1zrx1WHo+GV5t+VCpmVS2M4BcxMAkoRdjTH4gOzqf26GGZbzELP9AEUN0NvQFi7r9NicdplIvL1SwLoMhWzSDpnQLkWUB7nmpmA8hYLdNViobNmDYiCgrRTEMp+UNiIXuXXj1oVMHS1sgx+RX2MCOW7UjT18obJUYdQkoSulWJrUF64pq4+EIAWBT1O9Trr7pRn8cxr0/ZNnsljekTHlcw1HETTRkmktKNKWnym84xnAIGNrbqkKEShyKWTQiD7U6DKBpSnk8ss8hFldJVF75PMIj8OWvvX67UN6RZD7C0rlGItn3Bp/RrbrSP2JvuYg5ewQdb0WA/KLprjRpK+J6Z6LyivNPnA6Dl0kjdMeYuCEY6T3S+S1J47JORuynPjT8t1+n1jx3aYdsRHyNag3P/NXjXgauZVZTcHPjFRLQJEYYw+yUkXAU/x9wD44OI6yRmm3BHFvcbkDfz6eaymtGwu8nV/pKhG5fjy/NNQzmirBSPWMZs+vvlS/AQ7AjA/225R6MUKKBeTvbyFEejyrNzH1fk1jC34S7T4pIr4HmIMlp8aeEZ4EG8jeJex9kSGLksevuXVheWa4lMf/ji1CrokQtkIrXPCdkV192s8OzfsSxlFanNys4x/Ft0b3H3732Fy5VneI3vCrGzhqoSTSPx91G2i+4rYWFwIX3j8nY2RnTSE4I1z/t13cUAlCdxQxwSS/Lu+62O4J95a+gTtzpagfH0akJZdds0RylmuD86zOJ+QbpQktUorgIezyzIP/BFSYmzFhtvg3SRI3o+4TgIpcOIp0ZnNm/PlUUB40TL7iOXosiawB4RNTbmjCiIudh6l0jSWfW2JMaNFgcOdKamcSnK2JyV+UWGIpdXsG2t+Hc6Se0CBJqTrUh50J7x782yy/jfz8W1Q/i14WBXwYPoymqqRr2/mR/TVXf5g8I8BaAVdnO7RiWaUUR18BZBt8Lik+wKT8julDUnlHJVz3FN1myvLdAWUpxLAvdX2AcWDrRcaB/bHR4Yr95YmQ3OpQ90Rmd5LGAZWEdY9PNWIoYBUs2IU8Yy4Nx6NLzY/C1Mxsio2mR/6BbufWNb+maaTS/A18YtBHhlUdNoYvdV114kqGTrT1H+WzlBZxzgCwZ1+HKuUtumwlYoj7shvRvPjx3DOO7AHtYOrc0vDinjB/fkWLy+WvdpzCSJrpjxCkSgIqzZx1ULh2CwHBGiqcEoVjfi5134vf+Fzf5FnpS5VDy7xTL5ARS0qAYvWaFC9xrk4lg0pE9nqf9R/B79z+DZ/TumXuV/r7IFrUnN2qdJ8wr7Cm/GDOKnpTSIBydsv4ZRBo8idbVh6ZWJfcyoBkNMVN2Q8OrHlLfsgAA+qm4TJjLg2dnFwnLewzsvAa1C+m7R451uHfKR8nEUwoVSWidxnyA6JKgiUN7bLqgkXC/9968FShhZI0HKDi1RRxJq0/gDYX/SaXqOLFSHWzIFCMSfHChsXGlE2iKHe1GyxKwzUenAbpRzZik9XUpVM2z3QljuHawBsMOIwF+DuMlzZwlnNW73nvWS9MQoKGM79ddogZ1QqTumzzohp2CEWRYtRjk6xYJr4uTSlzX1RYFxqDzE9//Oi9IGDK7o8+tivgSnZeuMaytQ9bhOMMzgZd6UsyeKE0CmsVtg4QVclQ9cl1f66OlYxyXcak7NYjL0uzyeEGKywYCr1SYBq4f99anflmQv4lhY8Lm6hXIAiFHd1CEtDoSsK+WxPjVFViyrtN58B0NEFWixNgsLiUvO7MH0PIEZs2uHqdz55e/OZdUmaGaN4w4Vckg4DWbCg5YrG5Gj1sFbBihEheKbcQtM2aDO5DrJmJSbnq26b82s3+cDes/zBx/8pT3/yv6G1cf2bvruch0wy/xyjTsk07FLKOhgaP55ZnGJ1KqC8BiYOrMFaR1zMOawW/Ku+1IrLK37wlT/E6z/1PzKd7tEio6pqUG7R0RWU0j7QWXGcby8m5O4tNg9fbd5tK+/Nnj5h1P0OguQdvLn1+3HxMiRYl/7zb7oHAPjSxK83E7usa/TjtkYh8ugPvLjBhcP95ne5JIwm+UkjX79avM53pJ9F1bX/ZcDjU389pyrjfV/7HADv3frtPJj9NpQJqdJTTDenVS7VOa2xX8/a8YxIPDlKE2FRDVOOddy+8Q5PMQM/Fv1J/vbTf5Sv9x8EYB6ALQwTkUJuTI8Jj65w7oU/Tivy3/kvu965Og0yposBWuZgaZZ9yi2aGB+kn0q5Rq9cEKqKjqxrp6ljnHwjKG8xr5ag3KJ58xtksafFCrsu50vaIesccyJM+Vbsg9JosckiUI3CqLwbkMzTprf6tOxy+9c/wkIAzkVZ3zMVM+ysN0oKwJuuAakxTIKaKc8IqjZznYEo0OKgJOqWhLUhpIkZSDLVBAFGKe6IzB7g5fIhjrU9676uKioTYMZSqhSmzOXdM7lZaYkmqgPd4USv02fEV3gPAC48G8629YyrAq5Pw+xMeU8SVjz+9pcpUlFvFDJfRAWYubojQw3KC1pdv0HE44vsvHwH1/ojVMnDjIWhR8GkrTmWLjg53gfGKBjkM6Jk5Jm92TH58z9BGfu1QJkYbRMCDjkS6LIhqqhbkX++5/JDjuK1xuE+pcB0QjKdk7i6B3WCIyfreG+EtRNfArnhYuoZVidw68r0gUuICBkGBdO2f7eqRUi+3cYpMJlCD3+NSLxZdjg9I/EOQiWxaJ1U1YCmNRkCEAVJw8qn8qzHwZQfefoXmKchrm05ZR276a/wS+4J3nPs+D2/cpHuQZ+f6wZEsjfUiabFYqkgfV3Y6ivz61Q251EC/qJLaUUz9h/8Fzy34b0hBtEmoeju74V+D0vnc0LrcNpx/fQp3li/gJaYoBL5uiIj6Rm6s332S8eXZU1smQULs1yLDt/2D5ju+ERincybl23mps1ElFKb3Kd1T+rltze4sXORWJ53oT0ZMxF1oUlC5ivxOYBzlrd2fOz8zKu/TCRgdXd82CgrugtNUrX48JsBV0d+Hf5S5wnStZJYSjLyAC6WuyilGNYSeVdxkPn5EqKYhQrlDImA8ooAK6C8O8tIpPwrDwMubg9Zm5ZEPzzk8odfaZhy5TyT3gvXsWoJyhMXo1C05zMS3T1jPjwV9UqfpUKvJ4Z3+8KU50wIlV/vuq5DEEJ0bWlk95v9+DYo/xY8SuXYTYdcSb7YgPL1cs5fD/4Ofzj8pzjn0CogDbZpZxbBa7TygCBbZ6cM+F2DgtbdH2wk2LcLyxdmhnkdUODdy41IrROJLq63upROMwiPOJRay4uZY/NkmRWci2Qytj7bNp7f4HsOPoWTzLpSlqG8zIuVPoeP0yYADicXmp/Z3C/25XSbhYDyzdYU/ZWIjeckKz72m/8iXaDDWWP0VoPyWJfcCQOC5t4s2AqnFCd1HZFWuKJFz7TZEFZwMfNg1VQDiskurc28aa1jsDT+UEnOZ25+Z9NPGGDatDxZ1lB3xTyjn22ypjWJ1EnmnX2uP/dDPHzvUT56eoHrAkyDwSWelPqhhTCWtlLoYINKmJ0tWZxq+brSlodK/701KL+7gi0OxnA3smgUTxYBX3/+P2fz/juJs020rgPCE+YCZOaUTT27M94BtmbLnTJcF5unP/77/zA3Eg+WHklfabKuJQEvjXb4sbfewxeOLrMW7jdmb7tpyJMnAZfsFlk04Ttf+zozqfFW5RptYRAXZkpkcy4KWO2Hy6BeB47cRnyO91HFMd3ZUmZ4d9FH1c6zammAk8nzOOV02WvaimGJLnGuIrcbPCBZ7734ZW4l52hPl3O8BuVmNuJngkc5zNpsVCPpgwzOLVAoTN4lSmeEVbthysvKMJe6WRvknBaKIQNSAb6REfdoVdDNM4rQP8CZbTGUZM+F9piwIw+28HLHbD6g3z9iY/I8SVY1Pcy1icnMbFnnrRwdM2G9iEj3rxEUOTaKSaYxI/FS6DtHUXao/SUuHafgHFekhr0UkFLLs8tFoy/3/5Xf15JtF/u2bMrpBnyZRcB74wVGPtvVI5I8QOsYKw7s/dihVEK80k5nM6tbfymq5B207ND/K6gp5TYueIZAVCrnOqJKQNEqNE8LIp2192nZCh0sWZzmsGppSlcfqo3CNEx5N7mDqkG5LTgmOdO6sLV2h9/oqGYhp/ka4JnyPEya1l1W+bmdJyko5SW6q+7aVYVRAePjHnbumK2ULNgqwlYpziSUOFJXUUmQrWNDINJ1C4Qr4oD2fExUzvjk5/5eIyGs2zxd0ff4TH+Xt9bfz2farVqh6P8ur/iyfZRMzHe+tvD/zVccugFUMMB0HiDrWt7ePuIDR0szvtoLYyc4buTrZRYSpTOUPD9TRTw099c1n95EO0fe3eKh3tvRNqZ16ttJ2b07xMWSyZ9Iv+JeOm1qHysbYtQSlCtreO+b/1bzN0fKr5n3pd/0PFT8wyd9W61eMKOjMtRnv5/u0TN0anO0hSiuwpyDrN2UGZQ2QuEa+XkpPx9JZ4huURBhaEknk5NIM0q/Wb6+KFtnflZbJdX1prVpJ/gSB6MDss4eHTduQPm5xCuLomyLqXK1gIvYlhS/+NHGlOr0eI3RyTM4Cf3OSbIi0wkH6QK7IiUNJIyOqgWzBpQviEyPRbBomPJYl4SpJY79e5ibmM2Tq833FEHEDekuocVx/fNpRQVNQkpjMK0ui2HLd0ZQGsSgzY2GTU15IP3nE9WhbRe8oR5logbe5Cs4m8xI1YI1WRNH2jRlKUo5Lsa32bl6jNrz8yYU8+a6fGsqTJ0SQBWpqmlJmc/anHb7jNb8+1ZJMqBScLi1zIYVohy0ob/vYObgJCCyhmJ2wBe7nujw0nXQOuda5EkK3fMGsYdKVBfVlH8c/T5KUR60gorigzv89egvNaA8JwYNZUtaRM5vNPLkXm12a2JssGDWPpXn6Y+XelOSeNll43BrCzfwf/Nstd7c07qbrrDJMbRapEFnxXldjBdHkuxVy5ryWPaar/V+jndlbb72/ndBBEPWcP2IQDvGdPn8/GnWxwFP3exwHFpCickqQnTZYlqOCZVvvXsiidW1ckRpa2m/4ujqP2X+6E/x1PZtnLNEQUqa+M/eSbyaqCUtFque5tbtp9FOEQooL4koipJfP3iL5GJOe34fnGUh70RqMxaVv8esf418Td6/2W7jXj+vWhxo//zabkrbFbQPpSTm3BVu7Czl60VgsWbBUNYHFwccrm813gYAhzpn0u6Bc6TFMR8//NfsuTu8897zrK/5cyZlQOxCnnmr5JkDz9j/inmKaxf2lvL1FbB/UPr9PrYFd+ZL4m0aODrMmmTwguUa1RnPicRvaJEEdHZy3vHCiHfenRFw3HRHwTrSZIdAR0R2uT7GKFphj8hU9PUWWpLgFs1MOvOss1RtdKuzisxwPCNUfu/t1aVE7hv28t/Ex7dB+bfgkWhFpC0f6/8ogbwVT4av8k79BkoZSsnitqNNJqMHqERP1MoCgmxANY/4SEcxGL+j+c7CQeHuMhO5T4mXpJRiBhILM3svaTESuVye3m1Yz/VomememwjrWhh8feWF419kN7vONBdGz2mO1YRgMuRT157j1dGXsBjaBDyC5v5EjGqymMeUXwiK2RbzI//in2OIqzTdXEyHxsK2iAlM2/jrq2FYrCr246DJ0JXO0RMG8LiuI1JgyxabpkucTHwwUCzlyvODx0nWcurMfeloatTLCH7lzgf8OEiSYSqbj1UVb4qLcA3Ke/kmKvgA0/7H/TWc7pG/9kliFJcrzR/5wI8AoLo7PND247qQJIatNCrYbLKKm5Khzqtafm3YtAk4hZn5QOdesFxkKxPwqsh1D2afIJ4KmzS7SCkyYrOYcFB3F3FFw5R/YXSJtyh9FAE4bbiB5X3qLb70t/5Dhm0fAD7Sfh7VbBaqYY/fmm6wFuwzlTlzLljn5p6fg0NV8fj9m4wlIbGeQ1taUM2rMWu2oCdB3kZ4Fuz8WvFu5rIpdFfo7LmJmcq4xG4JBARrMzfHDZALK2lzpR3OjnCmy9slA3s+fpk304tEZolkkqpg3urCIsMpxSvzPV41DzSe+HUyq8p79OOcdHGuqSnPyoxcVB5GzxkWgTd6E+atBuVzVdDOM0phjUcyrzfiOa2gotOGhU4J7AhTvMyL9y9z8lqf8q6AGV0bZcXkdmlmp5SlrAzFzWeJxjIuzqGUopDylIt2is2lJjRQXJqf5/F7N9i0nr1ZiNw0ElPBmilPCpGXrkhBnVLYMCJAASugPA94oH3QMGqJmrM+mRISYlI/Z/ppxr2kahIatnJ0s5dllB2ZLtHSiqt+lmnYRqmQQAKYf7L23WhBId89EyYtGVPGI3qO35gpN2BXerNb1UapgMiVTfBethcEUpu7I8ZLlQCF108eZnzr3Zjym4OBch5xKl4PcbfEhmFjvBWUsmqJnDjQy3pxlEWJNPvmaA+cIo6XQZnJ29TrU6WgrQoenK0BoAMIUp/sNApa5XIutxczLh206C5CVA3K5XseVEfcCS3/ohWQawhXnOrNNOD/Md9FimKK45p4A5QuJuwvr0vpAWvBlBsPw3fvvc6RyOEBCgmaPtn7NUJ5fuWiZhb9v00V0arzLSd+PzjeXKolugfv8v9z4RpOevvOdYsX2l4t8c6d54gk8VLaEJRjpJbgt2dagCIjJZduIaeiGpqGivtdHzjvBqcEiWVUeI+BNUlOLqT9VRpmHGatZgy9fN1ipZvA65IkHYsPQZo7QiztcgWUC1Neu6UvqpRF9RsHlNsSMJ9xStdgnWIa9ckDRalilLNsJ9cBz5SbbJm4iG3J8UHGmiSqchWziPy+nVDRlWeS6RSK61i3eip5b8qKmSSVUjJiM2AezJr3WoviIZGk4+L4YdYPvpNA5nIRRkzksz+ofD3oq5Gh+gb5emxz8mGKLvw7Esp66kq1BOV1ooCIJyfXeBZv8PT2w2OUXslEAV1V0Jek1X2d4KSmXCnHTnLIr/Id5Jui7hP1qxKmfFS30hTZfqwNoSgH5lPFq1efas5Tl0YUOA62l1mtQlSKSia3HivKe/5nX7xygaNDb3Rbm7wpSl5J/N4X9Xxi8iYPAtCvphzF62SRn786AQLFTPeoMZavKYd4zb8Ll07ucb92WRcFljIRk90vkddu7LIOPNef0pf2clUWctRfx4qk/FftUyysL91bUzPClZpyleizoNyEODOmO6/obFSU7eNlTbm6zVf7R9zfP+HC9Sc5vOLfl5FZB63YEuXAl5UvX7oyh77NGqa8IiQou0yKAyKlGOMaGXvLLBpQDjDfeBWApzsl88LPuSQNKAm52b4g4+7HZpL0AU2MIpD4riJiuDjh1mzC0XabL33nnNbikLnM9Y6aM5eyp9mmLwds3X6M9Rvf0/R5n5dtjgK/D2xzwK3X3s/gQBSplx7g7sZuI1/PQsuwmDILRdGXBhxunTtzT2+0xb+ozJinmu8b/zP+O/40O/mQQU9iARsSV/Dw7SPefuR9qb5iH+Uz599PJDHb0C1B7lHp44PYlOzP32x+vggVvZUWnwsBy4nLiGYOu+nVBotdODIdQgtJ6VDK4soX/B85UFGPbrhGaqGQdTNCkaZ+XFr2MnElpUS0m2Txuq6Z8oBueRaUXzwYsQj8C3tOVQRlxTJa/81/fBuUfwse7VZAaS8wKusMpWFL32x+Xwpz1Ao3GB9fxUpf31YREC4GlLOQ3CScW5GiPZ7+Aj+0+acpZPJWOAYosuJr3O0WRALK77Q6jEu/GHc61xhKbeB6vJRuz6uIUiSN1p2iKpG42vrlCRjpKXnmWaGj7A5G8qXvIuQo2+bF538v2a/usB37z5jxBgtpgH1O2PNuJoHfOEJZcLL7tMTkowblCYZbkW5eS4Niw/jvqJlyb8Su6auAsn1ANV9Hr4zP/PAx4m6FEUfLQKnGVfXZydvJTcqWyni09GeZ1oZJquJQFAJtAV2b2S6Veh9Xp34RHWZtTJhRiiFfVQSYaohSmsGm7zO8kADEVoow7FJKhnJb+UWzril32hChCbN1Mklu3P2G9mmvNmyeptLgcETlAB/QFwxHiluuNisqcLrg7myH//7eu/kvma8w5RXXMfzV+G/yg51f5ur8JjvmPh3mhPmyxq8uZzjIOnT0PseVI7OOdtXj8qZnTI6kcOjFTR+wblSGdrgE5T2bYcT5fm1Fvm5KxeeDdzX/bhfSJ1bqU+9lPqDZcMv3o+6Io+xhw5QrqdvUgQNzgiNCWZ9k2Ite5maw64sC5UiqEs2yT/WX80f5bPsTVN01PzYCyk3WR+VrRGUfJRLarMgoZcMf2rsMixbqPmTCqNWgHAWBtWhRCIwFlG8lfmb31Jxn194p5/k8rRstbn3OB9SqG2AlsNImJnPhkinXlkXmsFWODSMc3jxMlUXTRvDJ/H5Tr98NCzSGD7/xPH2mOKeYybOIk1rSKJJ04++7SQBo75TslLwzTuPEtMYWjtP2AbEE3pFaMFcXiQgotvaYn7uEu/IMo42bDZttywmKJbNdRiPymkmSZ9mT8pzj3vfw4x/5I/z8hY8SydqQWkOhHVXsa+7aTjXPZfVwVmHqvuT4enJ/jVkDyg/TAdvxEIDN3AesUei/62Cyx/7n/2RjxLZ6FJOQkUiOo3aFCjULMa+r65H/7YN/4X+v7Rn5upZ5V4PvsLM0E3JFshwXBW1VEo5nDagPRJ5plKVdLMews5jy1Ft9BrOo2fBLWS0v6GUyCyBcuZ+DYZ+fMe8nAb5gJtiVfrznP3GAlv5BcRDzweif8PHgLSJteck+0Hyulq/39JSPBl5KavPAz9UazJQJRtba9qFnnG72loZ6/YPHwCnc5l0qee+eXXsnpY7YCW/xrp3nGqO3yoYo5bijl39fuRJ0xVAYbIBTWXtyZXHi1r+ppqTreQPK90p/7ePMz79WkHE/j5sx9OeyVJs+CXE998+8Zso7meUfhP9fLhT+Pb0faE5FPbWd+3Ms8g7TxTcbEUbArvSkHpYr81Q5ChXztehJhgLw+3ZMpCqUiQiKAeXcrx8ai8ZxUh42bH2hYxayDqWqRIlKqtAx5kRjUc18qq3YysIxlHaBKQsSO2AezBum3Aa1B4OAcGMobUVSCYMbRowFlH/AeVd7q7x7eMOUK0tULagmmmh0QqgzeuJvYCtNpWpQbhqg8lB+s6knP3d4nW6+9BtRznG56nBefD/2Va9RbSjl2O1N+VH1Z3lhIP4VbwmLLvd0KO+9lWREKOtTkPdZ5GNeefjp5lyNAgS4sbkEB5WKMOjaZoNgAty3OGDYjemGPm7K55bxuV/n9ff+ZBORp0HBKOswU/76B9WUo2iNojYFXJU2y36dCyjf6E3Iw4i0LBiJfH/d1m0oNXnnrk8oAbXm5aX2CQMxd6vmIeNOD7Phx+vX7FNMqu8GoK9yIjl1SUw/yLx8vVY6uYDcvIHtKK5+/xvc+MB/xUK8T9bVq3w9eYOkMDg0oSRxjq0nJi5L29YXAzGrrCL+jfHxClMeEZRdpuUBkTKcNC3hfNlhPS9MOKPo+hhiI3Scdv1eYIMF17lCGUlLXYl5p0kfheNyHKBN/SwjZrm0XixaHL+t5ObGXRayf1551y3Kx32ZzWzD+z+F93ZoDR+mLfL1WdXiKPBrwjYH7NzNaC8W5HHMmxfPUaioAeVFYJnmxyxq9VYScLi1dwaUv9mVMlWToQiJxDuqrzIGA4mGleLhOxWtIuOxiZejX2OPl6KHCCVOHa84+B+XQ/+dRcHCTDnK7lAoMFqfAeU1KdJijp4CIrOPQ4V9A/7F+bdx63zK6w+1mac/6//IOgqlCUUNWkjsFgGtlo8vCnOVWJKSdTu00M4b4+kqC+jYZZIxrXKevJexH3sycUsrPv6Bt/Of/E9/i98qx7dB+bfY8Zf/0n/EE9F/wEHxNznAZyc1k0ZGYpwiE9lMO1znqbvH9KUdTisPiLIalMfsrsite+FbLNRSdlgBjxFgqn2effcBiMBtv9VmmPtFa7v1Gqc1U57sksX+5ZlVMUf4uuZpeb/5TiMvjyNkpOYEIuHNzQyH/927CSlsxJ/+M/89yfGcfuD/PjuNcUajAkhGUsesc0JlcE7Tmy9lYR0BWJls6LGyDCPFTAxPLJo1kd4f16Bc2ONx+w4uKCjGHtAqUQ4sDh7FObAiRUslCKhsyeeO/Mb/XeoGqWxINSh3VJzKwikd2Dh/+FH2157gIekpN7aO/e3XORZQMb59ibLymXClA5yz5LLpu0oT6sFSvq6GfgzrGgVhBKPZNntz/8zuCgp9n/IM4zhwHLUXgOWfv7/DUX+5sA/0Xa6PH0S6TZFXFTYoOV54tugOIL2TqMg5djnn8cHOk9M3uDD3m10qjcE1S+M/i2aSV2iVcV36+KQS/E9Vjg0cX9n1QHiNgM4KKLfWUbo2YLndSvn5lmdAhtfbFLKJ4hyJBJfXdn3d3I3jNQACdYKTaDIwCucs6/kbDbuqJNGkAkvklqYg/eAuneCU+3YNVkBaXJa0zHLzWoh7u4vr9mPSuzvvs7jtaxp15INoZ6AlgbkLCk7KNv/d7/rDfDZ4BpwjsEugleQVceE3y1ld1yqS5TWmPN97klK3cXZMcPgCrtL0Lk0ZPBNhpT5e2YTMRQ0o17ZsZOb59gWssNLBbEylfF32Y7MhToKdQTRjwITIGvpMmdkNrLA8tXy9ZsqdrRkRP6623SI7dxmn8MmcFfk6tmRuA8SHklgvGCtDYsGFEYvN8/zwf/7fQ/IWrk5KSZ2ckq3pZBAuDeyEpd6KPUBeswPuBTucT2eNS7pzU9balpmUM0T8xvJ1ZzQmWMoyAzF0a+nJEpTHazwkLrbtxQk7FLTEYXpv0UHHc9+W7BuOKl+C8l5/QdVus9BnJcqTVDoNaOMRCl6arKoSvdJnOW4t2T+1Uihe4mirgunsAFMIYBGGplKGzkpf2lY2Iy0DnhncQ9cteET2eU4tPRpilTfGUwA3x9ssSElRfNYMz1y/6sPF77hHrA0/uPlf87bkZ/i9i/uMXOdM/XBhlvW279SevcJa7OHj1K5zRRkTOMe0HBIvRjgUr6ttpnK7neoW6cgn96K9OdOgw/N9vze+v/MZlFqyqp69dtxS5xugXtgMpU0DlgGOwyvy+RI99n87UAWDKxN+8b0ecF3MBci4uhWQZoyhzvqVAsptq8tau0RHDotiovw6MpiXXFIHPLzw8+xr/ZTc+TKRrdyD0+HNqxzv+9/3WCaPdrC0Zc+a5CugXUGpI15TLY5icXmXZxNmm95jYy710KHCoihcTrjwa3ilQmayt7RUCcGikcl/fb6HXrmG2lRtWgScyD21WBBUHWYrTHkV1oZv/m8XdsYro18nnhRgHXkQMZZyr1fuH1MLu24HdgWUG0xpISuITw/46AP/GN2oZ3QDoEIsmRhsxWrBfbVH6EounNxlaz5srr1jMjZmV+g7TcdaLJpb0mpOKcv3zj27+f9n77//bcvOs070O8aMK+614zn75FM5qFRBJakkuSRLTnIQtonGGBroBrqB5na7uU1DAyb3bfCFy8XENsnGxnY7CgfZlizJkqysKlWuOjnus/PKM4/RP4x3zrWP5D9A+KP5S53ae+25Zhjhfd7neZ/3Uvd+9x2iqKtbWd5sy1peg3KpB/HTFS5FGdvrJ1GmIk7n1Ln9uYIrS3czdjkh9ghTHu2U5L4HatFasEx9hqd/i/nSLif8Wr1UcGvUJszcnB6PPfbDAbmYu6rSUMsaSnkPjim3nOiMuHpCTLFKR04s1a1xS0XRudPMy8CfU1GxV9wiiEUJkMVUno8dhLTI2KfPPzvulCttf9HLu8An9rmLKR/aFf7pH3mWf/wDf5u/4v8TfiV4L4fLbt53VcIzBx6h18GiCKQP+652cvL7z70BwGXvNBWKtPTB5k0bvIYpLw5RyrIv60e7muPWEhdjJoMF4wswOvG8u3c/ZcRy04kgEee3eTumbSOyYIxfLmrKJ5nb+4ZFzFpZ8ermGyQSUneCGeq+VzA6Ix04mXi11SGanmpafqVlzJ5fg/Jdzr/uEnGvnlpn3gqo8AiozdcsebpLXncKij22105Q2sU6frnrxtZSOSSqLG1ph7wSp3QGOYGYr737S26uH18fcka5+PpVcx5fFJ1Tcqy1VKbkUNj+Tp4z80M+vftB/rFxf9NlwgUe4G/x9/mSKFLazFEzMMEAgFkZ0d/IuXBH8cZ9Xa6famNq4Y+1TI5cfy5kW4iiJ23iyqxHKB5Ld0R5a6sx0liDMvEbB3aAtWTEg7ctrLprXKnWeX2yKGn8vXB8HZR/jRxb167xF374h5ic/X7aVRtLzM7SdwI0vZY/VT3Ky/YcE5FztPwuk2qDrtSwtFIfP29RzAKyKmT9qGkLCSO7aBtQAPfhofBYss6cAwyJLRnmblZteAdckOzccnicx7Wrc5pXAdvayZLvJMPmnKWAcmMDxiqlJS0PUjNHCa/9GB658fh3f+kP0PHSBpRnM5GltTX5yAcsm0+PWJF+uUuzhSysLeAlaRg4KHxFHeRVaJarKe1qzlwATiiRwLDtQGUyPAfAqfBFPJVRZkvk403O+dt0mRNJFuRFk3BjegpfFzxcGGL5zkldNqMqDqV9SlwbR/kh1m9zKpE6SX/IyO5xIAFvsnOSxC7qps341gKUlIpSn6iFg6xKbU3DlIt86vjVVaLCMTS7AmS+x/sUPW+OVfDlx7c5++C/4ZUzEVu1syywFNzhSnGOed3LuphhddY4/OYostItkjNzwLrdb/pe35Pc5MSB21iichG8T464B99O+yx5t7maGYxaAIqJStDKcKst7KyKaR9xXkc2jL63w39ZeTf/xXuGD3/6Wa68KmPW1oDFBb4XTrs60y3ptxvqGWktgTVQZS/QKcbUfmK2kGDGs2i701zXidAZhBwmMSpYyG6jqqAzXWSKA6llrVkRbVOstSSHpxlffzsA7cCBfWMUPeWUJTowjPOIJAz54OY34pvqSKoM/GyOkT2lVAG+qujLWDip9ih1wM3u083n1zbmnP+2m3Q3DkBYW11FZFY3Jk1ePj+qZafsSAZ6PgGlMNU21+NnsCJjW/LnLEtLpT4TRuUiYVX34a6ZcqSmsw4ITavt5LtKo626q6bcmoStg3NETfJszqo6ZHLo6iZ9Y9i6do0k6mC9WqrqxoGVWu5evosRxq1OsJxruTKZoOoTDwue3mphpJXK8favca8/Y9qSVmH6q1lyd3QovQVQVtqFUm01bkD5OOjwSMeZ92iTco9X0BNQ3s066Mg9G1P5d5/awkhY03YvY0nPSby7JcqjWECOyu9yX1dVgbaWrhjwHJWv+0dsagsFbXLG872m3V/d6rDUZeP4DTBaCnj9qet8y+bFBvDnUuyzyphAfvZYsPBlANgbu3uItOIFffc9ZlXM8n0jBuGMtfA6PobYGn6jeuArPufeQ4kmOpIc8a++s0k0Z2WLTgnbyVUAqlaHySzkx8/6FMErtPRn6G27NmH9cxNe6j1CpXxOpLd5IJSxUPs5GB+F5Wa1SSgJzOfDD4EydzHlI0nWTm2Bmrpn3FElZRlyYeUEh4Fizd59z50yJlUZobpbvm4tLK0GeKFhTqcxN12Z55Rmk2+702I1MxzIM++YGS0xaUyN7xhO4OyRcOw4hli2k3F+xH1dQb8c8+7yy+yE4rxuRMUh8vknTn4GcMZnqdRE+3O35hmrmdVsLAWpnhNLUvl+Xse3i0SkViWlNhiruWOW5W8SvLLNTM8aprzQdb9yqdFVHp+2GemXpvhvjJh74QJUJ5eJZBjf0eVCJaIrKiudn5WlH6ZYme+mUJSy/PhUTS3vJHLP7XS2S2AqTiQLANArR4zTFgrFaZFlX6/7vyt4eHgdrOW5806GXi6LkkpYuytLBxhTNqVFgYDyIF3hd0658wyGr3F895arAwS2QkWpFSvZYm/MCakz+XoMrR1LEkjLxViSjXmLouX21UqeKSpna9tjZeTWygs7S6zdvs5q4D5nDfivCdMua2VOiFJwml0un3R+P62J+/tIYo+yNOTtbTKp41WtHV5sX2BpeEDQkra4Uqbiq4ontEtK/nbokunLaoZXl28QEgceoRc38ct1zpKHEVZpbqvT/Gf+OOO2u+YWOS19jQ21gqFNLOvVtrSXu699lR4zMh1x/f53kq8cJ61yAluXXAbovMu8HBPiN071DpSDL8qKVNq/VZKINyeuuv/6CXParmYIKLyAUmm2+wW3oh0nhm8SDoF06IBRHrNaVVzc+AxI3+xeOEPHGbfP/0Kzd82GBoVmdbaJVk4NsC2Ks3W7zalLLhH3qfMFF9dOScJBEoeeIcv3qSQpYCPN9upxErtYx6/03f2cS29xbGXo1pvEYzkv8EKLL6RUf5JR+R7H3zTkceUSFLfzFZTM7cxTfHL75/nt7Z9lKjnTsCrIg5J5OeYl695Xlwkf5Zu5oB7i59T3yTucUxVQSkIjrQLi5YI3f2yfcdoiSXrMxOgS69bXmizJBJT7QF8M3TrTlFjk67XqJUhfoiNzv0w9IrNYk1bTEd5MEb4kyWSzzqb6cf7eP/ohfq8cXwflXyPHj/7oP+SXn/gefuDaAsgcm7ts58RTlGj+RfX7eL44z2E+BGDgt5lU66zKotBJQnxryYUpXz0S/iuVMBJjNnBMeQvFydZZTkv7JKumtJIJQzGeOWYOeEncf3vBMvevuokwLwOUddnNg3whGSuljtsQYqq86YOdVjM0GWNb0kaxogI62ZjVMKHr7aGoqEq3ebQCzWi6Sv9MSv90yqrUtB4/WEg3I+tjsaTU0nRL4alaDYlF06umnEnuUOm616NkR2N3venYbQQr/nV6oWRWr93HT0f/H/5t+MPE8vkPikT46WPPMyrPNABjQv3MSsbCqMaSIhwYw/lZnZCwdM5/nIO8z6EsNKvTgGh6ubmffHjD7di4+mClO41r/JqSjbdmo6WuLRieQUvd726xAHF/ZfX/Jn/bOpPlLq8NXOZx2hljRKb46xuPcjPcbHq8p8UO1iuYl4vAbyzGQrPqkBN2v/n5vfPrbOw6BqF9xICklq+Da1M28G+TWdhvLyTlU5VC6TERBNr22nSDFfn7MVBhrWHg3eaXjr2P5dEhvd1D6efsDlUKo+x1uHncSWQPaZFVHqGacy0zHJaG/SKhSH8HgEgMSRApqvYsSN00OOk6QDIC5HoAoiJnabi4d10WUJVNWyeXAMoZvvFtrod4Z5eB7wJfW2n6WkC5b7Ao+pNDbq2dxj9Stw6gTMlEpO5We5xuj7DS0+cRdZWQgqvdR/Gixwnaj7Jz+i1oz9Lr76J8AatVSGptw5T781Ez871kRtUWB+HZGKwlS36WfPKzGHkXvSAj9hNK5dqhjSo3bnyVfTVTLkGCrdn+egdRCq9yQUnDlNuU17eeapjyQCWcVrtcTKUWFctv/Ng/Yx51m5ryqhRgKHLylel2A8p1qEiXVrmnc5u+twUo7jmouHfbQ2kBNvp1butboBRdE6H03S3F6sPaPqVarCnoDrNY0dGjBpTn1qfrj/EFvJ8oE07J+YqihRVnelNGd5/bKNI6UI40a2rYyNfr47DtgrWOyo7U1S5qyk8lLnk4ONKiLMgXY6dQlqVyh8qUR0B5zZRn9PIjKo/ggGdCN2/rcVHL17tqznFZy86Hu3dd42zs7mFoZuz5XZQ1dCTASqsI5cGgJb2pJSH5M8olyzxht3IJ/u9Ux9CKpmPD4HBRM56XPQILdwSUF50+lfX4+bWMqPWP0GpEd8eB8u6JOdPIjY1z82ssy1D7Svl6kkVN54b29CJoy4iFMmIW3ma3+2m+qHKUBeVBx5ZMxuvMo5hLXc3gK1zQe2UXpSyBgH3nvm6J9m6TdQYsteaMRLHRtlM6KSTmraxnlr/6xVdoTdyzKrpxY5SZKt30FD975PuOkRMFbnKNj7RECzyXmHzf/JPsxrKHWQHl6SoWQ8e4d10FHqUYtHUlIMbAtGHKS2Yqa0B5386xR5hyTclMgNpIlCQxKbpsMT3ClOeeGye1fL3UPpekP7ney5iInVirSvBt0Tgr57q6S75eHyaIeOXa2xpQ3jk+Z2nT3aOvHFNuMOxFAwAenOVYYCM5kkTVOdaMqbCsa5csvZ66z6PgZLbLmXSLS2fO8ot/4A9z+81uP9GSYJ4EKTeDVxqhb0+uxUtXeHHTKUEGh19kbX+7AeU3ZKt6fFg1bcpyIpRkIbyJorUPSegGbdCWGveiRRm7+0vERPdGXtF/rteYCMZ5ylOf+ASbuUvmmwq8GzP8Im86KdQ17MezPa4fc2t4MHVzuvaNKYuKvL3dtCr8xOZP8A9O/ls29qf4osoZV27/Xy5GvEm5pNdNGYNLZtooHQoCIq/usuPG0ExaC56cXcWzBZXymVSiClI5PXWDE/o0ld/hMf9lZnSYa6nbLwxPa8eW7zCg7A1IqqKRr1f4qLxDx19CK8WuED3tKsFXhlgXFCYjGbhEws7WE5QWwt6cvL21AOX+Yp6lfsj1lRljf4oyd4NyI0HYsGixVhn+wGTItPa2kU4Do/MfAuA2JzjUEiuP7+WMeALcGUkyo9olKC2TVo83Tiv2lk6gbEpQm/R5ln0vA0nohEFF6YdcOenGrgWuLLnvfuvkZY7JfLix10IBiVJUeuGI7j2jifoVj3DV3c9UgZQYFF7A7eQiO+k1prHE0FXRJBzqMoYeY7a5u/93izkH8TKmI9dtNCg4HWgu/ozly594F6UoG5WxFDpEKUX2xoeY525+xkBXyik60xlx2cOgG3+IeP5FNiSWLlOP8AgoX9ZD95nfSrHFHNCcHafcd/xlfq8cXwflXyPH3/i7/5z//uWXWM0tSEAzECDxYv8Eb1/+UT5lHuO1/CS74k684nuMqw2elTY7nVShTUkx88mriOUjr1eTMLSLVmSlZBmXg1WOJ1KLo2esDPcYCVN+otjhoLpKYTK08uj6A8DJlXuFW2xG+S496U9R15QbAnS2YF1cXYzhVelre69pkSSGlWiOpyp63i6mdIBmpN/JR578h1x7xgVhqzP5m1sdlAFtFSE+GQuzosC6THq91FZoeibhVHoHJaA2ko3zX3t/ipucxhcDtInn4aWvko3+Axc+N+Y/XHqKzviQZ/wrZFh+W+yIv/H479AdmSPydQmQlWUiCoE649dKfJ7YcQHKxBhOHfsttuwqB9pizZQru6/yuWwRYKeTO1g94TNbT/N/HfwJEmUpGvm6u/7chBir2C3cc6qsk2/OPJik7t5W/SGP2mvYQchBsMSFtkvCtPOEWfcaFsMXz4Ts6TUSDdYWjLKrGC9nfsQBuAHl9oCNIwZq9yU3WN3dw6YRLeHyrYWsWkj2bic9BtqNz2veLhZDqnYxcj/f/rlfIqdAKcVSsCbjSYIpm1N4U24MTtKbTOnPD0hjiXSUQks5xMTvMl5epgxirFJcnS0T6RmvZ4bfnlakyedQNiUPIgJfDPkEuCjPYo4s8ifCV7nQOkNvf+8u+XpnNqE7m2CBSlgenaf4Jm/qzK1JsRiipZsMHvt5WmK8ZivFQDszGS0FeMtiuBaI/LtOIEFFKayo9TzOdw8Is4KR7RCpkkfUNaZaE7S/iSR+L8PxMcqsTRTN0cLeOPd125DjfnYkOD3cBb+LRUldeYb1Amx1m7J0yahekLFqh3zm9H14YdmA8pYe4jWgvGbKhY2SoPNImTF+Wd0lX7d2Tj5fJaRmyh0ov1qtkAkoHO3tMws7R6SqUg8rRl1xOsFIIkOHmtnp+4l9w2bg6vjeM/MJKkUuIFibirG+TWE1a2XYdBYwlaIqjjKfA0q9KOexXpfUL2npUWNi55vSsaDiFbE2GjLwxFW/aBG2XYKvOmIY6U4GKs7BglWKY9H+VzHley23fvb1rHlvSE05wKn0Fj4Vy0fa7lzfBiuJFKMN51cdI6pF2VLL148xYOOIeqXkJh+YStcD+bLaIKnLjHfYN/jm1i1OhncWf5N6RGK0eSl3yanVasSqzIVE6tv7bfc8budv588fW+d17cD2mb5bA+rg/3blVChx7R3gLcboiekOLx1+kjuJAwBJexlQTMYwKMcoUsJkA3+8idJQtt2aHJuEWICEf4QpRxm8omza7i15CSjL8AgonwRz8vYHScX3Q3U0PoqDg5MkYcSlnmblK8KjfraEUVVjbFZa913B3hYHdsCb1rcbifwSI1QWkhoXaI7nn+dtN5zqImu1CERxkiiPXMbhfUfMiroktOWeRmZh9DYI3fNeNSMOxUF+FVlbkjUqL0cL828CTdZzz6qXLCSe+1IG0lIFEypCWcs7tqQkv0tSnnVdbFAD75gEXbaZeDMQVjeV0oxQyIFS+YxkvKtZyUQSygNJXg+kHKrQpnF7V0dAeRW2GAfLWLnO9ESbC9WDAKwf2yKppoxUwpb43Dw81uS+alzIAWwrwJoDLgQVniSyb0hJSW3M9q7hc9y/fZMsUOxLWzOvdPeS6YIvDz7btPNalne+ZXvsLDtQ7meXWT/YxrbdunJB1sT3bpdEdfkQEYKV8bcVwaEmrZly8YDwfDc3bBWyLfNq+2pMkPoksZjfqkP8omT3qosxKuNUBfHhIs7KpC+6T8WaEDedkUuMWyEXKm+OUYZS3t0g3mXiz1g/TPElATO1brwtF2PO+G5NKKaubR5AIGtIQYgvPdozcauf4q6vp/ZZk/c8FZCvw4K+us169ADGj+gGE3Zw73DJHnJYHuMtykndt00XE0QkVdkoeQoCyqzDmhhaHsq4b1dzwqCgPUjIbUKy5AiP7em9XEjdHJ5sfBHjJyS0QatmD0+8iGsrM3Jd4pWgK9t8lxHWOqkCTmaKPzOaNi27uqG737oL34f4Tq5GJdYaosOz3L/srmF86NbmjblLjmxtvIn99U1Qmn6+27S8zbXhVtsHKfs7JUZmbzx61T1fDTNxj3/P4edZ23Tv9/K+m2fPxeuMO278XT+5wYOn3Hvft1KyMS7QsuaU3oJEGbfqlp8FkSguTxdu7e4y+V1AecKFU09xq10/QUVmPKKTFd/1GcObPvuCqFYBC6XUk1d7r7Pbk84BKNq178ZsRKvqcYEHGKsBUTXl2GibyK9LO4JGVQQwuO+Ayfsrpm8tqWZOZRv86nluvrTG75Xj66D8a+T4T//5P/Jdu1Jb5v30Xb/bjz12ygEAW1mfYb5NaTJCrbB2kzPSH1UD86Uer3ceIavCuzL9jilfyHPrfHjPX+KeoSy83py1/TuMxFG4axJO7L3BuHBBWSC1P9auEJsQYw3jfJ9W2wVihdR6FbaLPsLUAJRVysvy+w8Yjw9/w//EUuw2ip6+g63cohXm9+BZxWt738+sGvB850misCDOfU7ttr6qHRpAgKXwVZ2wxuDRsilr432scsFf3fItyH2e5ynK2RonAsVj3vfw1v738szqN9DWffbzDp/ZO833es+xjyVDE+qc0507WIKFfN3WLcpgLPcVmRaeMijj854rwiDFe3y0+1a27ApznVImn8LYgp1ihsnGWFMyne1h9ZSPXH+WC/kZLvtV837WWLC6WRWxlTvzDs+6jWmrpSlFSrwSDFkR4449f8AH/t2v05tNWZqOSdtb7B37JHc6U1JapKrClLfZTa8xqu408nWAkbj9zqsRx8yi5vTe+Q1+4C/8Tbw7fbRylZWF1U0Qh4LMBHgizd+fLLN77u/wgv5Qc47l6Yy5BAy1kd68rAPGggtRxHI6ojN0i/LNUwvTqEqST1O/C6HHcNUlHS5PVwjVglE0hTj6ry5jJXtsSzHy8WzTZkSpOX/lTX+GP//gX2ctKe9aDfsjF1CYqN3UkessxRsPm2TQxzo32P7AL3L+2/42g6WXm9Z4jil3m5kzw7IsiwzxK5lyKMgrYXO1A+WdKuVV42pe3x6+3pQadG3Iib2nuPyhv4PKPLQErUVROcVKTV4fuY+21wXfI+m6zdGfTTjek6BQnkPXz1k3Bxx0u6yXh418/YHOR9AikS/TGtBWWFs2NeWNMdF0CngoqxqjN2sSjuuUsOfWl1AnnNY7FHjcEImbtR7TqNPUfVvxDFBS763KEitAFb0wydsMncJhII7Ku42czufKsuInsqe4aLtUAsxsqTBHPNkUS2T+guFOox6YlI4eN33KW2WKsYoTsUuEtef7eCK5JG/jCVNeZUfcsXES1NgrUIW7tvVo/6tqyr9t9GnunV9nmdlCwis15QAPppf5geBT9I+0g8lnAVV+SZ5PyfS2MEzCRNVM+Wnved4+e775u6eKF1mv6/KPlPgAdJjTblW8s3qZ+EjOopj6hLYgMDkzGZ+htk1jnCR1/2p3JDmnMj7RbpHIHnPvwAHsXIL/PWndFQvQTH2R4Vr48rWEl4eforQ5xg+YxQP32dGctslQwsJF0mYrlfcWRBOCjiiHjtSUa22IB2NoiXmcTlCKu43egi6nZ3dQQwGwfRcw7uycZx5GXOpqlr+CKe9nK1gsXg0SqgClLK8vv5lRGqJD0ziv9xkR5CGZcfLo6/lLnDp05V8m8EjbAv6URy4qj/tZvADPm9FRUm9KTCJqjEHk5sd+1mYU1aDcjc8gWaXQBdfqNqS+5tIDrma6n4xrQQZXpSh4Vc0oFcSqlp0rEnVEvq4rjnmW4/GYXJ55ixSvbPGHJjs8K50OEmHjA12fx2cqsnkFHM7d365KQrJpp3lUvn4ElL9x8l66nWmTZf/ksfexX0nrtxM3yE+9wIEeclMSQA8dxkxDr1EwACSDDrY65MthxVyY+hv5kiQBFqD8xNCt8/X6o8Vss1AFL3a+xFwIkiVRyDyveuRRjDIGyw7rB3eo1t35i0lBPCt57055F1NedxCMX9SoSjGW0hq/JaC8rsXPV6nkw6HUYmWRGyeProoKa+LOe2h7rDLCO8iaSKiuKQe4d+SYw6U9Nw+NzI8qHFNUC1B2PMrwKlgdZ/gip58qx2KuFGN0JB4fk5It6Zkey3ss8PElWZNLS9eZddfb8Sas4eb4tHDAsOpUrHAbz4sIAx/8gh3cetEi4cvmad5s3fq2bXoYL2Ba3t0Srci6rMan5RlIF6Jqzslv3GbwPXvsPfZjWD+DIma72OSV1K3/8/5LC6achTIj8SO2BjklFq+oFnX6R+Tr4Ew2v/EtP00mc7UXzBZtQoFXeBN3WpbkM/+cW89/kgf6Lk6rhu58m2M3zvZX38JkyfkxrWa7+HWPec9yrbvUlG+clXZ510JROwrQVdawGV7HDwz51OdGqinw+KJ3hkubUtp4bB+N5QqnGLVOuH0lM9TYttCL9197m4QqZ00SfkhSPSblULl3/n32x1C24n7eoCgiEjzKnvtdVvmsLk2YBjGJp9FSnoYw5QC2mLPfrdcQRSwE3/p8jm9afB5XAvjm8edYz5YIAjGgrFp0qkVs90h+h+OPjlh9aMiNVWkfaI5z8tWFT9B/7cfXQfnXyHHrxgVKVTL09+n7P4NiISUcBwolzGqSO+l2UrlJ39IrgEbJpE17XT709Pdy69Vj9NURUE7CobhNA42/cc/vc1xaqGQ6Yf1wh8pqRqaNsbC5fZ2xMCVGOVfMTuCC9klxgKUk91wdYWYSrLVkdgB5yna4zn86+X1cbp8jqzI+Vw6ZmIQNFfIPLi+RFn/Y3YO6JVekUNoFNYlZ5lfG/ysvHHuY1XMu+L3/ZpdYGKCmHZrOUNan8FQDlgyKyGQkY49SDJ9qw7FWbrhjNplnxzgu8sDIizjTfZin1j8AWEZFi6RYYSbbXctPyMsWpd9aMOWy0StlwaRM6n6gLQcwj2Xu3NvHt/kR/89TEPDd9peocrdZWiw7X/gR5p/8YVJfgZ6TSJZ+qhdM+Txq40sQmJYRE5H510ZYW3VNECU9ZhzLDvjh1/8hf/vKP+fJ3ht8929/kNVrrznjLwWdXWErwhG2chu29aq75OsNKLdD3mqvNj/vVzM+9CN/g85F95wrvKZnfak0pbDaprwNqiI9PMd22WFXWfzhHuHOTWw2ZVYuEg2FycmFuf7G3j/hk8sDzt64xXs+8yXSKOLauYXMNRWWduq3wVPcOOfUApenK/gCyq1JsNKdoNMyWAm2qlri61nyqiJUQy6cLPilY+9jvxpgg3uaen2A7shl4Wf9AZUERv58AtkiaC1swY1ITK3mIRMBqiEd/LqPt3KJmxqU16CyDqSmfcvaRNhQpWiHFZ1jGbEIJ/9H9XN8d/jL3PQLcnIsBpMtUVx9jDqG//CNn2I2/flGvn7UmbcXrFN5lv2BuzdvPuHB5av4R+81yFizh0Ta0DYpo8qxFysdFyBVhWpYA3fxWSNfr43BTu0cYAjvrim3Cd/x9n/J+W/7IeK11/HIOaX2UBjmtUkUHoetNroxelNAALIOZPlhkwBQ2jTtqI4LUw5QYbktjE1aBRwrtwHFhIpSyg0cU764B8syW2snmjVj3uqiiyFtPWmY8rhKMZXmeOzena0OGuBbFS1CcQ8uk4XCwp3bJ9YJyDMbxKO75OueMnzX4Sf4dy//DQZq0gwG16e8QGHQZclfrH6MjWqhVCkSD1M6BiTUE2Z3pHe01PvWTPm6vsD3Dv9Vw4p/90R6o1cPun7OLMZfV0x0RsM5wUK+QS4eHp1yxlxAlA00bXleSebuZ1eMjHy9j7VQlG6POdt3ALSWr0/nIsMVAHKt+FLzXZGG052HuPf4u5iff4RM1EnLY1EFCJMbJtKGR+ysx+0JYdfNpxqUl8ans3Sbh5/9KGe+5aq7tsDNr6NGb6Ogw1I1JZNi5aLruigXVUQSRNxufTUo71UtrAVfEn2uft2g4hYqy5h7USNfX2JIr9wAArS6TVpMaG1L8s3TjJeldEcHTZB8mrAxtTrQcwJlmt7CQ/EoWJbODDfmA4Zi9LYmvix+uk6hE7Zr1ZOv+OzD30AW92jPZ00fb6Ng3Srul2RHW8D0hJCZnVGjYeXBo3nBw0u7ZH7dEi1Bly3el+zjS5nH3HMgrmbKrdKMgsWcmMzc59YlHvGrOima/a6gvBrErB8Z91da96Gkz2Xk5egHXuJmf6cBDGdGMZPQa54dwGh9jZ4+5Hpg2KdDRE5mfXbnaw3Yf8fh8xybuO/xanf1qk6WFBz6Obd9N/fD0I3FL4sbemc+IQ0VK4e7qFBh+gEKePjynFZFw5TnhAvjKzl2e27e+pF0z5A2lbNiBSvrYlxUVNqjkrW0JWqdeD5DY0iJ+Fb9BdRhXvtEkhE1Pg0D74BRtwtzMawT+bqJJ416BWDQKunNA4KwalRPM2kVOSjGXPfW8LSTIr9RngOgLYxqQYgR0JX57numRmTuesK6JItmpTtf0bX01YhxMKUTDNmx7YYp714dsnKwy7nqJtoaUgImxBwQEMizLAnIsh6rwpRv1wA6DoiPuWeYnnLrSjE6z/pIc0NMMLP+jbtAeS1KmfsRBz3LxJ9hKxoF2FGmHCBNPKayp2tVsZ1vsH9xAMDIRGxxknG7S7X9IsXuNcpbjjDQ05I4m9GdzjEKqu5xnslKNrMdOsXoiHwdbklrRj8ynJeygWv6DFaVjellmGdsrbrrGF3pkQQVv8572J8+iy/rgVeW7AUD/ocn/zo//uy3U0lCPpuIB4R/FJQ7hrl6KuOBPzQiXknJhYQo5SGFZsoH+CX+NX+S7+SDFJIgzDZOYlGkVUCvNyciZ7fTR9fgwkIha7nNZ8yklDCyFk8HRLrNidyiqrCpJ/+D197Eu+auBMpaKGznLqb8XL7HmVspZ4qcGz1xc19fQ5/+6i4o/7UeXwflXyPHX/lf/x633+VxmZ9CqZJKvdH8bhQoVCoZW2EVrXFB6YrvMa1W0bLh9vIx006fwxtLdI+Acmf0tqiZLWoQ6feJrMtqp17K2oHb4K9xnK2kh18UTOqWZ/YsvqoYhA6IDPMdBmFCbt0CVNmK0uYktoctci727uEwXOZy7xxplTNXGR++8X/xkUGCRjGpvp998wi+cUya0n2U8nis/cv4KmE3e5igvcn6Cff9p3ZarM2WqEzZyMoiL8can8Kj0dJWeEQ25w+NP8z37/wkAC2rUEArs4yTUxgb0JeF+dL4eQAGwRp54Ba8vXyded1yw0+psgCjI2JT12/55FWA0hDanG0Bzr2WWyg6MrN+cfXNqLSiZ2ds7t/tCjrNdjAHl6nabayXNBLyiTZNTbnxNW3hzbMqIqtdweTYksX6GIfYXBGZnB+48yv8ydu/xMk3HXLPnZcJJ4cEwvy29t11LldzTOkSO36gmR2Vr0sLqsyM6R3paQnQNmOWJCuusSQSdCe6zVB6Tx5kHtHAudveuvoHmWcrtLauEu3fwUwmzITNB0jKhYy1713m5d59nNu6yTxq8fqDD2I8TZAJ+JHa4kRqli6ffYjAVKRVwEhqsUzlxlIZtBn4c+odwsjmrDyLRXFi49/y0+9wLPwzL34a4z/oQLm16GRGe+SSYp956GmmUrvojw7uCtO9quCF9C18ibfwyuwJEgFBkeqhzIL1Up5hZejO1zDlcqLD1ZQ37V+ldvvKCFlZmvKE5zLlXVL+2+BX+eluTtb5dZKOk5YdXH0bWnpKV6XGmunCMExb58IMLMdnQCm2l+cM7hsR+0OmQY/HlxeZ5a6fs8yIM9KmaW4FaDUmbz4on6aBjk0aoFwzDp2RA+VH+5TDnKXBdZQ2HH/LT1BqTUTBOiNKYbhzL2Qatxr5uuvAMEBLCyZjxgLUJQGmFCPTZtm7TSSSyTcGmipykzmtfJ4oLsi1TZoWh7bSmOKoM/KANPLI4gFKrzDur/Nd0U8S6XlTUx7aHJMrViIxsDQHaDGeNEWbQH5eJsscPSwBbZ00rurdaNr0KQeI5F4fnF+l5RVHPPksqixZk/NuzXs8pBbeE2XiY8qbWGtoVbcwpSbSbSIB5XXCINAJfbPHNwy/xKnkFu+dueeUmGebpIYn7y1UBQEFQbhEj4VUvkikLWY1ZyaBYxX4tL4ClM/aYrTIEFt1wEYoDCe6bh5mYlCpJ87Qrpavp56wKVbxR8+v8M6N7+b00jrWD8jF7XwgbtpTkftGcxfAz4377mvHDhum/C75uhz+oAAsdUexu5nyHrFNKGQcWt8jC0KSMHRjLLAEKOlJIu8Niza66dhRG73RCdFZwtjrNMC/b6a0BKC39JfxVY9qIskqTzE65QBlfqSEoo/mAX3AQCWs6RlVVdIRU7NDqYd+eGmHNw+2WI3njIRtWvOlt3WySu6ljLK2fI8mD2Oee8fv55n4qYXWFviWKqAnieWugPOpjUjIjqwjhmPBkAf7u2RezXI5+bomJRFd9mZ6gcrqBpQDjP0FKK+ThfV+W5doBGqOMUfmthyPpldZk/7JWeVzzT8PVb3fZ3jLh1xedfvShtnll04G5FrjYZvuAtO1AfsyH8ZRiweVSxJdn5wCZUkJKIsQ3xhyz29aAYo3LbnOmSrNrWAIgB+5GGRPEgGtdE4SxQRVyfJon2rDjUm1mwIFkSRfcyLKeLFr3Fjpk4WSoGpLkkbqk+f5EjWt3i4qsrrTB6BjiwU8a1jznXrtKX2BfGybVld1TTnAvU/usHeyD1VGUhVN+0zbmjKTxIOnS8LI0ilUY/I2sV2SyI2ffj7hi+ZBvI57ca+XTqnSFpBUEKD0kJ38BvvizTKRUpplb8KagPJM1I1lt6T0FD957y08f5cyVg0oX9/f5vTVVykrzbqY226bHiNiAmr22qfKOrR0i8qU7Iha8ZPPfhu/3P6euxrDjkdnCFOP24XGWKjaM4p4v+m3XYPhmysRlaeYhCNSFaKaBIDPfC8ikT71o6LFm+au/3YU5Pz17j/m5/zvI8k0n5wP0NUeY1G/+HlONu8xEIKmOzzEmymmccyzy/+BH7vw/+O5z/wh/uKNf0cga0mqKiah+DZEGZ25+9vbnKQKZkylRDQuEnY3XMw1vNQnCUuu45IUni8dlNQq73363/F837X7M0tuTKVT97wqz+ewm7O7lLEWu7ETxDlKw8qDo6bbTSbrQ7u8Q2Gcqgogn08wOseGIcVglUkWojT0eikhWVPhhrFNiVhZzclELRblbrx3/CU2i4BrwRo76jihLXjnXotISubStIvxYzwMA+t+dkLtUeD4CCVdJ+Jja9wbLtro/td+fB2Ufw0d3/n+D9DPpUWYvdL8fF5lKKk1WcndZhV7jnFd9RXjaoNAAvReNqEIQnK/RVsdhRAVE7vYKOtkVtfrEkrwkDEjLHKsUrzunebabFm+X1gse4K2X7AkoHyU7zIICwwDatouq+YU1hIkM+bLsgAuV6RVQT/QbHU7/JW3rXOx7ybRrv3jVMJsKj0A4KnOz/Nw66MA/MG9l3h2a0DeT9BW8dA1n8wkDWCO/Axb+ZSeok4TGzTLZsw32y9yLn+dqv6sglZuKaYbKKArevfXx5/H2IpIaw5bbiEbF8tHmPIUNfNQKIEd7l3UQDZiAcq7wp515NwX221UWvG+4rNsJX0UGuW5jaiuLaviCLycuTDluSob+fqjyWU6EiynVYQl5eBIy6QtCXSOqQPy1EcpZ+L0k8e/g7zySGtldCob6cR9x8lsByNlCZ4P86PydWlRYbVB27szkAM9p+u5c3mYxuRt7rWYSN/c/axN1HseHczIpqfwDh+Vv/axXsT4CNCflYskw6Vqk3Spw9mtW/zWW7+X1x9y0k+vKKlUhVcIcBNm6U63xbJ4F9wSZs+UDmz6oceymjStWkrpq+56XVs+O3gEozWn9+9w39WXCfQmVmW0brxB5+qr+MKIXz19H8Oe1GV9RT/4TjFBzeD/q/4aaqqpVF2r2W/63YIDyWsHu3Rm40WPcqBVKpYPrrGZ7jctzH5y6dv5YOvd/Fj5LRRG8bHt88yn0CFl1F0hbbn14WB0ojmPDt7vnsuRALcVdfnmzT/Oetc9w97mHue+6TZn3n6NfT3g6ZWbxNZi4jaBNrTIeNfBlwHIJEmnhJUrE885Z9d123aKqWpwJ67EZUFl72bKg/a8YdLjpS1eOeuy8qeVU+MAVHGXh/dvNEZv1rh1QOkFHFIiU1XCUN4p1zAMuCf+NEYZPvNUl/z8AHBu1m8pX0Nj6Kq9Rr5uSoWtjoBnG5FFmiunHyTs/zd8W/mbPNH5nbv6lIe2oJrrpgMEZtSw0VXRakzwitlX1LNZze+bfoGaj47D5C75euSVjXw8UIsaXmyJwnKy7QDAjdlS42gNrn8wNsNW28S5S85stM7gicqlBuV1Kcf33fk1fvDqjxMCd/QqFZ1m7QqoGkDaZcagdR/3q4WCJc9cQNapZsxEPtrxU9q1akfWvrIja6CaY3MHWFbiQ3pfYfQWlgUprcaB3Y/E3NBqlMhle8YlhTLZS5Yl+Teqza7SkxirSARUVCtDl4e1R9zXq4jZZ74DcDlaL6qYrDqm7ihTnumQ1IsbKTq+Yh7GJJKUrYRdXzmShvNUQYXXGMg5phx0XFIWJXe81Ua+3i1yMlFHKObEXr9pwYSn2NtczF+A0EKA4gP+Id8bvsTjOuKNwTpdKY2qQXnsl3zL5kW++aEbWKXxbMFADcEo/GxAqnPi8bHmngD2Vo/z5t5bUZK418C32oCeSI17Ilmf2BYpOUeZ8iU/oeMX5KGoMkjQZUyiczJhdZeL6xywgq/Khd+G+urQMpBSGCWtm9p2jJF14GhrwbePX2UzdWPhSnkPpQoaUE6pURpubbiN7YS5zo+fsVRWoRQ8YS7CsQjb9rm06taxdpBwwnNJ6QN5jl/qPchVnMfOTm+ZvhjC3rRTZmRkqmDkaXa0zCnfJSsmogAIipylcoXZyXOsDncxG27cXCwKMnYb+XpGyGG0hPIMeRzwd/7MD1IqD7AQSoI2Eul31m3M8zp51UjXe+WULw4ea+r6B5ED5Z4yLtlw0117LjXl1rpk7uiYdFEpxg1TrtpTPm+cVNhqjVJwTLMweVMDZmIM2i5mHDcF6cB976XqjFxPDcpDlH6Rz5mfwnRdLDEVA6+umrEmLt65rDOhX7A/CFgrLnK83MPrloua8skh7eGQWRlyTNahS2aVoWo1THmBjyexyUF+h6GoFmzo8TPqj/Efqj+D/cy30tl9nNduv5kMyK1iVxgO6xUNU14rUP7vZ93enoQTchU2LT8LArCKay13z6M8ZmPPxRa1+vtm/yy//OGT/ObhhKWdf8jcdyqmKHPjfNBz78U/TNBzGHa6bMYLQ7LITAlknMx1wUS60XSjOVY698zoOlAuc7kbTNEeTG63mW23mAWGPfHK0NK+785U80d/7nP8v370b/OD/+aHeN9Lv+HucSZ+BDrgI++6xaefucl5z+0j8VQMOO8bUUhcOpMExuOXtykS9w7LMuCAK1xddkmYYnmDO/IeqicDksinbh2k7MIA9HYvwUhpiC8kX9vv0/GXuCo9z+8rr0GV43fcXJ3PBhhJTP2J7IP8D94vsezf5JXI7QfdxL2PzJzCHJHk/9d+fB2Uf40dfXHbnYk8HWBwU1ysrWWlcAty33/ZMSZaMTP3EQZu4eqLy6oXLd11XmOXmKoFU1QCBoNWmrY9B0AydYvtQbDMVX+Ta7MBAFUtN2ONjlcwCGqmfJdYpDD1gpBWM0pzGb8qOVBusag8TVJlhF7FL3zTD4BS7Pc+BlR0i8fwlDuf8gYcD14l0mOOB6+igGXvW9jN/yFnjrvFceV2ibFlI1+PvQxrfIIybWqUjdV3tRmaiQ18pJ18PZh26GrwlCIzOZPigJFsNL2Wk+h7qkUNHWM/Rc/k2Snoy29qyXePOVsSjAxUic/CWO5Oq8JPMh6cO+az5y+hfSf/r0H5zPeptKaQLPm8GDaStB4JbQmasjJCq5LbR0D5nph3HFMHzETafzvY4H954P/N5/P7GnmuzubMbcDQtgHLqakbU0ovg1cwu0u+LqBMW2JJCLzScc9lWU/o6IWcaCwtZFIvZqrcv4d5jFcUrD78q+5DlRuT2t+ktfYneKO7CEjn1QKUX26dxhxvcW7rJjaKsLoiSKGIQu607tCR3uhtqeuaBxotwd+F8QAAW96R55xzQu2CALmyOFLKoS3P9+4Fa3nmwpfp2hKlNB57+GLuVvRXmJx9iFaZ4wd3t0aqWca1fJ9u4ubr4/uvNrLxtlp25QVmwc535hP+4K/8R5557uPNeeKsoHXFPetcpGL/ovsH+R/P/q/8zfJP8anRfXzx4BQf3b6Xe9VtEhug7JiRV4Be1Pp7/iMc79+LFedbpcH666zGJ0jNbVIvpd13Y6i1nHJou3SDgm9R+8zOPcxV8Sf4Q4e/hrGaSpjIKpQa0cSn789QkvXWzGkIfwmmo9PPIvlrrPaxQNgTOasM5p1Ny45qcVrtkqqAzA8oo4g/ee3XUNKT2VbagXJvHRWdwYuexotc0qE22PoFvo0tQt7T/9eMHv4YN9cDdpZr08CIHgkPq2u8Xb9AKfPQlApTLgzZrPFIQ83BkvvZ+/SHUIq7QHlgC+YHPdp+QewV6MA0jF5RBI0JXpCqpv0OQGwN75+8RGhrAJqT6ZBKxmqkS37sxO9jK1wj8oqFF4DU+J/ruHd7Zb7amOZYQ9OPvCouEg/d/D3WOocVgOyFbiyGUrLzXbsf54/s/DoAl9U7gQmqBuW6ahJqS0zYVxO6/kLJU+buXffLWbMOrnhTWgK2K1nvS2FwuiqDzK3jG+09BsP7AMhNhLUQlRkz22uY8tpUCuuhJPgb2F3ALphyUUKMpDQhSNaZ5S2shC0rYX1l6ghT7sGdc/jSstGPK4plD4O+C5QDDIPeoie8r5iHEfMg4Knxy/RxzOpRs1RP51xYXmqAfGnEfT2cMqxaBHHSyNe7ecHcr+uqc6KgzdUNN8+sr9juHG/KCwDqkfn+/Em+L3sXx6IuF0+coyXmaPX6PBL26nbkanFXOEBj8dMWCk1lC2y2Jt/jrv3R1553tyhzYSnSrClFX+Z5R4zQJqrNXLkyMgDtGVrCfqeSYIhtjjYhv9ALSEU5o6oZe6yhFIRHymL0ETk5QOVPMKhGvh6SLIzejkSiZ/xdYkn8XhQ3f1UbcM0c6DvouED+eL5NXBZNLfCj/g385QCU4saxTQKT0fHSJjnoPA4sF1onG1C+NVghEpri0BR88p5/yzfqHoeeh6HuG54zUb1GGaJNyTNb92H6a5w62MZ2feJAkwOfU3Oiqq4pD9lrrXD+W/d4+Y8+xJVT9xCYAh2aJvrOY7eO1G0UAbp5RRq6d90vZ3xk8C4yzz3vZWHKr9sN/oT3CeaZmy91az2Dwh+12Wu7+VgVi1IAuhNuVi7JWffrPuabZj6OWCJpu9EYVnN8P6YUUH5RDEDj2hMAn1EV0e/NiZakM0ot72fKcuK+t5RYLNQFP3l6ibPzV1nz99CRZVdA+WB8QDV35XDn9T4ehjumz0+H78arFux1S6TwO+l15nWiM3S11h/238+v7gR88XfO8FypGYdDgEbCDjSgvDFcldgz9xKmgY+RDi8lAb7ncyNy9zzMY/avDOT73HMb9Za5P6mw4Zs53Pw/efWBPwJAb17Rms1pdWXMHir0HL705sdZUi558ZfX/wIzpfAlftspd0hkTV2Kx4RispmpmCyYL0B5OMUYuPXJY4DC022MxA6+vP8sMMy7PmFZ4JmK1dR9ZyltYUsd8BNbd/jRgz0KafvY+7RFTyFsV2ysOVA8lvVy42AXf+jLOUJux7e50HKkmolitsUYcHOw5/a4IzxOQYgtEq6vGTC1WaQY9AkoH7XcvtXWh+zqMe2Oe2+z+YBSAHj74A5/2f8ZvtyKuCz7QWd8U97hEpn0Tf+9cHwdlH+NHb0alBeHFLL4bYtr8KAYonEypkE4IpXWBYV5mFiA5wOzyzw5fpUoOGo+VFJynMmRWtMCSyEbUSgOi7k4/e4Gq9zS62xJrWSnHFNZi1I+q/E6/bB2Xt/B99xGEkrvx7SaU6gPY1Dsly4LWVqfrMrxVUbSdwvp+fw5Ot5vArARvxdwDNm98acJVMWx6DUeiTVLYhjzuF7m6ml3v5HXbuTrocjXe7MFy1PhkR9xBE/9etIrulnJyqSiLxvSOHcSq6kExCekV3Wg44V83cswIuesNPQk6K3Z5ePsc1ECkBXg5KPO2OwgVHxn9XN0khFaEh5rGSjZuNJATEi8Ra9RgK1oAR5iMrpSX5xWEUobbttFsHMo/YiPqUPy3C1Wt/Q6Vmk+Uj7RfC7I5lwWsyUvvkWcu7Glg3PgFXe5r4+KGtzZOtbh853HADgd7rCkFjLXoQCdxGsxl89mJsAvCgb3fZTl+z6C6r4k39WCvEd5RGY3P8qUd0+BVmzubWPEdcpLoAoCrnQv0ZbWYVHUYyWVzWxpFbDMqhCTX8BULns6ide5Ry8k2lW2GPvKs0zLiM3RPse3rlH4LjjzSrdZmCgmPXkPtLs8cOcCHaqmP3kVxiyJIUq/HNNJJBs+mjV9tGMlihSpTS4j1zt542Cb4/sLh+tgdBOv8NkPlplJQqM1SygTNzYvTSX5VcTca28ytwGtyYhZ9wCl5FpLDWg2ezHacwFE1e0Qt904Tm3GMByyIgF60CmZlnWP2gyU4mXpLb1p9shtG2st1uZMQ7n+xKPrZU3NcVfdrIn9BpRXK8Jmo0B5mCgm7LkxNt99iOlWFx1Ynttc4X/z/zOdaM5v3/dmDr2CR+0l1JGacuUtoZQmav9+gva7QWSKLrC2pGGXoe7jqYpTpduYk9iNw7HU/b1Lv8S79fPktc9EpbHVgn23xiOLNAdLq2BnBMqxOg6US5BjC+Yjqa8P541bsq08kuiwkff3zJgqXaiQfEkOBqJ3MRG0VEYqLGzkVXxy8CSr+ZBIFyDMYTA9pFKa060RCkta+sxFdVAVmq7vnmeVfgFV5phuzOXug/zR6+/iuZ3HjjDlCRWKyBZ4GD4Zd/GqR7Bq0rj+e57hQPpfv4nX6aoLdI6A8kp6r6/nB2RSl3/K3qHdgHIBAH59z5YHdp3T+EZ7l+XDR5pz5SYgKlIS226M3vy2JGGMTyUKrpbaZ5kRmQSKHRK27AqHgVubtAkZSe/0QBUsB4sOGE1NufUwCvzC3agflwSDIRO6GElKL4nq7NBfWtTYe5okiHmH/QK/+tyf55c+/5ewJHfVlWudk/ntJtFXmBBroYxuMoy7dDsHDfDvZBWHofu3UjmmHXHQFdDlaXI/IjyiZOuisFgCPDrEzHyPSbtPULdOk+Tnbc8B7uuRG5er4nCtRbLeM1NscFQVBG9643kABr0QG2iqfkriw0AUMZ6oSaa0STB3lcHUoDwT5+2WXM+WXzXydfKcHeViiOiIDL1rZ9h4sQ8H3ozp8vHG6G1KeMTpvf47y2l9ByUmlhfFr6ZmyrO5GyvXlSs9Wh7PiIsMnUuSxw9QY/d+bh0/y1J7TmxTDkTFlVURKBhXPjdw6+Wk38JImctKYDh33+f4ztO3eKZTYmvjNS9nm2OM5R2uz6f0JRH36I2LnL1xkWXR5/9GAPERo7eZjomWSt5y8BxL0oUjFtmwKUJoOdA0yhb7fruwTTvQbjXntdY5zPGTZGubrE/du75uNvhe75PYI1J5paA0mnhu2AvF2Dc/Iu1tTdiq3LuyErOtx2bBlLNEJt4wXpFx0FnG9t1+cYkBlVULoz5CKl9B1yPsy1ov7c06zFgau+SBsXWsVnCmDba8RDc6xKDZw+1xS+NDpnnEYdFi2ct5X3ABjeGid5Lr4jhfErAsnQhm6nlQTpexZnZ5Ey8AcNhbYprdphWWhDtO+XXriJdI0oByd72DZINnt57lnTvv5FZ/GyuJslIFtKMuo8C972HRot+U8bjnMekucSYzrPW+F5Rm1j3PXg/iwvJtv/Eb9MQ5fz6JSecxk9NuDF5unYSrLW6GA3zx0znwF0mV1eiAOFmoCYdx1oDyNnNuvb5EehhTaUu7WsT5odhwBpXmoDsFUSDV78tUEqOrmEKfYDmwjelfGobEX3C/P3PyEljLvsSLY89SythUM8VhzzD1E5cIU5pZSzoZSa15q1yg8owAW8yx3rupC/lXpcRwJVyn7feZS+zT1hN2gx3a7aF7brMBs55PpS2zrM2v3HqI56KIi6G75v2JIZHyntfaD/N75fg6KP8aO/qem4yJCbg4/hL7ZsRzMpjXc6n59Nv42mKoF9uzrAhLcjrZ4l+8+ndp+e0jZ00o7SnGR8xUHFN+tzS5KMdYYG/pJFeyNSyKQZCweewQabvN2e63opXHQXaHeTUhF5fpVt2+pJqR57eZ+F0qyTJXeI4pVylp3EZXJQ/PLtPzfwqA5eAeQt3C123ujT8NQB49xn1HNvQTxRJ/o3OVk+2QQEeMBTC3/QRrfPrTw6aO1qAayRRAJk6/fa3o5BVnd8oGlI/yXZajhFwY4XNeh0wFhF50l3x9LnWblXb1h0DjWL6sRrwhwaqfnmUsKoWt2PCd9hd5+OB1ZkWIpwwru7NGmlsz5QkV6RGgWrsLe1SElA1TnpYRSlvuHGEgDqV38TE1bPqHXm85JrqcLN6vNZaZoOYofo2W2eXEM9u0N5awOr/b6K0G5Z51zBNwxTwBwHFvD6VgT9yzRyJJSnSLwIzoCHDwszllFXDsqZ8i6jp/hM5xB5L76cLb4Cgov+2vsTQZk0YRlUj7tEkZBSNmym3wpfKIgzbH5yVhnlJUC2anTD4O1gHN1eWUFb2oV8+OmLYoz9JJpsRFjj85JFOO1aOQ2mGpqdNlyZn9m0TaUIUi1+0N6IRuc25VKcvjIZ18ys6s0wTBWiSIdV357RMugGz7Jb7uOH1hVWJSd++fH7yl6Rvdnk7QhxnaVoxrdQaKe6qbJMan26noDF5F6xqUi5FKa9ow0tVguWGGMi9gFI44V7hgXmlQUl+YDdwzuTg/2Xx/ZroU8w+RDf8VB37dK9Rv2GKAgP2mDrr+ntqED2VQKEzUbpjyfLrE1mclIXQ+I9cl77Iv0Cky5oOCE+XBkZpy1ZSx1NuTrRZKhd50xEMvv8IIFwicyFxSLRWpZyHGXX/a/xB9lZJRM/DeXf3ErfFJY8XBYA1l9vEk0eSrtHFf9yjYH3XJc4+VMMGLBJAWbdLWHfx46K4yDyjTBculcR0J4u33uWsLfXpvD2tTW5SGD+x8jJCSSGUNU+7lc7K4ReAZ1iK3D6QSOFeZx2ODOqHjxtnh42/js8qSWc0bh/csQLme48lnDIofb9/LoFzGMmpqbpWynO+6OfWEfYXvUB9xJUDNA3LP8eFsq+mj/WB2jY4kcjMBiVpnrhUTkFr3343WHkvjM82p8iokPjbi8tsygpNuLetKqy1Thsy1Aw9ajTjDbR5Rl3ineonfNE/znuyfcEltkkpCuZi6tbOtM46p2lAQXs2OsNetGZkklNrHUnRQNT3KB5lhVRJ0w6C3KEjxFfMg5H3J5+TdW3w1utvsTWdYFVLoxc9K6/ORM6cI7tlCacsEF3i3E9UYKilybpwO2W9LUkies+ct1qSuUuhG/wWpb0jjFqEki1MZu1el08nzbQfKl5F1UdpY9qs5sXgSvHnyGm+98grHh7tYa7l/o0P23uN4GnrAsoDySt7vTLuuHI35mgdt/ytAeVViMex6pmHKdRXxYb6N7TsPER8p2+lUc8xSPZcsLUqy5XUi6Ys+I6SScbaoKVeU1qOSZ3RRPyDrpft9OhtQobmFew5Lo4S4yAmEWdQ6ohSQurO6SRwWhGXGi0suaL9RnQYsw70VSgJiUgI/p5L45VRvAYb+8HJOq2bKdcFFHsB4Pn6R88ju7eZzJoxYGe5x7aR7v1eDrDHSzIiwYoS3oqasitt7r+vmQVW0wSvAaKbS9UZT4heaTJhyZQ3HRkO8Tpd8/SQzUUtctxvEasyKlP/V87BUio6aMum4NdLc/DCAMzJTsGvc2DHarRIrcXUXU55LMkDlBfudPrbjyuJSPK7YzSOgPICOoYgDtOfUSElQg/IprdEMXZXNu1MqZ+Bb0nhEGE7ZZ5VK+YQmZzXdx6K4kB0Dz+OkN+YZ36lFD0fC8NqAPhG5yfiilKsRapbUiC5Shxy38POcjWCGJ8m9m78LUx6KWV1Q9dhINziWHGO/8xKmKRyEjz31TVz99if56DPvZ9tbJhQypDZCM57HXrRCXzrkWN3ib/zxHtc3PKIsI61yTNvDWsWnzRMsd9w1XgzO8w0vvMoXuvfyQO5awL12/M2NH8ZGvEM0S2lLi+FRXDCReKjNjMPPuURGGlT0i0UyODItp1DLNfN4Dy9wcUdfjJwrOX+uQr5/9Fc5bLfIpF3h8HhM+3PuOT3cvsyAQ3aErIumc+bFApTbVuVCLplnU9mv665NA7VYxwoB5Vfa9zY/y/RrjI99luP9M/TDVaYST7eZMVm6QKdmymcDItvit57awSjLhckaL5d9LgcBszLgxnyJiahAyngRU/7XfnwdlH+NHT2pbZqZkBcOP84Hxz/DHcmArWfS99HvUViNRoy6WGIjcBN+XEScT2+xdkQPpplRmlNMjrzt3w2Um2zIa90HeC56GG9X2qzFHn1vt3GW7gZuc7sycZnJIQ+6n8vmnVZTkqRqMozgApe0Sh3jWxiePHyFlsnRap+dyP1dP1jl21f/NYE/Iq3eTDr5SwCM5HsrVlliznuPOXCxK8HlUjTGGp/lyWFTU15Zj9x4/Fz1De75KPec+p6ilWg2hxX9ugdsvsvDvW0q62p1zymP/Xid8AhT3vJT9gK3kVksUwHddQ14R824RUqBAdtjlLrvzbmGikue2nHPaqWT0R3vwRFQboHU5KT2KyxagRYZSrl6YnBZfqVhu2ZPNMxyd415fpqu1I3dCDbxyoKeZOXDuq5a2OVz2UWW7xmy8fgBx5/+CEbZxvkdYFQ6l2GlITdOrJlMzt51bXdE9jWp3fC9mLA6pBe6gEuVOVnW5gt3nmA+kbYpxQS/vY8qI/K6luqI0dtQdTi3dZPD3oAycPfseQUX+xfpSvuRqddleZZyKlF80yd/Ga9cbKJGTPB0EPED6oM1rnB/V9Iw19qzdOZTJ++aT/H1Off3UkduBODF8zkrE3fOfGWDstOnWDlGOxYJsClYnoz53su/xq2k3zDldT15DcqvnXxA7tXDeqdp3bhA943nySSQ3I42yCWA8IsCfZBxMt1qVAoADxZXyCcJf+7/+Jdstm7RCxyraQRA3lk3iwAX05RypJ4ix7LhL56T70vg2XcLQjs8yevKtU7KbBtT3ABKbokkrEx8Yq+g57vgI2CnaRdTuybPBKxpGYNVfASUT0Jm223GNzooD146ucSaHdJPZrzJ36e0wRH5ukJ7A9ED1e918SLf/5EP8fiLL6IP3fdtSDeCGpTbyqk7jksSpwblntF4RxIz1vhkkeZwsEZXuQDbWkWgsoYp91TFnhoxvRmzEi2YclO0IJihpW2LzltU2SI4GtHjk8UP0tn5VncNoc+6GrEiz32uY75n76NOZqoLbANMwAYeSsFGLGoUeS5VpjnXPSQUxUb3VMr++lvYEUSfVVFT7x5ITfmr8Xl+i3cyqk7QMit3gXKDYpbLmFMVm+yReIukxYNjaZNZulpLgPNmqzGdTGXex+kuc+lsMJHE4kZ7n1a6gV8D+CqEJ2eUnYLgbMpTx/ZZqksb8haZmGd5jHgPn+FP6//CRXuSKW1yAr6QPUAiANbLhVXxE85J94w7peI3ZXMrqgA2rzZzf+MJNz5qk7e13NITxc2+t9Q4DFtf8/TVL3FvfotCefyts+9BM75Lvm51ilUhmX9EcVb5zAffQ+sRYTtrpnyum+hKkdPWHhNJ9tm6JMFfgPs2Ck9Yb4Dcy8iDqOlnXj/vT/ffwqHWfLojDKOA8jRzQWmnAiNz/1H7Cm+5/gaj5QEWQ78Qo8RWny6aJdtGYeocAYlqkSnLoqbcorFsqVVX1w10jKGgZM/3SGuncBtR2pCrW08QHXle3XLatJpbxbpOFFHUgPI9er8LUw5bSY9KKfZZ5VCvgml8MSnSHjfyMxQqJLYJ8cgSFznxfAbWopRGdUpayRTjeezfc4KtjbMMY7dnT6RndiX+Eqerm5yZDEHIkGzZlZkNh8fQCjpy35GXcw1XwrUyPqAnCjVw+0VnZ4gVs8lp1W5KV3IiPO2KJAZhysrQ7cmdrrCXkmwJ0lVy+RutShSqWdNyHRAXi1itI0nVq9aBpnM4tVClAko8Mnw8VRFKi7N46mIbYzQzOk3dN54iocVKt2iM3sYskUsyoEphv9sHpehG7vf/qvpA08+6IEC3DIEvSd5RSCrJ6y5T/GyZ/nTUlBYciGR82POxUdHUk59O77AmpFJaLJI6PTEgrPeawkYopbg0eZ6JFt+byOOUt0WvBuVRC11UzKKY1+55FGX0XUx5DcojafNYz3+Afq6xdvFeP37/49jQ4wtPfAP/5vv/F7bFSK2u9QfYbq/f5ReyvbbO3/++LsVgk/14meq0u85fid/DA5UjJwZXV8jDDi+3T3F/9gordo8kaDUtO09GW6wmUzrivTOOSsbi1N8yc4y0Jy0Ccxco960P2kOjKIIddOj29GPSxaKyHlhLrkL2WeLXoyecWSXw5uWrBLfaeNuuteE38DEOlIu142lCUu9vE82bBIybRsHZxXIElPsLUJ7bAJvPebW/8F3Ze2yHrcf/JZN7PkIvWGESCMHGHG/jZXzfmZ8mSQ/P+uytWvZFiTEqYi4FAa+N1rGoJm5/+NJRE9f/uo+vg/KvoePn/vH/3rCiSd1HozBNXfCy1JMXYYtdOyDQbjEOVZvToVvsc+OTVR5/Qn+pOa+nZhT2ZAMy3fkzYLEAAXz8yaf5wurTAKxIHcqveu/iVbXG5AhCqEzJtdkrdPyciZFsXL0wVxO20y6H4gwLUFifrErpqgSVGb77wJm4XWyf4WrLDcGlcJXTrRuk9gH2i7+OIuAVMl5KJDtpN4hUSahd8LEv97IUjbGVz+ps74jRm8fcBPx29WYANovn3TV6Cm0V1ub0RO54hylvXb1JrvYprCVSCt09S6jju2rKb3bcfVoMw3ZtoCJBFoq36pe5LrV579qTmkhcFnQwdO9tdHyDLz71AJ5MuzQMmfZOUlTTu5jy+miRcTtco30XKLdcE8nTpa6uk5XcnH8TPTHm2tFrbO641iKBNU2Nar8Ygc65d3/WZMbbaxeb5MLR95WUMUo7plwDjw5vUIiMuDQaI/eQSKY18Vp4ekJLyiiqwnB7vMm/fOFPMzpwC7o/UQTHPwXAhSThTnKFkX+ZpXNjwBIUBWe3bjFvrbj+4tayPwi40b1Bb+42j1HQ55hqc2Y048HbVyk7S415VH3c197Cp8IIo/XZ20/zN1fewadvOYObusY7rApiz+DpHlNlIHFjuBL5nq9yWpLIsGFMsXEW6we0IwHf1tKbTviGi5+itB5K16BceqIL0J62+xyunAQUev+z+LPxXS7ux9M7lGJ4pEsPVVrOz6/cPRaKGV014Vd/9B/zYHkJT9yrrbSkK+KESr5PKQsCYjKlOLP/FL5IwgDi0AG+tngDrPsneF2/A3AbLHbGxuN7bG46ZUNyENLyCrrS9iZge2Eq1zDl7tzKd4kkE7cJuwLKRQxx50WXLQ/Pp/TtNv10zik7bHqZAmBg4I9QR/ol99UCrFgfXn7kEVYuOfXLWjXkncPn+GcX/4/mM+NqkeCqS3S00egjJS0YjzxWFEGIbrv67EoFd9WUa12RtQOm1yOOx1O8sGbKY6LQBYHKWF6/9TLZZKc59U/47+ePm7fwxcQBgTI0nElvcQJpZxi6d/Obnbcztz40ZleLBNoxAeXKq40KPQZByhNrQ6pWj5V3D6HssSPrYFZFd8nXAX514938lvdOlvIltFlBqWmTREnKkA9+4U28Olpn3PW5eK7NdsutcaYMOGcWLTlrh/ABE2LlrmcuChkvXNSmHwjzekKXKOsTC4DPqxCzJEx2oDm2bEhlfzB5C4zU6aoRy3bEny1+kB2WCSVpfDE9Rt0SOJWSqm4445621B2nujEKLK1PsLlwrA9EljsUpnw1s/RFXbTrLzeSdnzFE7Fz7f/NlXfw4UDjqXFj9BbhgDI64kh7YsfMY3ko0qREZHUZyjRoEmOKgr7RWJmfNQougkX4FaLw1Hbz//uRMy7VsqbUTPnzyw/wp1fezu3IJTKWhKWbST2/z4xcPrvUdvP1cH2JioolkfQTSTkImpbOiOSdpjoigQYoG1/zc5P38E9bfxCAY3aLblWQKMO+5zV7VqcKWTaHFMpwNLXcz8eYtQgLPFozzlhCSTTsMsAcSUjVx8/feBO/tnM/FyThv1wu5r+H4frUgeNNbpFnHeIypzebomQz7HRSHrz0EsoYDo8d4/UHnlysh1XoZozvocqC6a0hj168jCcJNuvlpEmHF1/4Zl6fBxTVEfm6cSB4JRFjtqCWuPi098fOSRY4zPv4jaQ8RGvLoV0i0IYzI+dVcLjhlCRW5n6QbJDJc6l7ptfg70AbQqnD9yeHdK1bG/cYkNiQB+3F5vnkhPza7oP81p17WOWQUaeLDeW9W7jJ6Ya5tp5maAf0eyWdTTeXRiyRCCgvEs2dvrQ47A4B+NnqPXxmLr3cCVAKllbd+0nGUcOyd5ix6b2V5emk+b4ylb9re8xjj13pUX4i22mUnlZKKXRV4Umipnboz9NVrLVcmjzP3JPYK9Sc8K43ZrhJ3MYWllc2z/Gbb/1mIGJuFNnEo8Qjl/kZi1dDve8CrGQrVEdi4sL3UYVhbbhLHsZckVbAtZwfYLezRmEWsVvlr5KEFS/c8x72uqtUJzsEuuBGsMnnX90krXz2q/u5uX6cqe+hKss38HGXUJK2xyei2zwS7NIRpnwcVoxCaYlXptQpqiKs6BVHy1ShiN14PTYc4QX3EPZ+gDfdrtdyBZVtkqyqnZPL+L6/3KZ1+n5azwtbzisAtOwcz1Rs79zD1StPkH2mxf25e0a5EIh51WJSRIxz9xy6Km+8S3IbQjnDdmtFpMU/5v6d9q8CIJ3aaDNjZcOt3dVE05N2nScOl5jV8Wrqc8f3eH3iQH5LfY700q/xxuqQ3yvH10H519Axu+HanN1OeqyIGUJ6pMVL0w4taHFg+7S0G8Ch9tnQObEf8h2n/gz7xV8itIvJqphR2lPMjmx8o3KEIr3rM1e7mwylP/BK7oDcfrjCT1VvZ1otQPnN+esUJqMdllQSUA0CN4GmxQGHeYvREaO5CseUn2EblVW8b/h5AD688g5uCIhbjZYJtCHJ/hyWNltql79bZiR1L0q7Kn0LBwDs1cZqwpSvVnvUw7myirJSzK0LxHrSPq4j5IXKvkRHsp6j1RxfW0pVMBRHkpX4BIGO75Kv70bOpGceQinSyLkYohVoHlHXGwn7Sl7XM+6QjnyyTKGwfPqBd3Dl3DlKCbgrDaMnH8GaQ1J7NzAGiFXO653zdCRjnJYRSllu2IS/zJy/9uaYuSjZl01GS+rU9u2AU1tOHRAazSBy7/l8cYNW9Dqnd1v4IsVV2jS18bEtiWRMjPM+SltyYQ2fsp9iv3BB+510lSXJTGdSp5ToGPyKUAKAIrdsz47hmZKOOAhfCh8mGV0m8ee8Pr/Dx+/8DCfffZvz33aL7uacMM84tbNF2hKX7Kpku7NLpSs2Dt2CfxgMOB2s0Nn9Munp+5ifvo9YEv+18+/9bcfy1WZ5l4fnsUpxZXQOOMqUlyDB7dwfo4S59noSKLVKqtrMqMgxIpdV/mJOBvmM2Z7bgLzaC7BhyuW/FnY3H5SfFa6359pmc473HHySVubmT4BLRpxLHVCsjagO8xZ/rvvr3H7u4zw5fZm5uJoaAaB+kDZOxlobcqkhn1rLvcOHUeEi2GhFMyoUPUk7tU3AhKcZ02VYdll/bI8Tz7iN/NKL55je6tDyCq5XLvC/lQ6+CpSLWSzd4y+ytLR1F1Oejty9ZfNHqe64NoKt3ojV2YT759cojiSk/EDxAxt/idX41eZnK/5NjEjYrQ+vPPoIN5bcfFw1h/zIq3+P7zz8ZGNc9Jy07jEWSkmUeVajywWassbDVwmDYky77YLKQvMVoNwyOhZxuNdiJUzwa7fkXPNk/Lz7TAZpUVHMFmvpgdTy/dMKcmEPvnHyaY6Jy/JSy42z14N7GFZRw5SjLD3tzlMz5XX/5CrxaXkFJwZjsnvPc7N3lk5hG6Y8LY+Ackm2PD59nZvLG6wlAyBGM22YchR045TPR8e4cK7NtTNtymNOMWCKmF6wGC+5ONv2VIKU3jIWwyUvqpiVAUPbIRG1z8mqNvSRVk0mRMReFIGixRQrShiTdgjl86gxE1pbKc1aAAEAAElEQVRcsW5u/PvgHwFwY77GSL53LqB8qXVIOyixlc/LiQeqdl8PCFe+uj1OzWCvZpZeIS7+aiF59HTFO6yrQf3p49/OpNhFsZCvt1GkOsOqiGmgG0OzwgSsJbe4R11qjJFCm0HSaRhopXJ6+A046QuoK6PFePQVeOqIB0Zt5CgnScraFV7x2N7bWJL2pksMAUjF3E0zbpzxO9J6ctwbUKoS8eLCl2TAFEPkV4R1OZRSTJUzawSYLC1xvRjw8dMumfkefguvCklVKaBczAArxT3FFQptiY6kG9f8t2L7Idl7jvODXofAuN/6sjbleAv3dQFgNvTxlMH6ipdwSfUHKwcQrILK99nPHDiKbYoxPlGR05uNUcImd3VKJ5nx/o/9QnMtdcI0r+X1laF1/Q2mM9CvvoKuATawu30foPnl3SWyunuAl3Mo8cSy1PsWXj2XFJ18xvnMzZ/SBKT5ok2Z0hVXjSspOz7ZxipNFUtpTm28OF8X5/uF6V0qyoq0vE4sbaRUWdLK5wSSbLxp13mMV5tWhzkRe0mb5w5Pcmr3CltrG9g65ymgvDbNw4MXrXvG8aBuCddmLq25JlmLNIzopAn5eovBCXetvzjdQI1yCnn/0ZqLS4eTQfMM28zopafZnNP4WIRjN687UUAaew1TvlwNWRFCoe7c0ZrP8SQRUV9uRchOep1ZMWQiJQFEmuN6i450akgjp/J79/Sz3Pntb2ySRJODiIRFjBWVbv0pjjDly9kyhSrw7CLJH+0kvPvV56AyzMVDoFZ/AOx3V9kLlpv/N94qhS75O6efYNTtQ6B524kvAvA70Vu4MVvijn2EN86exjcJpoJn+RiUtnkvkZcRlJaOcfvmLbvPjnFJ3zBf7DOVb+jlbh3OtJBiLXeN528keGWC9jdQUX9hKllZChXiAWc6e818aFFw/P5PEb8gLut1Bwz2Kf2QVPe4ceMxmOaclS44U1HOFYT82OWnuClJ6KUga0B5aX20mnK/dskoH0PYl9Zq7W2nPPVq+foc33fnnhUey5JwPH04YCaqj27i4ZeaO7IPDA5/hw93r/Jn/8E/4ffK8XVQ/jVy/PjP/hR5a4C18Es3HuHlfQcWpkcWkl4pm0G0zIg2bW+bTEBrYTY51zlJL1jB8E1U9p7m75w9UpvELoD1pJziHQHlnhox2xX590rYuLwfBMtof9bI1wEui3Qdv4NCEasxPTHd2cm2AMWwtQDlhfVJq4Rv1l9EZwVnU7d5fab/GPsy8ZbDFYztNtf9w/aAmx6M5P48QiwdSnG3rduC9UMHyu8E3UbjZvAoLbRnQ8ZFSMvuohmhlKLnQV9YuH2TcX/oGMkZiqHc4/3+MbTSzOU7Yi+jksVv2PFAgpqaKa+U4rTa4ZUjzxdAd7eZXhNjmHjGp0+8lWG7x2hpTt3z+WJ5ErCkR7Kt9RGpkgvts3Sk1jCtItAW3xR8hpJb2pLhgNt/t/y/yX20sFnIuZuO9VFhTCW1wRvFHvdnX8YziiOKq8bkrauyphflKOs1TPkwj+nYF/jY+L/nhdl38IXp4wwElMv6TOK1yFsGLSxgmmsO0wG9coICjNIcdDvMLlvS9ktYMwIsnQ33Lvx2RZSndJM5lSzAaK/ZbAaTmilf4o34BTLpZaqUopDg5b7uPuc6h9zTO2BGq2HKcwlo66yw8gzd+ZiwKshDB+5Wgi+46/R8auLWj/Om3lIXObkwF7VXAsDS8BZ30j5g0XXNcA3qZMMLTUnS33BO90B64hymJQZ5viI2OSf2XgFrCVXFSnHIUu5cE4wM6oOszRP+ZbqdnHnmYyRYt1WL40/9R4ynF07GWCYitT6wJVF7YYIIELXnpMR0BZRb+wUeyXf5d/xhftO+g9WHhwBceP4c5RcjQBEGhldW3Nyc5f5XgfJKGbxowvGnf5yH3/RhvNAsmPKhO59fnUVMlfG9gnY25775DQq1YB5mXbfZngxeaX624t9o6ryrAFQ258vnXTDZ0hkncgeq65rtL5fn3bloUSmRmFsfdUS+XhqPXjbnZ174QT4QfRxwjry+yhpQrjyDCmD34TaHoyW6HTcuTW44tSzlA3tS7zhf1DfXTvq3gV+7+F0AvDl9jbeu3qR652m+oSfMlq24+c6csCclH8qyIvNqNZqjsE1JhE2diZPVJZ5XcIXz+NmiACmvQpGvW+YorIXHJ69zbXmDgBYpBT5zdK2WUob2Dxxw8lvvMDwSZIKT59feEAC5mLr1mGNqP43KjV8/qphXYSOlHURD+tkqxhrakkzMysX5Z36HrpqjfDfvVdpplEM/yfv4F/aPAc7k7Z36ZY5xQGl9XhYQMsuldlqc7818lRvFApSX1oej3imJR5npRr6+mlt6wpRfto6pC8n5loPPsGrG7AUDPtZ7jPO3Kkoz43jt9I4iUa6mfBR4Te/kwvg8nb2O1hXTUhIGDBmbAaHsXYqCQTFpgu5Hr7q12RxhygMLRi+Y8tS7cddnavn6X77x7zGeRywGqDUoNyJfVypjLi3jbh0Mudq/gMEjDSYNU67knBMMkafxlG36Ns+U3zDluxvHubNykivH70VZwzfwcVQVkemCsfIoZB1ctRnPTj+BUdVdeq/zyscvLcQe81ATidFiUBtI4jV1rnUkun3qAf7CA5/mvhMTPsl7AHjCOFCDpyg8n/3UAVxfvAHiPKUzn6DFYKqTzwn9kDe98Rxv+fKnePPWSzw+ddLhsnLsrr97C0/aaVpb3QXKD7ad7HdaRKQ1U66Lxi9gJZnhdoHFft+N4N7xNWz9bFMpKyFEKctN5a65Nx9johg/qAG4e+5BskEqTHndXSAVozBd7bM0ccQCpsJPp420+7rd4CEuEpsFKC8G7u/6kz0HyuvlVVlucmaBcrXm1fxJjh5RVmEkK+BP3Xc8cuMSp4e7fPf+F3lY38Ci0AeZqylnkUSYVefc+7AJPhWd+XFOZwvtRDlzMdR6VJG3aUB51xuyWjPlkvCed9oEApxrU9FKaS6OnwPgpvjm2NBjg20iMfqrJf/fvuvW9GWRqU+GcdOjPCyzpqa8OMKUD/IBOVlj0AnQ3cl4RzZATQpAEYeZa+Mjx53lTfbCRXKv8teodEm8LiDaZHzT6scAuNI+x4/Z9zM2A25unMAzc2wFJ7jNKfEaUL4rHxnP46Yf/L6fMxawGmWLmN1GAR4elSrZj50Kq1Yq/OZTf5SXT8ucfngdn7odoWGmOrxnxbITLTOqXHwak9FanhJNl5lWXbbFBHGJEZUfNO8lDCfsthzBcCCt+UwYkRmffTGDW+3MGzIhtwHam3Bau+sL9eLZFq1dqnDEXLl31jIL2fssb9EV+f7JpNMw5WtzzfGDGItiyU94Ob2P7/5bC5Xc74Xj66D8a+R4/dJlLqklZmXAvAobyfpU1zUwaSP7KoIuc2JaesRUFuPUnGc9Omp2cL75VyUMRnYENOZYhukiCNAcMt91w6HTTgls3UvXY00NKeyIg9JwaK6zIyxe4bnEwbJ/i1jYFCMZuYMj2cPS+lgsPTvlqcmrBLaiwONycIJx7iZrHBznUvBuADx1iy+xjlVwu23J5R4ru4YSg6f9r2DKAzNyrVGgqa09s/0C//7S0+SVRisn9e97ip70vb1qCx5VVwEY2YB9YcqfoXb4lJosP4XEvYdDcbAFGvOLyirOqB1e+Yo+1tXgNnbffZcNfBK/xRtrm8z9lEoyvWl+B7Rt5KBHj0CVrLZufoV83THaAJ1tlx1+0N5hLXBB3JguG7ducXrrGkZpdvoneT50Nc1+nvHWG0P3vjuLDPGsae2W0pLWcOO8h/IcU/4z19/ML1y/j5Peb/GpyZ9kv1qhJ3IxKxv83GuRdhRGnu089xllS/SlZnw9nPAj0f+fUbjMqeALdLlA0C3xpFZNaUucJcR5xiyWhVtrjHXX084E/AQxiZ6DNSgJwuoeusdaE/7AmZcItSGxUd2RjEwC2kwYOXWEKa/EobarXdBmohZ5LjLCVrFgx4uckTjv1uy5+586mFOI8g5dgzoB5RE5gckJe3+Y5NTTlEuraGFSXjreo0LTnh/ijw8JqHh0IsxQawVfpGa7WZ+PDv8iJ/0Dbic9tNS12iqifex1pqk9wjoZxl5BTkniZQTtIy1xgKiTMKNFi4wWCe8N/iNv0X8bg2JsWviSFEkvh3hiNHWrs8mtjYWvQA3KtQAgowxBZw+lDZ5Xsb5xFaXBVFDMa/btjEPV7iHR0jPaJmVWt/Kp4OI9bwLgwfBzKCq6epuWHjVAuYw0Gzu7zG1Eae7evkKpv/5Q/jQ/ob+F3HpYCQI0IapafD63Hifmu7x5eoFQAhYfg1aGsq5h9yAtFb1zAXdGD9FuyTqUlUxlqT246gL1UjTNpfWbml6AX7n5LvaSFVY4wFOWT595G8tmSq58+oM7mI4h6kmgpWFDkpRpFbASzhclEVko11jh+wVXuQebLQwfXWeGit1gxtvyH+Fvln+S9eIQI8vKvhqTAkl9b5GBNRm7/t3vNJ2tEGhDpEsMikLW9q5KKGR+1wZBtXz9mnUB9kZ7j2B+nHGx1yQTc7OYL2VY0WEGAka8RJgeSq6qE1yxLtiOrSuDeNZ7EYAXRA48Kdwc7ATSvzvzmBmFUgt2qzR+47Xw2ekzfKF4e2P0tpqZhim/ZWoJ+Jwfee3vA/Czx74VP91mMAvIzIwH0PxVYv4qLWHKQ8ZB2HQiKEzAH0k/CEAiTFGfEfvegKgmoMkYlJNmrXj0qgMWR0G5D1RqGyP3katttKkoI3cfNVP+rtHz/Df8NAfi2TIQUB5J0tjYlLlQo7+xnvPF1ReY+lOy1h6DomajJamMoSVJx1rCPj+SILtnfpPP3f+Uu2bzMqvso6uYXBUskB6smDm2DAjU9C6m/L2twNWxAxNfoaVThxcv/va6tGOsmfKry+cpVMwvrH+AQoXcb1/jTCZxioDymXL3nh26863t3ERbixGg1c0SlkUh8+Dll/jA7kdZmTuQVEgJSzRzSqBQl2jfNvL5cHKKInNjxasCjNznjt4gFfPctemQMBpzBMcTR5ql+UHjNp/KlM6J0KpiRzuVkZdmmDAmEKWIFkVKmKyT1KU2dUmKAExlEsLCrQuqKtHp5C5Q7pMSVYskwGvnnO/PYeKR94OGKVda5Ot1KaKnuMJDmPKIt0EmHXnylP7cJb5P7N9kZTZxZUmyH2FsA8rrI8ldYq7DFKwiSJc5ldcyNksx6roe6n6F6dA4r/eXbvE/3++SrFYy21bppnVefbkZBTfnriRwJ3b7to081tlpEjSZJDLuG18FYFVk6uMrPSYSr/mVQfXdGEqOeBloNLbK8OtWlsbQ3895prwPPXJjK+yXThlhXFxz7cTCwAwcU46CTu9jAHRHYx7+4RFPpS9jlebHo+/kR/s515ZW0CahbqTz4J6LqVtRhgUOZp2GKU/DNomMBe8IU66lK0XqZaylTiljQom/ooifffYMr5wKGJ05hlevj6VlrAb86ltP8b+rH+bAuI1sKl4Ap56JeNU+zh0W77KO6TyT8+x9O0yjcwBsxw6U2yCkFy6SuDFlA8pL6xP4E1bE5yTyF9ePNsxXXmNeJ0tmC7Ljjj3jMpVAR4V44isQpz7v3nKayNB6jN/+LJtnF3HJ74Xj66D8a+T4s9/3x/hG/eWmTU197EsWbj1zm0jbywmLghwfXxUkYp6R2fP0w+O/67kLkbLnRzCjUZqbs5tMJRun1YhpGWNjzdpczJOCNn/o9Y+yroa0vQM+Ma34reqF5hypdtm0vn+b2F8EXhWaqV20HyoloPbKivePfweAN6IzVKkinTmpYax7fKL3J+VaLkoW3pKHWSONTe0GVu7lUDauvtSUP/rN385AZIEWn3u7c6ynKa3HxekqM3HR6GvLeuQWsEvKco9IBg+jgO3S8nJWUknyYioLWUBFP5VAJvbwJFCua7Er4Kze5jKGuh12olLSwQFmKMySSMJurRwjt5qJMB2muIr2TGO0po4kTlo65Vz71bvl69qifLfgrd5ygenbxegF4DCL2bjpgr7fefq9fHTwJJ/zHyUQV9127pHGHvrIMKvl613mxNnd8vVpGTIpIiyKsHqee+NP4/sGjSWtfOr+OYnXIu8E5GIWlVYB06TVlFwMgsR5AvRDHvOusu59kdbKkfIJzxBlKX5VULQWNH7b91AWWpksVeJ8qtMEby5lAPKd+RFDMGsVtjY7a5jyurWWJc5TojzFhG0yLEYk9iZu4e3JBhYbjEgtbVlwp1/Po8VYf+L4Hu/fdCxGDcqLmkWWcR/akrBMULqDEXmZKty9X+/3eXXzQY49tUtnfIV2OePRiZNuD08/SS8YND0FLs4f4z51m9vzPlrGgKlCvHhMkhaNIZrSFhS87t0G6+ELKC+knVDUzTmUefQAl0lKn3ER8bh+mW55iCegXE1tUy/84upDjLuDxfP9CqZcYfBbh83vjx9zbHAxDdxv/WWUCijFmKbyFGtSo/567s5rK83nTryN6/FxNvwbfPfyD/Fdy3/vLva6jBQbwUmObR8ypivPwF1LR0tQruZkx0peyjeb56RsC+9I8Jkbj4cmd9ftA+wGy+Q1MPEskzzkDXMPt83ThBJwF2XBpOfG/q3Lbn0uEnd9NVgFuF8lVNbjwuE95KHiy90H6Yva6XqwSW+pZkcWjuhdLyM3mlutDpvv3G5YKC2gPCLH8wqucw6bLViHOuF0EM6p8PhE5ZIb9xfXyfyAq+YWv6/4If7q/NupjEZJqcvoardx0q8TAMM9l8TrBlkjXQfokjCv600lIeJFhlkZcrUB5bvo2Qb7xa0jycTFM1F+hYryRQ2x9GYuZB+aCwjKK4+pjXm3dvvNK6WYRJmOXJt7jjfK+uIXoLwwPunkGDPa/Ov1v8Q/6/1lnscxgmuZZVBITbO0LuypOd0q4bcHb+Efnf1T9GbXGUwD0ipFofhOQh7CI9EZVsVMw6hJyxXGZ0l69l5Q5wDHLu2GA8IGtBUslROQa/38/a+6dfOI0ZuPwqiUL8df5pPBK+wEe/TmE15/wIGVTOrEjYJ7qi32Q5GKitFbVLi5MHQPA6CpR58EE1KdNwC5qpVees6vdVzSI2zcwoOmzvlUusUbJx3oeE/5MXfOKiLXOfYIKF9i6spLdH4XU76Goi9J22mgKASU21YHX5J9/3rpvyMlbjTOO8tLvKYe5ef73wnAd/NzmLmbY9bTFJ5HJq72UZ5hjWVzyyVU90WZ08lTAqlH7cyn7PbW0VKaVAko90VB4ylLNHhfc83BfINSpOJ+tdiH/p7/9wDozSa0ipxO+xD/SJLPi0KCsiQI68SdqLQIUbriQC1hLXROjVh7aJ+gBuPxFIymdXh/A8rDOqarXdDNnLpyxlrw0vldoBwKwqYvesTxXTce97IO7fQ2RbQw7jsqX7eeIvE8xtcXsVpXQF8rTWjPp7z3U79Ca3iHjvy8vmP1u4Dy3ZmAKGb46QrK+rTzuTwgBZklEdmxUjQ15X1zi1fX306pdSNfRy362Vey19Srneo/RS4daqIgJyZrFFi1uqCStb5jK7BQ7rZ4+UOO4Q3LEi+U/aS+B1kEvarCk7Xm0ewqrcrSqgL6hy6OGffdWHzQusR50lq0sQOc55GFM7uuzerKbJ/T62P+WvUfeN/ux+hUCRNtOSgNukobUN6buL3wTHydUBfsTbt0ZE1MgxZzIR6MAHWAIHQJTG0DQkl8WpkbrTTBKsUvPtPlxdVHUZKkeufux3jUvkDfjunZUTMWrnZdcqzVusLz6qkmYRKSg7DkPW9KL64ovT5G90jCHCVE2LvObBEGBe0g59dvv+0u+boXTxiKyqQlJVYy1Bku/Vpjvsf0iNlwfpI0ljUvaPHQNRev+FnAJ08VZOsnuHzfM9y6tuiC8Hvl+Doo/xo5Xvnwz/GsfpHDfDEwNYY70o/0VOoW2l5U0J1PGqOtXDaf3Jyi5Z34qvPmVUoh7bwKuwgCjNJcn24zEjMJTw1dq421gLVDl5lW+Dy+d4l1NaIrxlITe5xQlygsufQKLdozWnqxHY+CfiPBApEUAlnl8x2JA+W/ufEuDrM2rclu0xbr2W23oBTCXnfJGBSHpJIq3TL3YugyxyJ7HkvhGGM0H/ie378werMe33FyyNLAfe/lyQr7AszWfcupzkPu53oLXxmywuNS4BbR1xPDfx7+Dkk2YaZqwKE5MRX2MNCsZWL0ImC2VIpN9oGSSx0xe4n2sT5Ucy3PZOD+JmqRWZ/doEbFBdq3jYT8mF1kHCNdMGt7TW1mYQKUsjypXBAyEYPmJ7je/M0XtjbAGq6evJdPP/luJqrFl+19rEqbHIvl4MRpgiNu3DP57hbzRjJVy9cnxeK9Xpmu8L6lf87p2CUB9oSdqdAU2uJpn8TGtGoH7rmiL+92SWqa13uWh9V1RkWbeGVRt6o964IsBSZcSN48T9NJfLR139OT3u46T9FiOFI2oNy9b4MiJmvk66kAllzYMyUscyudYdSEvcE2tSqsCluNYVCpPIq2u5a58ZlIkJSauDHkeqR1s0nS1FLjOvlVG70FtiAUEG7l73RZYpTlIFpi8/EdNt+6x8aDO9x38/MEtuTO2gleOnsP7Ri0lB9UZszAs9xO+keYch/tZ2R5sHAylmf3on8dv4oI2m7uzncd2AraJTd9xxI+WF3gP119kp+48iRvz77IWrXVAKYyW9R8fmn1MXwB4HkU3eW+7lmFp8BvDZv31uuLnG7igoWq49ageeHWs8pTHFO7WAvbM5GFm4CVZMx/Ou4k3yejl1kNbnLgdZq2aGWoWA/PsGLa3Jm7gOjSa+6cfcnG//6zH+Ts/S+yc75q3ok2rdrIHGsUpYJ754t5Ux8342NkXtC8z9J6bKmz7Ov70JEkF1tSu32oKNOAbpBTzmswWTPa8Kj4guwma+SR5oPr38ibpi5ZcVut0eu7RKv2JQmiIPZKbuc97jyj8B/MmnfhS2/iwBZUgWWb41TZkX6wTc2xG2c37QZ7/YC3zL/MXneJa/YO26xwaDvMyxaB1K7vP7fUAP8vPvdHufPF72d3681YFF0/b0zeQgyBqhiLgUMp71/7lo8+8T6uignWRmuPIlkiVduNfD0/AsoB5q0FI5JKbXRVZQT7t8kn4iBfFfy54n+m2E9QGO5UFXsYDoRV6YZz0rTFDQEwqIVqoDABw9lZbnGaSpQuiRJWNbcsCShPgtqUKuXn1r+ZP/bY/8nMb7N+eJWlaYCxi+sESHWOZz1yrRpQXhqfkRg/PRe7REivmnLYjhbydZXTzacomZ83NnNCk2L9o0y5JbcFz9k9XvO2qGarLM3GDJfl+uX9Trw2B0GfSvkoa+gzxlQebQG847qOHUso3zcLZsxLxZIsTGUtsY52eaV9BUtFpGpQt5CvX/HPNXvqU/YL7n2XsSspsgsVUFvNqYxTpcSSEOhZiFD0ZZuZ+opJDcqDaKH6Mz47bDSlZ6N+n7917n8i0W3O2Ks8wZcwokDAU+ReQC7ALcpSzCQhHE2ptMeVYwIKs5wDWc87yZTXvbNoSWBVAqTr9pVJFeDHC2fochpjcvFzOGIYWdf2r4/dutZfOkAfAeUEIXquGIgMuyxqUB6hdcVEd7mR9Tn1jXc4/+RrxPGi60hn/034+YBVkWtHMqZrJ3NtZvgCTDM/QGcJXZlbr3IWpRzQBNeCbXP/Fq6Ht2Iyh8Nlt/9NVJ+xGhyRryusNRxelESpUfSkLWiczfFNxRNXXmFN2HOjFF7tP2Cc0Vsl7cZUCWNJQnWYwnydleAfcbpwbW+tr6EsmE0lFsVnKJ4Oye0l/tiLOZPVwcKYBdB1O0s0WEulQ771xJ9ivPJs85mB1DV7M1EvRm6MpcbHoGgbi2cUnlFNi7mwKvC9OlaUNX3m3odnPLR0Z3jK/4TzeAG8kZRiLbnzP26+zNGja12c43krHD+IMLK/ttsl/+RP/LesRHMenb7K6dSVPelkl6iYN/voVbmOpWBMy0/Ym7QJpZXZPGiTylqVHZHWH7ZqNeyCYVGyd/WmI07sXKTyFL9x5iGUKMbOv/EGf42/zb/kT/Gv+NMoSeZc6LrSNE+PeEG9mX1qjwqDkndSqyOnXpsq2CQLDFqSNaNWlwf+2GXCt20yD9t4tvbc8Hm512VXlEqxn1GWAea2KEXXbjZMeTkW7FOFTDjFoew1uR/Tydzzaace11cKsuVl0JrqSHnv75Xj66D8a+TYf+mTBBR3MeWeMhyKDPxE6syr/MBj9WAHTzJRxrpFyXAOT5zJt+YL99lRvoclJMc2QB7AqoDclBSFtMtQY0p8Tul9VkeOwWlPC1aTMetqSEf6Is/tCr/v1Bs8uRETVA6U/+KZtzIbrqKllnIoALQfuoWq7r84rwLOsY0FfvzEdzFq91keHTASCXtL5L5jYa+XVY7WKYks9mP7IBCyL/ce6pzYz6lMLdutjd6c7P6hjntm1+cDssp9x5If4imPG8UdWp5jOK9XG3wkd4G9h6IV7jKZXEfaelP4MWtC12eB4mQi/eJF9m1wkrP/HP5dbkd13f8BWNtszkPp5Vj4AVMvZugvMqzaNw3rfo7FZh3rlCLU+HoRwCht+a7KOZjXFTgPaAcucqPZFZn9h77xe0F7nFDbPKtfpN8S062T+/jRKr7UjOYH55r7iExKu3IbwTjvSUu0RWB6O+lTmopnu86o71DYmcRrofyMwARMy5hB6BbqIE3oFwLKBSw8rC/QVhmTIroLlCttCcuMrB3TuEkZg9HQF1nTMFhiWfwAdJ41Ge1S382Uv3xijRfeHjFt3c1e1v+tT99K5vjmNn/4O85QTN0PTRg1oHw0POY+XJVMVKthaBJiWtKz2xg4lDlbg5tctTDYhikPbE4otW22TvSYimG3wNgOx7sipewVRIV7q5998t1cW+6hoxQ8F5Ta6oCDfJWDvN2wq6BcD9myLeN+0V5orjJ8EzXy9Wx0pgmi9iUptJrvklYBmfGZVSGetO2qMt045Sksn117goHYqG+tniCTOjClDD4enoLgCFNeH7l4AURdMazKXeLQ+HDc7HIr6VPJs6lsxMZ0i/+8+R13FYK8Hp1aMOWBZi0+RRBbPnzrHj7/ynn+UfBHqKxqmPKls+464y54ksSxpy6iTrtaXmt8zugb3Jd+NSi/FR1bsMOeBSxeEZPGqxTCGETSniW76QKlqNOlkvWjHmMxcEbasu3OV8lCzWHP54m1DzPpeOy3NZ4kOWqAgLa0vJLbpgsejW7TGmhldV13ykFnCas0WbFgh2umvJC1olQ+H3nwPA8f/wTDbsxasNgTnGEk7BXr2H15PhauXH0Xw0vvpfItM92n4+eNU28Xw7VokyyQxKml8TC4dOI8V5W7/7X4gFkWY7w9WtSg/G5Gbd5a7EP7+rhc9//D3n9H25ad5Z3wb86Vdz5nn3RzrFtRFVVVEoooGEkICTXg0MK0sT8LJwxt+3No82Gbpk07tD8b220MNk0wfGAySCAhIRRKoapUOd9bdfO9J5+z48przf5jzrX2PhIe3z/NADG8xqhRVefss1ea4X3e53mfNycLLxOn+pkERcKT2Rku77Y53tJJwGco2DPuyU1nymS9xbZhPIUAx7BBeWmzEZ7jJpr9cebaHC3FJYsGlFey/GkOf+v0/7v+/8Nb1zhVnqLv33LgumOZEGQlqbTmmHIHBOyzwK6tn0E7jxk2LLyqPzMp3lxLK2SKLKMDTLmDYCsPKE0tQXv3FnqjAY3Jb+lzm/f7fx35ID/Z+4D+DGMsSpKki09VJy7N9xV4RtEzsSdMMruuKU8dzWNNrAlKKDJ7ilu1r1N2rZy4bh+Zu2bzr9wnlQmqNohKaDFFlRZCziwb+2YtauWVfB32lEMqJEKIOsEnMsUe/Vq+Pm50+Moxfd4P8iva52MOlOeWRWrWYT8JOTLSqqJXzt7FXkuP5Wac82Ko3c2dPOOScwQZ6zFQGiBt26BnN1xeymu2Lh4JhGnX6SUGFMusTk4sT3S81WoOEfM9NGwbb1iy6hjTSNOGK8HDkgWihJfyJSqz/yCY7fPdm7qF6reM9NpbtRxLjCpMlCG2Kcmbej5CKRZMB5ZLpvbXrd3ePZZet0f/tj2EMaJLAv23101v91ZSucYLSiUYXWmxfbHF7naPplmLg9SwtGsnyHtGGo0gq9ppFooMt1bXyLGojemaTNjPbmO38Qq9TBMIypaMXZ/pVMezu4aJtcqM6KaeZ1mnPWPKme2n5uRg+Sx4K4yEqhV6K55+3t2J2eNdn0JK4sLml1a/iUApXPMuYvM83TzDNvtwtWfaY71W2yLglgsvcLS8ysP2p1nrvUaCYmrakFUmbx9+5tF6nAAsKL3HDp1Fzl3vMG7qRMezC3fy86vfzCO+JjB883ytaGCUHvrvK2O1wI4QpSK0OoyNJD2yGsTGBCiaG3KeKba3q6J7wDJJyKOjG6zt6zjxZqtVg/LRfrN+dnkpwSQFLrZ1LK+AgeyyY1QMMT7CSAB94/o/tQJy+xCZUyKSahyuYHsli/0tclvVhqJKCR4XZ7lqlFSelTDYP0RsVHtZk7pjxXi/y3jcp3XtraRymc2WTmzEMqA0c14i6IYNpKWfRxYErF+5wp+k47+D8j8mR/+uN5Pgsp/MMj9KShJLD9jFTE/63PI4uX6FloFkyrTZkSazNckGXJk8Buj67v10AyE40A4NwLU7COCV/ce4PHmB67GWsX376NO6vRiwNB6x6AxZZZ+mYcrLosOXoh/gxeyvI/CYePCJE7dzbXoC37Sp2GoYdr9l3HyxdF9cY/gTKxdvb8yHnv91mtGEUTZreSII2TT3tqhKLJEQm0XEK88Cs3rydpWVNhuWmgPlCsEDwatYtv7/ML1w4P4/m13mPqFZq0eCeygExCYwmLSWsIQgNAv2yG3RqmqWXMGRSCcyQsNeCKnIlOT18gI99RkKmWOvPYmbKqam72ZS1YwLwc3mApM5UC5cUTPlJ4wAEfQCBoBvnIVL7Vy9WIw4bHraOqrgpK3rrCqjjYadcirf4Gef+/v8hvv/4cfcf83acsF3HH+Wv9l5mePlDraRz8XXH6wZf7uYA+XJrO82WAjZRSG4OOnjGFZl39RoRVaAkDG2sokzm56RKC3me1q2CfXP7pKXUAqS0iKYB+WWwslSouYsKdUIQ2JyOlP9DAdOj5YIOXHiaVaPX6kX/sKA8sSwqbvLNnFgsbFsaq7yCrTr77Hsqj4ppMxDHvuJH6JMdZ2Ssp06e5wad30rnJA4bRJHj9+x3cI3rthx4bBt6uaqICgjIJaiNnpr5CFOmROKKgwEypL9TsoRJ2G1oUG53dZ/Pw4KLpy6g81ej7C0UKYnvCr2eGyg5aS+0caqUqIUhGFz5r4+Vyfn5AFOU8/dbNonGRu23+Ck0ZwSYj9pUBgDojyeMRauXTB0OyxGOnAZtRd4/LhukyRlia3k1zDl1ZEahvdEsElbblEYYxllwbnsEpcnC3XwVZYOK6MNdpyF2lMD4NngVA0Cmq1lWk6PIkhQ/jfxRPt/ZTPos8EiXTfG6yb4C/oenJZDsGj6l/shHLlGmdtkYZ++tc1Dxm17fmW87q2QyKq1nO5WJjKb0vIwwwvP2FjffE0nQcPgdiSH2TvfYfe6vr8AOGqkxdvREokreV3jMWQz4rOHT/H/jf9HLg2PH3hWminP2DEJOsuAuulmQNu8U0/EdBwdQI2LWTBWJQMKbyZv3JiuoNyCP9v5L/TE7N1UpmGfdL6JrGPMKhO3Xj83Oku81lg9wJQ3yXmxfYbCsLu5ok7whM6sprwjQyYiwT68TmAUPlXCoDrCxizw3jbALxUZ+42cqVkXG3nMkVgnZ48Geh95lYKRgX3tScjm03221CwwrrwBstLmYnInN9Hqp2/k9/gzxc/zzgsxJ0LFoukxnZuEQ1kWNagBOLG+yYIzK5WqjkjGNNOczJK4VVsik3C4uXsf0vysmeYMm3KupjzDNTJPRI4QBaWaHmDKHWBddev/95MF1gY7ICbmnlzyUrLvtvm/jn6rftZmr4jiTs1Qj9UMlLtmTEydKWEpalCuhGDs6I4T+veTuqY8wdY258C6NesQkZtMpswDYhmDmY8+KS1CROlQyryuKV+qGHMDyke2YCAhN4ZVGPkwWckefapZOG20KKVgpdziIb6kz23WV2UJUsuuQXljMmIyMfd0jyQ0CbhGVrKbL5KYsTvx/Nr7rwJBlg0Ih8tHz/KTb3g9P8I/okQyGma1s5ibVqB8NsaWTImc51elcrPVw3YsFjeMj4JZLFJchCiwVMk1q1d/1jKynTx3CLbv0e/RSKn/IFDumOcd+qbUzIDynaLDrmpjm6RPgsvS7UOOvXWDcx+6jNdLSE0S7KtBubIES+MhqpQ89+VV1q5t4JqygrXOJoOuhXJmKhe7LGoPEUpFKSyU2UuzHaeWjjeZMo1O8Mn+G2uHfizBbrvLxIDySh5t5wW2Kc3BcWtQXlAg5RwCLRW5AZz7lPX7PGxUe+7Eq8Fm7AYkhc2/OPndOEriGin7tKGvz81zHPMFmYkd7fFAtyWzbd7y+Kf559f/A20mnFp5hgsUKIT2YjAmb6eiG3SmMwNVr0ixVIESkoXJGpOmmctC8LqXnuAXFvW1tYxiTqQ5dlrWZWBVcqDhRJSZJFk+ip3q34VWg8jUG8alT1rVeJv7tdVsH7CFbvm3Ot2mV2yAUkw9GwyJkEoXp/J5qOYVcLWtk6OR9CiFVQPlp3gAyySkempMhoXatzi3LlAClEkyfNH/BhTQWrhGsgpWdU0KIicnMt/nWSnD4QrjVI+DaI7ll6nguSffz+HzH6YzzNmWbfrsoYQkPHEbpafX47Xpcv03cRDwX/+Pf8yfpOO/g/I/JsfWc5+jJWL25uTriZGtWmWOX+rBH5YBi+GQntms5VxvUwDlXOfda7/C9ehVntv/HIN0S4PvQBz4nGUFfODYm+nY53l0+6M8v6+HwhvCp1lMdDB5bLhLaylhVezTMkz5kbTDbn4SXww5OvwdfvmhKbEnSRodPFMnvdvUAdrh1kZ9vkJYRLnDT+Tv4+d23sBf/70f48wrLwDwzOrMFM6V59k0Ri79HJSV1fL1BaosawXKdda2CqeqOyyUZFS2aciEZsvUSSY7RLYGiPvJJs8WU94gdV3Q51MtO4xrMOOTew0is2AnVoe8qmt3BAuGMZxWdeCS2hzqWPkpnn/H9zI58fs0dnISs5n2spwg1te70egztWagXDXcmik/ZZIsAJ5MGF9vEBrzjqxwEFKRK8lbrOcIiPmY+wM0LH1fmwaU99yEn3/x7/HuvS/V33XZOYZqtOig+E7rV5GGqUguvQVlggKZpbV8XTPl+qbdzhrBkk76PDM5Vn/nxLB3kfRBxtiljSjLminvZcMZU17J1+WIXElKofB6B5lyO8+IjAELqqQ1WWdSTg4w5UvtDY6feI6TD75KY9mwulJvRLGqzOCMSaJpbRabeqvqXVhGutbZvoG9eZ1x6iJsRbJyFAEHMuAAVjRBSYf+VM+LndbiHCi32TdJjQqU59iklqiZ8nY+xKJkv/8cVfApypIzayE/cP8v0Pf13LI7UDQCvnjXDkEaoaRkmDaQhk0syz22E9O+rsI5sc9Dj+/TyTu0qBQj1MyKWwQ1U+7GkE6r/q762c+vN+tJR38ISOddc834i7sdAitl1O7VrWSEKLFKvZFUNeXZHNA/H/0pnlz+07xZPskx7ylK00pLuiV2njPK/Pq5lYWNt7HHWrpTmx3FODzfPlnL171AZ9gnXoq0j1E4TUb+AtfVMg8s3iC4fWZ2KYMxfn/mt4BdcPOxv8jV3/+7WCKmMdeTtjqu+2vEc3XUxWK/7gWvTPtGaUE6ttne6iBQWMFxpLPM1d8/wpUv6/mhmXKdONuO+oQNiyOOzuj/l51v4er+IT519W0HTy4UvpUTx1Vdpf7X5MZZOvPlJsZhaq+crelp6VAqQdadmfoNrut1bWHxKted2XOJcx+l4BHexvopDVyLxKkTIevBEptun54b1cCmRc7F4BiZMztnGOsx0lt/lr1Sz9smOUOm9JcuzOTr5ex5AoxaxsypFOSiMivKGLQyJmZdXCjGHIl0ydaKr026LlIyNnO896rLZM9mey4x4RqmfC9eYN1Z5YbS93aE67w3+n3e/1qCAJr7lVO7CW6LDMsk4tw0ZWlY0LQ7FHMgGSCSCa0sIZH2DJRXc/z5u7GMu38nyRk0JV4tX0+wK1BuukmocnqAKVfd81xe1OyUbevPrIYD4oVvmr23wieXNgPTO7oyeQvjLp4B0iNDxTqiqIHc1BmRkuMoaJqNbOgIYk/vNfveFM/IdBNl1cB13Zp51FSVb7JoaKbcvAdfZDQJsfMGQuZUDhiHDchoGwAwtAWhULRN4q5ygBe5AeVCMWqt1L3d35X+/szwrFIPGqO3GpSPdhHAy6fv4oXF+5h6+n06CDxyQitAWRaH97cYLuiYxJQYYzsSIQKuHzoJwEVxlk/xTeztT+r13zaJ8qrVIsDyeIAto1mJz5yXgbQsAmMSFptnn+JiVa3OOl8bbu/sHCdSJZATG1Du52beGEAsVIRtxtnU1/PDT0MWhPaP+HvZR7CyWQu2xfWCLHMI+gm3ftslvNv0nl7VcAdVv3qpnydAYQsUOaVJvvj+ENyD/kYiz7Dq/Uv/O8MhfLHB1uPLJH5VDjIhjo7zyf4bCU1TMmVLdtoLTI1D5rYB5a1krkZaNhl2jMrLDiGY1bpTKnKz51TtcJWEo65e31XYxDNzLPYDbsg+W3afHW+1ZsqLhv4+t8jqNoAJNmQZssiRJllXuj7B1usAOLv0Eq9UqtSOA0KwkA5plhGL09laWxZW7Qc0bvYZGP8ZOx3xri9+nK1FSO2CwMRXpAKZqRqUVz4OgR0zGfbJOwvYxsF/nz6lmdcyDHj83jdz6ejZen7MR/YCibIdOtGIQKYsTqoEjFFSuA1KY5o7NuWHuJKBq/fVqTV7506ZUQin7jWzUA44z2laOxkP7ixyfHycwpA4bgaXizNIP+LQW5+oQbkoFbueYmA8lTwrIYrb7JoytumcI75E0VEBAsGZ7YTly1OOso5PhHI9pifOUlo2/WS2lwF/4iTs/x2U/zE5brRPk5eCUTYLhlPTV7ef7WmwIEFNLTrZlJ6p7/Dlbg1aAdasZ+m6Ea+El3l5+CiDdJuRm/J37/IPnC8DOk6Ht6/qGpetaQO7zMhSauf11ckYt52zJIY0Lb0AVWzA25r/J/b4GfxYg65xd4nABFQTV0/2BX9Qny8XFtPCoUWIXVpsTBsIBM/e/zCDY/OB1cvcNI6Qi7lCyayWr1dHJV+vQXkpWb9yBcfUaxZK8mKp62ePtfQ1bEc5G1M9eV8YfIHCsjktNyiQPF7cxopQZCYjLkuX0AnqINWia1hO8OIhC8s6KMpKh6ywEULVxkd3xhcJTFsx92oll1a0y5Qje5r5CaXLxJ5tOCJwa6O3FTmgY1pVhROb1z52ghc2Dpvz2WDalL1VPsO3WZ/nnHUFpeA3r9/OIzuaRV3zhizlA171j/Gx4iF9D17Jz4sPcsEO8IyUXJUCWQQkU8OIpHnNlA8rUC4UZ775K5z9wO/gtDI2pk1umlZC24ZJshdyvu91/5W1IESUigVXbzzLkw08UyPfcWamblHh4HfT2hgNNFNuFzlYEhS4u5tE+0PueI6aKR86HdrtWdLi6AMXdJQl9EYUli4/y4fA1OhWyvu4qOp9TasyEwx7RrLWWlEc/uYxWX8NyrKWr1eHFU642YzYy38a0KC7kq9HhUOYVW19DPuBQ2zNjN6auRaV9gdP1jJIVMnpVZM1Nz9y/Zj4yFnWl2OaBpCUeYA0wbHKbzKN9byv2go5RU6wC++S93KoZnhLVsoOKEG7c7MGy0eKS6SmLU3l/jtfLvP72X01WI+zGUs4bGhwMmp1aTsJw6XjZGJ2rjyfaPlwwyQt9mbB/EeT2/hCq8810ea49zTKlEpIpyTMHYaZV8u3i9JmdeMGd+xp8DoSTX5WfojhcqeWryvDsG1mIKQOJPqyx3W1hCNLlo/Mxoc119arHGqA5ra2KZI20ZzLtGDGlm84S6RztcRlI0AoYxDozNVwb2lu8mRrmczpkBsX/6q9m4/iuNAKiEHSY+T4WKIkKRye2tLmXdvh0szkBr2+r7dWKAy4KKoe1XvfiiNTSqU/OzVgd/tAOKYZ6WRuS9/cfSflqImSgpc6q/XPo9ynVLqmc/O4nvtparFgAsRhIHmxeZrbOlu0VrS0tEXGxeAoqVWFxhAZVdfpPS2Nb9gh4DC292nYI/xavv5VNeWGKS8LF2FAQCwzJo28DgpPsM1hw5T3DSh/iYLU3F+x1uKxe85RIgiEwlWKwJh5PnXhQUYNq2bKD3GDIm0SG5arMzXJGLOvOEVZq268LMVLHRp2h4IlmKvhjGVCU6VklsQzQXRe2hSZj9tZJ5R6j12YZox8UQNlQTZXYmVaE5UhzDHlYuVJ9iMNVM6c1Uo3R9pkwS1UXZvi3KOYq7mt2qFNkw6eeSsTE0K7FARGpTW1QxJz3srsbegILrS0tPhi7xqxcWTPoxRh5P2bcjZmKoZUZsEB93XfyNftwkNZOR/A4S+XHt9mfh/UoFxLbzuuTiBXDCs1KIcvP/A2lBB4ackd+Uv1uSMDjrEEmW3PasrThMTx+PSbvpkr4jS55TF0NHt5p72hGcZDp3jz9VfxApM4LSFRLpYtEaLNdn92j/+VP8dGEsxAeeXTUNXUTnWHl4Y3IDeJutx4hKAUSZ7TNOUUqUnQpHhIUz/vdPT37u4erc+5fvMWJsQIUiIqeXVCKWTd6QClaiMvz5TQlHnCW5yLSEo+VT7AeKfyBHBpXmrx1sc3GV1rIm1FY834R9Ts9Ey+Hhk23qNNLAR7dte87ym2nAPFgIymBCbZyxwoLxzJ9qRF1tbX2C4yynSRL/burT0gsAQ7vSXSNCDJnJopXwtn67WtbApzf1JJhBR1mSalYiQb/KWHAp65x6itPItVsYlM2xTKwjPdWGIv4Jq1yqHBNhea53DNuygMyPfyjLaIsVVOjsWw8poxHjXK9VjYexClBGutLb4sh+b96WupWvr250B5onTCDPQ+OWz39Gev/i79yT5ZCaNmTsO0/RKZxM3l13QxCayIS9fu1+czte07VX23KrCnDb74+nfwy+//C7WPwFcfynEZqpKSPZYGxjPKmG5Oukf44gsfoCwF42nH3K+suzxN5kB51YLZMcmGVjlmbMxVhRA8uPMgecMoN5KYz7z6bq597DDrRW/W/V3B79z1DTx3SNesu1ZKErcYxPr9V0y5ZxIiHbPHNaWPUwqe4U7iCnRbFml/jU6u8UHT+ACU8uD+8vV+/HdQ/sfk6N9yF391+rdRCIQJEd0iBqVYMn14lW+zvDOmmcV0hZ4wDTlkOgfKfXkJgFCeBGCYbfPbRyc1qKyOHAUIlryQjhNTKsnx9BrXTRYqtJpIwOtkdEVIU84Wzyi5SfnJK2w6klZo2OeFFc51X4/qn2MU9AC9AUsjdS6ExX4ScFTsEJqyJOk/xOFQ8kD4qfq7XfkyG5UphAgpZXYg6QAzprzqVZsrycf/5fejpnqxLJTkxUIHk29oXsSVOUkheXZ8nU9c/zFuhBc45uoFdUzAWXGDlfaEwpqB8qjqTy0KgqxbGeeyNF7n/e/6U/XEmeYNDZQrZpKc1rTASUrEnv5Z6TiUQmk5Iro35jxTju/U8vUOQ/rm/ioXeLYrWaaWr2el5M3yeb7b+ri5BocL4yUSkxFe9nWxwuf2H+S5Ui+GPTUmweNfBw8RGaaB1MEWgrE5n5UWX8OUd0+M8ToDpFXQXIkpC8XPJu/lU7tvYMOwY4dPbXLXwlXOLd+ktF2ONoY0rLQOdBtOjiNnmZWosPHnnNdB19VKVdWKKRzja7A4tFkaGqbbadJsziRjre6Iw2svmWfsURSC1ziBcGZMd6lEzZB/NVMOUFoOCw9NUYYdFWVRy9f1B0pkPOVGryAXOgElCnWAKY9zC1AIa2aWlEjqlmiNcqKBn5xJ7ERZ1LXJ1WHbGdK0AZnYWmUy6hxHWMtY7l2AojQmQNK8Q3cw4bWPrbJW9utsuxCK4+USorRpHX4WIUtUKTmmXiE18kEnMEz5XLlMGac4npFfZr365zfbGrhd7xyibSfsLK7VNXBSlmQqQjCTr2/tHaYsJUUhGZh2jE+VZznkvEBpAl3L0a7d+3mjLpMoSxuB4huuaAXNi83TfKl7H7ktKKsMi2fzhHwRkoXaQ6IlXK6rZbbFKo3Fy4CW9c8f5VCD5saKLvWYGulytbJkymWTPtfkGVIlZqZ5bgtp7kHOJZbuE5v8zVuf4KHlP8/U9plabezgLdiebkfkU7LAfhWSshPpRN5rl2+r5dxb0RIvcWf9nUIonlu4nXihWf2AMm6SDI5hCUVhDDtLlUBRzmlq9BHnbm0IBrBXKH7I+wEoBBtqjikvvLpl2HBFJ1/ixOWISQJfPlLyv5/+CD999EM0Gvq6W6S81jhGzmbNS0yy6u60BH0p2OXc9DpF+xpuVszJ190D7yQ3gKzM/NrfIZIZY38mXz8pNljMdJKnH2hwvletUxQczzZYX9Vj4rBb0lWilmAPtxcIrYxtU/ZxhOsUaYvUuFD7WYabpbUb+vN3voHcZAjtPEeWGpSDj5z3+FAhC8mQ9ABT7iBkRu++X69Z/kZYYs1Lb1XGVFWlTgm33FAIFc6AKRCUCqUsXBXxubhJKEas95ZB2DV4v5KfpJhLxFSgfJx0cczcnxgw7IiCtaGLnStKAUOjpqrM3nbdgouBTn4lcspWV6/lWV7WjtBbcqU+V9Xn2MobxDJF1t4JWr5uFwFKZHSRfAcuK4bZyyq2zxZY/ghhJLmlkZpXNeUAV46eBOBDX56ylA7qc09NuYUyTHntvp7EfPHBdzA1YEtJnxcW9Npxp7VJGrQpTBvLE6NZidyo6Gqm3FpkZ1EnEFtqRCSa/O5DH0AVFcvnmfPqcbYy0DPOa+1TmK4UifGxQAiujm0aYuY1Ql6S4CHNs3NbpkTArLlpEjCZLDMRGpRXUm+3SGvpOoClbKSJOA7HIYUXQDrBDeABWzPFuxsS8pIUjy8Hd9PIS7Y+vcaNL65QCb8qcFeapLOyBLExL/VVm/2yz0eXtXpHFhOS9kwmrN9VQsc40leu3Rku3lpMoSRZS39XN/KwyoJEejzvG2WdLdjuLQOC69sn2cpNK9JpCigSWZnc6ftuFqZ0jBnjuiWXeGbBJq/mgCc5xE2cuEdipXiVgaPf4Kq1Qn8y4pXeN+JmeqyFxjjMLgqkgGVjzrZdNLFEWTPluA2a5Srx3hm2w0W+bPbxwys6OXjM+DstmTJPWeRMZKsuIbh65AyZq8/VGn4J1cpoJjAJcgLTok3lAc20UXcOcUxyx7dSJtEKlEUNVAuT6G0QwsTUVpfFAdn6/FHaLnFh85XGDoPy+/Enn8E2vhoZNmna4qknv5nLr+m9R3kWpbTYt9tM7Bkor9rZumYANVRUKx+qdrR2+2itoLjeOs3O9R4vXlqadddQimGjXY+XxPJx45KicGEsZ0y5eXcdZUq3lIXIUh7kae7jOUqz9mfdPoFxcl+LL+v33WrxiZ/9j3/gs/h6PP47KP9jcnzku/4ir0/1hrLkTQGFhaJRRCwnevIPF/ucuX4dIRRd4zRcyoTJHIZwxEVyLEKOYQmHUhVMimsEkekHrSqJLYBECDjT0pvNLeFFtvf1xpCa0MvtmMVC7pCgiFFshK+QZC6vrRymbepqcr/FanCSzrnvIDcTsOmE9WJTCpvrUY/JbkGU5IDE9u6hmN7O76w8QJhcBnbx5AvsqC4dVSDa6yjSuiVadVTBWWUkV5QWbpnVkqpCWVwujxEpl54MuaVtjOvSX2SQDVHAA55m1XtM+Un3X7DUvklp2E9ZukQmqPCtGJIOla/WkfFV7jh3Zx1sh1mjBsoVhl7bjHnjV/Zrs5fIboAcszzSQabKFaEVUBpQIQKnlq+3mdAxG1PlPlr1zcxKzcrnyqIrQs7IdQplMchmwKoaP1/mPq7HS+ygg5KO0gxrb3InjzlammXlFm05A+VemWCUyuSlA0KydOeg/t7GkpG6TRIuT4/UjIrl64fTcmMSt0nbSfnILY/hHW/xheU38eZjOllSPZ+4cA6YvMGsHZMoC2Q8rZ3VATzzHJXr02zo65lumxr808/juiHKcclLoaWfc/FwVsxkuZVpnW3PuNFsdZWFQzd0Sx/QTHk5y0Bb8ZQdp0/oh6TGVV4qCIyc+NnhIUol6/ZDACkOqRS1+7pvOhwo5c5o8bLAaX1tptvxE3pIZKE3/knzsDZGar4bp/l+pHBwHAWOAcWTBNE8hDvnmixEyZ3FMc5Nb8Myvgtl1KZnbZKGOjDzmjFKHWTKF9J97MCoDLJZSUlk6hivNQ8jmzZb7SapmMnXM6+NtFKknfLxS+/gif07eeH5b+T5J7+9Npd8rjyNLyaUecU6l4xzjyiz63ev34Hi9j2t3nmtdZznjpwmswXKgMjSlTxrrx8IGHulxXW1zKvd0wipiPaPUYYH64Gtod7IG/3XQOSE5vlVQ2WXBf4D38UHLw0gzWq5vG91kGYttOZAeXuSE8kHAJfbwufZFy62/yBOoDs7+KJEypjD5v63DSh/8vr99XeM0zZbWb/+fyEVTyzcRbgwS9glm2fRosQG8VgHeovZkHaYUKD94HwzltPCq+vFAa5TIuOj/IT1V9iPe7P3mfug4LZLr9I0yd247COBnbak72mVxjPtWykNQGmJlIvBMVK1S1DVLxf6GVfOusvBLneOr3KL+zRupmgYU8aKKc9j806qKZA2EAJ+6pTLk/0WI8+tZZpHWUeiCL2chhzTt2cy1x4T1rJdRg09VpekYLEo8Qz4KVNBZscoIWmoCV0GFEmTtOoLXmQESUhVk6RsUbOhbpZSCNeAclBiBsp/ZPsGP7z5SyAcHDWTr0urYKvQiauGmpDm7bqFFYDCqYNZZMod18uvYcrdVJ+/c3PIp/eOkamQGwvGS8IkEZ8q7sfPZ4F4JV8fJR1ckxSeGAWLQ8nyxGHF5DCjjjY1rOrKN9p79b6aq4zcNyUq0keV2uBpKHrmBkock2CxsiapyPCKSr6e0iTkleA4L0mdkJJAVeWQGlD+5WWbp955ll8++i36nN7BmvIUh2FLP/ND+zmO6WcsswaDSrliywPyddt2uHDmbpCC4+lrHGed9cY6G16MJRT91Xa93o6D2To3KjrYtiD11xh29Nj9Xv4VUhWcP3MXz5+929y3SSZVoHyin/fYH5Kb+89kTmFKC5c9hUOBbfZtkRRGvm5AedMAo9Lhx/lr/BP7h9lpdWtQHhpFjl2mxKYvtV3kOHPtZQXafM2LB/zu7a/ndrmBjW53KlKdBLhquvAsBjHbz/W58GunKFJRO2pnptUYliB1PHJpoWyb9ex+Brbpd59l4B1UVyIlsqyUHqYTR+HgtnOcVkZiWNOFsMW0GLI82ucl54x5hpJxu0di2bx24QGubms/jbZxGB+b0kLnq0pd5t3eAZqZwruoP3u03KDLEDtZYOIm+DVT3iAqHayyIAvuJml9F4qZM/vUuLAvm7m9o1p0VFbHHNJvI4RguHEfH7/8ThSSs93XuLOjjYFvDTXxtRpqJZSfxIydFq2pjkdfuPU+/b6jZ9jubTM4khK5FSg38vWixe3529ndPEIeWXXbVqtS7wz36va01RGokNR09PhvseSgCQrbXWBpbKFERjD6nbpFYIbEsRLCsMvV9JT+A1eCUlzzV5lYs1iyl421KZ4J3IIyIjR74ZH4Mg1L4xVl1s61yZDrh04gr3WoeQ9zP7aJFZ+17qv9sMqhN+tRbu6nBuVIri6u8Ub1GB/kUwzbZv7aDkJIYiumzDZw44TCtnnp8a/8N5/H19vxhwrKP/e5z/Et3/ItHD6sA8tf//VfP/B7pRQ/+IM/yKFDhwiCgHe9611cuHDQkGtvb48Pf/jDdDoder0ef+kv/SUmk8kf5mX/kR0940Le90KaRnrZLKYsG6Y8Fl3cPCNpz7KoP8c7aqY8I+Xnd/8JP7X9f+ILSdfVm3p3cJn3XdK7c1WbbuAnAGfaeqKfGb1GHhUUSMJcb1ZuSy+KAxnwM+2En+okfOr1D/D3vvfvs758mNXKOd0A8X6qEGaCNZ0Q24Dy4+17AXhx10hxnFsQskV/2uHznft5avxRWt7fRIqIXdVhqVT8rz/0jwiiCZEqZ6wxM/l6zzOgXAnsIq1rekolKZFsF5odun9Rg8I9g/MCt+QbrJk8bkFM+IHpT2JLU6dfuMTm2fh2wqc7OqubWnB4XwOGZmVMkwUaKJdWXfN0/GaMU6jaRCuym9i+YmlkArxcgRBcWb6DZPkwOA6Zkae1mXIoeQEhSg7lGphVxl1Zod1Ok8Lm4zfP8eJwhVw5DNP5zVOx7a7xad5E7ttsq54eA8psesrjgq03RJV5dK2DoHzanI0t5bq0j07r/3cX9HO3JkPG7TbCZIalZxhxNyYyNb+WUBzzBtzsnOSIN9DPvzBu7YVdm7yJxNQYV6ZyeYkz1OPRb7XZ6ulewSXaXbvR1N+1+fw5xuM+tpNx5uyjlK5LWli49sGNLJ4zmSqQ5KXEaZTc8Z2vsvbQPq3TMVKWRJHeHERZMPJm32GFE64FRxFWRC7yOmN7pjek60REhjFpz/1NKmySOfm6ZzZE5cyuxQ1SHovm9Pvm8LyQw1kHKzOJDGMOVIgBlnuOlf57ue/koG73Zk8TZO+E/uwcUz4QIVfd9RpIisijae2QTTSr6TVjprlrEhWCai2oe5QX7Zo9DP0mTp5SCounTtyHEgJlQICUJQiB7U0YJm1+6cK38qXJXeztH+Hm7tn6vp5VpxleCmoXZOmUbERtQGBUfxTmO1uuXquu+oe41l8js0QtXx97GYUEa44RXioF6+UCk+N63GzevBv5VSRCI7IgdZFOgr9whWnnoPR7JBoslx3unfrY4bQ+nxMOEbIJMkfOyeFb05yRvBdBzHJ+ndAk2LJqLlEgiTlinutWuEQSenw+Mf4NJth0X5n5blgSHu/exWRxFhhF67q3LqJBaObPWrrDybEGzssIAiN9jAuPKJ+NsXVKXr9n8RneyXY0Z46T+wih+J5f+3lapgwqtnUgf225IDNs67a7CLlhSUTKjtMjUXszUG7WloEJrJaCXVrTgrfuP8eR9bhu5ViB8nQykwoD5Gmblxcs/t05j5+7/VYmjv6eoAiRxkBor5PRSFOOz5VC9cSElXSXzLCS/azH37jxvdiV93ehKI3E/zA3EECRNjFTlUzl2GlaszfYsnZmjvyAxPUILNOOZw6UN1XE8WKf1Xh4wH1dKcELz/1VABbjmPPhQ3U9OYBSgW43CgiZ0kksZBmiPItKDUyoz9eeDLirvIkqM6739DurauWfz19HK5slKzvoeTJNurUT+MQAO0cULEQua/uGoVrU+1YFyocLG5SZy237tyELhyzQDyeWPkoJNpiVoJzjfL0HWVmbVGa4JmkVkOKT8mR7jT1TTiKZlcsr8xxCX6Kk5NX+CQohyEyJhq4pX2STNZQQ+GlGM1Z16YmddBmYOaQcSWI75AYkl8uHa7bw7uFXeKf8LKfHp4lsnXAUYjbH99rdugxgVLaxLMlOX7O4vXyXu3iO70h0+67P3fMmdprd2sxOWfoPl4wq8MlUsf64Tr7lsiQzyadeQ3fCqCTsItbMtWcUGm4jQQG/2Xs/nxXv5LJ9kl+776186nALIWbydadI6vZdXp7hF536PkohKBstXNejs7eF3N/ErpBPobRcPlaUCFaN7DoeuJSuVbcgy8qqBaPx7fAbKMtmmh+tVZpF7OGW5QEju7LRpkz0d1ZzZ7JvGOFDU+KqlenUYj9+kW976rMUxuiz6j6y5zfx0oJRW8eXrSREFCV7/r4ZOzNIolAH5OuWKvjfn5qixno+HJWmI1HSI/KmdYeD2A/wkpjAuIV7WYZyPRJTDlAlaJaljm22ZBcrkXV7r9KsBZfX7+eRm28A4INnf4f38xv8y9d+hO+5/ksAPHTjSc5eeomj65copUV/f7u+dpSiu/crZI7iE7dG5LZAqgLHJKMUkhSLcXaYi791jo1Qz/X9LT0m7fEAL4mYP/wyJDYt4NwqsWKSI04x25uy3hLxsXO868I38J5r7+Hcno9TGsNIZdFvjFhYWCdSVUmYBULwqfLNjOQsIbyQDGlW11DkSFXUoLxjxXxn8fvE+V5tk39ib4OXzryOQSuY8SKlYjGacM7EzWO7y0trJwFIw2ZdvlUZbVbydQvJxuKK7m4BlN7BWGnX2+V8EeCF+r4KviqB9HV8/KGC8ul0yj333MO///f//g/8/T//5/+cH/3RH+XHfuzHePTRR2k2m3zTN30TcTwLcD/84Q/zwgsv8MlPfpKPfvSjfO5zn+MjH/nIH+Zl/5EdpQmAhCtpm02pk49qUH7LNT0Rx8s6uJkon5F0GJkF8tXSYlyskhQrCKBnQPnS3ibH9jUw8ExNS45iaibE0cYQW5a1OcNT3XvwshKrUdYB80vlcQaWYiwV2/0+T952F/u9PkuZ3qgMwcZSUlIaBsInwjGtGI5176HjzAKKG617uGYVtJQkLxw2G8u0jHndjuqybNIG47JBJFVdV65QtXy9a4L3XFmookCWVZsLS28uZj9Z8qYcNwwrwIo75ITUUqSpclmXfc7G17hX6FZfsnSJzLUGdow10RvPxFb8/X/xk/rnRpYf5kHtvu7M9coFan+AnhPxZ77vn9COI5w8Q5jAaNI7RLp0uHYVFSgCFXJr/BW+8x2/zhEDzG7ephfqqiXaRtziheEqn9s6iRTZQaZcWvyK9S0UhSRqNNg2ZkULxYg3PfII7H2ZZqw3+SJpfg0oT4K5xc2Y5OXGqrthTKTsaMLYmbWOcTyjpvBisJxayr8m9mmQ0TCZ0Rtli1RZxLmDv6CfrzvSgLJqFdN0Q87c9wxLd+0xWW3w6hG9cUoUD6dP4/v6/yeTVc6/8kbKUrK0dJ2FE/vkysL1Z4waHATloNlEr5PiNnP6d4xYXrqm3+O+YSxVyUY/AbNJWNGE6/4RsGI6pU9a1RDaNh869gLCgOOOP1uzEhwSOTN6c9BlKFFztuG5rYRnp19rUOK6IUvTBaxMS3YDM4ZyE2CmaoFlOaQ0SQw7yrAWTgKzFlVCFnzBeZlIJkjH1JTFLo5IsRKz6XslT4dr5vMdhNRBku1XTLlfs0iR3+DQRAdAnz32DQD4+VwP5zJCulNGxjimRBLiHGjfckkdYmfYobGv553lKNZjPa8cW7/8onQAQcuUpVz1TbssixokD13D2BUz5qtXCha7O8jeLmXmsX31Ht3GaO5YLIcoU+veWDmPZx9M7Iaqzduy25HLz3PHbb9RS6137B1QAst0DxinTf7Zl/8mv5B+I1P3GGNnii1jcgOMTfkijigRRAeY8keuvJUcm54I6Sc6mTmZzsCPlPBacAx/0Tg7K5huavbx+W6X//DgwwCsJjscHevnuEKJa9adpHBJ5xJ0BbAyyEBRd1iACpSX3HPhZW7b1HXFgWHhm40n2RAaoG+6fUID0IUEhCBlt5avj8zaMjaBlB0UXLaPYimtTZHGGK+Sr48HJw888yhe5Isr+r1OPJfMOLg38yk7xkRut5PSn+QcD2b1mwtMaJQJ7XwAwNHxm/mnr3uQkaMTvrGU9Xw5gpb3FmkTY8LM1FZ407CWrzPHlE+DANftIoRAFRmFMaoEkEKPgQ9c/gSuAQt5abN//p1ckfpZtHc67Daa+OPZ+FOiVbOgyISx3UGWsW7xdWsDUCSmRdDbTzzJL05+H2EJ9lpdUIperu99t1giVnNMlnH3D+MZaBuVphczBV7msrZv7rmxSUFZg/Ld5phb9u/kzsGdnBueIzMbeGx5UMImM+f1t/Jpfa9YyMIjFil+WZVrmXrpdJ/M1CLYAuzKsXk3pBMWnNzMcMqUUkqGQYvUryVZRKLJRXQC7+g002PHqkD5Qm1ehy2YerP7d4sC25QabXIYF8E9u/dwatrj5WKZtJgtQK04BDlTeFi2YGdRr29Hc60ieMfotzlz+WUKy+Izt95HXvlOGFDeiyOUUgyDE5RGhl+Ikokz23NGpUvDgHKSglR4uFYJKDw/4rf5Fr7cfhihSk7ENyikxS/ecZpHFz2GBpRvrRxm2tBrqZtnLEf6OpVSPHrqDv2eVo/xxmcfoVXEs7ijKElwsYTiknuUhlXJ5jP2TYmAVyhSs987pk4hDJooy0bh1qqyOD5mxoPZ15Si9ALsCvyZZMtkoMfeyr27RLZ+N1fCMaXxkqmI7rbp/b7bbCHztG4Z1o4jgnDCtj8HaM0hmPVF/0DxK/xA/k+5c2+2z/ZMos5OFjixeA3fGL1FXoMgCXlf8Vm+cfdR/CSm8Bu1wiIxvbyXLP3e9mSX0G7VoDy1LRSKR7MOeelwtneR2xfP0yynfPj6x2ka351+MeRDn/g5jq/rMpDVnZtz115y5voW9+7cyy07b6aVtjhU3EF6/CyO0anGyqHwG5TYJEbhlIyXEORY4Qgrz/HK2f0GZUhqOvJUzHIV81Ytk0HXxIOWejfzJscmx3CN30aGhS8l/aVrtTGu4+rvusxx1otZ4nQxHdAyoFxmqe5iZFb/ppVwmIxp+PLs+rKU/ZWjDNqNOi4SZcl7Lz9Bu2HKRyzBoKn3mkGxVDPljpnHFVNuK8kwaDIxyVHbOrif7/paKdVOt2jv7dY1838Sjj9UUP7e976XH/7hH+ZDH/rQ1/xOKcW//tf/mh/4gR/ggx/8IHfffTc/8zM/w82bN2tG/aWXXuLjH/84/+k//Scefvhh3vzmN/Nv/+2/5Rd+4Re4efPm13zn1/uRmKghdzxaxoH1RHgVWxVEjs+pdb15xH0Ntoc0iUTOZq54cprzu4keuNtWwbAt6RnzIX84ZM8w5A0qGQvcVMvkSmAJxaGmDoQzy+ErvftpZRF7RxeYmEn4gjo5u1Az4fa6fbxUT/aGAeK9qKSowEhW1PL13IJ7V/YRKGKvyy93F/m1VkosFJ1pRBY42BQ8zzmO22MWbB20PuPexkSIui1aqWY15ZWRXKksisLUJKNBuQKW7D0i5SIFPLA4c2FecWfs7xfK1/G/LP41AO73tFu5k/YIDcPoyYyjW6b12pysuWqpkRYuCHhpuMKn1s8wyVyU0nXuY8OU3+Ksc+jECZRtszQZ1sFg1Ru2AhwNmTJ1bDatRVatLUojaQwX9AadlQ5I2DeO2dPcIy/EgTZ6pWERGpMJhePPgfIxR29c53UvXcczmZYiaRFYUD0Nr0yYBJ16k1emp0/0abNwdqeUJpjy16/U2VDXNZI2oXDdsG7tclrepCNCPMOYPd4P+RfxX+Uz8d04TQPkDTCsTN9O3vpl+rcMOPqmTR5452d4s5GoFgiaC6beOfJRZUkYLnDjkg5STr3uRYRd4tmzdwuQ5AdBeVI4dc2544UsGnfufKifcS5ycq+JM9xDRlOsaMRN/xDSHrES9nFycN0pl9I76XsR3cNtek7EmZ4BDaUkldbBmvKliBPHnqgZF8oCt5XxWjiTJUaRcYb1QtqTNla+hSgK+pOq3lo/oKjscYxtlAHlThRhfRVT3u1fYdq9gOdGdZ27nZkgWSVkkb6ux3NtOCSsRYR1EJQfj7eZ9PTP9nt97hnrWuwXlzVIbOTzjEaK7U0J54BfqFxidwakAJ5Tp2jtziqh90x9om1AeW4y98tC/93CtsnuW6KWk0/MWLPz2ZgXwJtu0eZY+6++ncPlNsyZsoGuB1Z7WiHSWD7Pofzg/qFshyv3/H2md/4XbrntcwhDte8sLZDHj2CZBOCLu7dyfnSW/8j7KZyEV7oRT/WPkxg2LDPskyNyhJjJ13fCJT67+UYAbhUDjplE3CSeBUFls4evIs56GihP9jukqWa3LrQXWPeMOVK6S3Oq58IKOa5Zi7pXjpMYUG6bpERjlCPig8lCnahSZHaDOzf0e3XCBpmE3spLZKbefstdZGLmsjLS71Rt0zAzf2jWlv1UB9hR0OK7b/0hnri7w+fesMgLJ/S1p6VLWdhcy84duI7fC97E2JmNo0JpFUezCOuyir1OymJacqyxVX+uY9j9VZOsvubfwbMLFjtmbZraDoVZBw+jFQVJ3qrLm0au4JYnnubMSO+nQqha5lxYNo63SInieXWecTJjyoUJ/FaLPTwDyqP942y/8EGmJpHUmxQMmhJ/Zzb+CtU6wJSXyuHe0OjKA2iQgZIICo75m9goxn29d3fDHZpmzxZ5yVV7ZhLWrZjyVL+HUilG5jw2BYXjszLQ97xXCgornoFyt2Ql0udoZ208T39XIj2KQrJhQLlUBW9A9zveZhmURSozHLMeVaVVzXxCahIbUlSO0oqFzXW+77eG/NnPjDhkEo3r3UUKwxhK05f+BXRJVWNoaWhoxq8d9QkrptyWTAwod/IMicIyieGB6OPmQc20BiI7UMbUTqK69eK0aGE5gs2e/q7jaFBVxpL3f1EnIHZb3drMstLi+llCJgS5vUYVOpciZxBMzPvJuJh09PuEet4JIXmL+0Ui6fOLfBiAD/NT/PVXf5tzG3oM/vTJPtvGKPDpu9/AJ972QUAz5cuhvs6SjOfXTrLZ6oFl02p2mCwfr5lyYZhyQcHNdAV5KOXUN11j4dywridfjgtyk7z1zLsL/WYt0a9L6pIeAJl5DxXItsTsXADbWyfIIotgMa3rgwkdbGUxDRbqBH3PMOy7zS6h46GkRJYFjTQmtkIGRk331YdjYr078uc5Zz/NpLle/27BsOt2vEAj+FqmfMNb4kiyqfuBWzapAeOpY0wIrZK2UTlcbR1DpKlOPkiISNkw9/q2o19ACHCTEgFcEX1+rfxTRMbQuGOSg8fWLyLKEqFKbk2e5db92zgzPsNKvMK7b7wLu3UUhCAw9d0xNqUXkFozozJXFDSsHVC6jC5QM7bcURm77ZP6cyYBUY3/pWKvNhiuS+RMUNXIG7jm/WXKwleCfv9aHadV+8fUC9jPZ2Vr/Xi/ZspFnpKWVg3KKQThjsNirGrFJMDh8T7jRqNeA75d/SLLg2tkajaXdgO9Xl0e3EVy05jvFTlSCZrGe8NCMmy0GBvmvmWYfvIcypItb51JkNPJtvjbP/pv+f4f/Qn+pBx/ZDXlly5dYmNjg3e96131z7rdLg8//DBf+pIGR1/60pfo9Xq8/vWvrz/zrne9Cykljz766H/zu5MkYTQaHfjnj/uxfuUKk9S0KnDatExQeTq8DMDGwmFW9vQCnhlnx6FqYRFRoriWKRZN9nZcXuGX3t6pQXkYFYwMW9k3tTs52qnzJ/P3AvDQ4nVyr8GLqw+SSZfAK/n4/e/h13gPAM+Xp2YXa0D5oLdEv6kXpoopD+dk5lamavl6SgFBl7945ivsHz4EQpAIeNbNuf+VF3GCkgyL31Dv5lZ7l5VE1+0MRJNIzJjyHMXQLNQ9Ty/KhZIkuajrnPShaIiUV8x1F0ETKfVz0zX7+vj98l5es06y5Sxywn4Zy7mOQBDa+nm5VkFv3xhuWLPFp+5zWeo2ZS+PVnhmcJhHtk/ollSirJnyO9xrrF+5Qup59CdDhHHV9CrwazKWDSvj6cNHeOKuN9Jnh8LUUgsD5iqmfD7aeHWyyvX4YIsIAFGk5Mpmjw4l2sW0bFjccrPANqyfKBaYMDO78ouEqd+qQXlmzLz2XutCLBBS4ayZNkJmUygR+O4sS+n7U0ZGgbEsRrxJPosAwkAydVt0dt/IkRubSFuf1Y1NOYMEp5XRW9OBdrjfQgg4e2yCQvHc4bvwe/q642EPYaRpV669jixzcbwUv5vSs/WYqALwr2HKSxdpz0CKbee6hZfplZpaGVIs429epXn5JRrLIbl0kO42QdrjxNFXefgNv8rGkgYiR7wRf+nsVzjcM4GzskktSOZaorUOhRw//RJLSwYElCWqlZEWjbrOfjrRm6HnRjSmHoKc/mgbpwBUTiMMEZQoLAb5GUTFgkwniJ4pR6j6lMuSldWLtLwEYeafnSh+p3iQ3BoRmwRAu6nngZCLCEuPIdvXn/eynOzOFX7pfd/FxePneGA8K/cAaGcHrPOx3EndIhAgVA5TcVBy9kz3JE4Szxxnjamdbeq7c+UwbnfoFzqA25b6mkqpe5gDlI6kMR4j5uTrzUPPsrSwTpl58Npt3Oo/h3IP1tx55ZhyT5s/Bkuvcjp99cDv/3P7bv63C9/LpGpvZ5z0Rws9yvRlbONUPTIAdD1dJrEjPrka8EOv/1Z2z/QAyMzcdEWOJKrl6xe2b+FGuoRAcV+5y3Ffr5uTbKm+hnGjz19Jf6x2Ld++9hYy1UCScbXdYcPt87uLb+Q/HfkfyGN9niWR1vNV7h+tDcWOtXTSYRSHWNODCYrIMOWZ08I2SY4ibXLNKsjbs3e26y4wMmtAakovMrVZy9cHdFFK92EH2Gssc6O5wqDnkrmyVr+khUse9bgpD9ffPaXJJxcfAMA3CV1hVBzNYrY+7zQsennG0eas9WfLBKor6YC1PCc1Ne2JSe4oBKlhiypQPhRtPJMMTclxJylWpsdIOz4YH8hgkatyh0dbGzwy58c5MABlsRzjGwZvun4/KvdJzFgeNSTPH/fo7M76WEdFOjNIkglvCnb4nwb6uqSjaBqpfYtpHZCt93Wi7fBgA8/8nlzxQnC2Nufoso9SkKRVQhHG5jyuKMj8Jismpt/JLPCGtdHbsOzSNu0JG3mDlqWZSiUkce6xjn5XR7lKQMwmq1znGKK0SUWKXYFyk6juliGZPDjfC5UQRHo9T2SBa1pKvrq0UNfTV++gAuWL44IFW9bzz4mWiCvd+RxTXsldbQNKRk4Xay4peMIa4EpVP6tGGtfR7qRoYlk2Wwum3ExoUJ6HDt/g3odQCiUEsT0zmPOTGEspItshsg5R7cFCFFzqXKZIJvjXX8MOp3PydZNQtixe7z3Ji9xFIRyWii3ey8cg6vPAlZdBKb641GXHMiUmlmBqmGQ3z1hMqt7dCe1wxO/c/UYyTDmUkHUNO4UiwUNIxRVvlcEDJd2TE9bu363ryXtxQmEehGfY07DZprAtcilRBpR3IrNmmP0ptPQckXVi2ZQlqGVe+eVTDG+2iU17Qy/LUSiOTRJyc66l2Kg92gt1YqUVhwhgo5sTW/GB9nKpMdCr5Ovjqd4L9hZeQJqf9Y16xko67O8dm6spD/CTmA2nDyi8NEJJm9Q4u8cGnCMEy8ZT42rzGDADmCMRkomqy4+ey+muXlM+Eb2NZ+SdXGtodUenGCCLnCMb1/jQx3+OIJzwpktPEAQn9bXbY6QpbXR2btIwib6wFCAkoTNTujjkNNhGSG04WxnDAcROwKXb/jxOltby9cLMubY1ZZWZmSFzQNkv/PrzGRJ/dAXXjkjNq/RNcmbiBUzT2YLXj/ZoxRVTnpGVFlMDyuOxxZVPLXNk00fOyexPbV+lG4d1uUurHKEEdc28sgSvBcdZY4ssCxis6+SfW2S0VVB3d7KwGAYtRsY8czWqlACK1oWnKYuYcSNnmEm+46ffyD/51z/An5TjjwyUb2zoh7y6erDObHV1tf7dxsYGKysrB35v2zaLi4v1Z/6g40d+5Efodrv1P8eOHft/+Or/nz8+/u9+kKTURkfbTr9mygMjX0m9Bk4ek0sXTD/IoWqym7gkoqrH0K/zts3Haeaqlq9PcothpoOA3vIAqFRFin9W/Dli5XCyscfayVUuNnRv26obx030+3m+PFlfq6qZ8iUefPufxs4zGiZzui8qF8mYIvVq+XoiC7bUMj035kH7Aj/l/DP+kf3TPO1l3H3+WZqEvMrJmqVp5/q+16VDKBQT8/0jofcJoaBbGb0pi0nmEi8en12jCVSr/rm+TLBb38LCQsCtnZlU6jPFvRxO9vmdpTcD8LrWr6EoCc3zt21FZ1I5xs4WSHuOKRcC2kbu/spombSU5KVgamSbR91dfuf/+DsUFVOeHWTKCyNtbMqcfbfFC7fewyK7lNWqaRaqUlmU5r/bpnb6mY0T9Xn0h0zdt4gplE2BxR46+LpxooFTQAOdbbayXi1dd1SGRcnY7+CZgCgtXFQJ+36TUarlb+7ywWLd2PZpzsn3PG8yk2oC3yy/SG4JHruvxx1nBadufh5lzAPL1EUaICdtRf+2AULA+EaDvc8eRyloLCcs3T7gT33jZwi6+jzxsM928xtACZS0iY0M2m7mtOVAP8uRqaX8KqY8LVyE/VXMYdSqwhpSK6NwZgx29+gE39lHWAmtrMPqmq6NUgt67C0JHWhORZVBdnhiEvNiltagvEpcnzj5NFBCWRI3ctaEXf8uNeoH1wvxQ8MYD/S9FEzoJkNcqc95KX4IYRJElrOMNM7x5Vzf6l53k0YwRhrw/uzkNH81+5/5JW+JxHRYcNuG0bEWkUa+XtWUe1nGIQZcPn6OoEh4cPrCgWe2kM62Dkv4WF/FlE+VWwORwDCMj66dwM5jDZ7RdeUAwgRLQsGF++7RBl/S4zMnNWhzM0VhMu25J5B5XsssAbondIJ2/+LbWFY3OLr62QMsGUAgJqjxOcrCxnJilp0b9e8ibD659VZuTg/x0pffpdcXs25Nu3r9sz2tqBgaD4RSWVwn5+MrfQpp1e22KqZcy3ozDpv5FQoDEuUQN9qgZeTzr/pHuYxOHB7Pr/GA+8X6urzpUSQ5b+/8GFdbS4xVmx88+zf42PLbec20JVwSM/nq9dYSmWE/TnR0WcZXphfoDWZsL+hElRCKKOhTmldWpE2u2Dljt3vgs0MztqZ+AGViasrN78ouk6xVu8nf8E8Sui1SXKZxpy4sTgqXNOwwMMZhBZJ/y98isj3WooIP3NDPWmX6npq5nueFXTC2OiyohLXWRt0vtzKn+183X+GT126SC/1OUrtiLyVhoIO5w0a+vm93CIqqP3mGmwkmRiq5ODmo6MBfYGSMVHc9m4gUiPmNtl4XNtpneKKv//bSglZlDVv6Qb5wwiMrSpYmpj4ViIuoTpaslBHv6V2jYxIPPTthwUiEF5glB2529F52dH+PwIByO0/Zd7ogBEKVtNHGiaL2M5iNM4eCxHM5muV8z/6QH7q+QWFPZzXlxSyR28yatNjGMsH5NG/WTPn96JKuz/GNbLOGKC1imWJVhlzGCPBktsHYP0I8F1EWKubkrk5+Wf6AxsjU8HYPoSonOLMXVvXO/VGBK8ra/NGJVogN26psWUuQK6awAuUTt4OcK+Oqpr8VTbR5JzNvlrBooGyHra4B5fIyAA3rFGfad+GYPTSqgiApaBjg4WUZE2elXn8cEkbuiEvOHnY0YXl6U7P0gIwNEJIusS95Hu0ncVf2tH4+0z6dOOTkrt6Ph5beY9uVisLcZ8OonDJCuqN9Ysfjk7feh8gzRBrXXjrkmik/dux5GrdeRjmCPKp6e2tQ3kzCGii3iqpNVp/MUewYp3qU4rDpFFO1Ytv3dVJMONV7N6Vtnk8eOrz46Yfra/byjIKSKTGZAaMriQHlnQWGxi2/Mnl7auVFEDNWXqG41rxmHr2J+0x/893Fp2plwFJLq2dsNWAwWK2Z8shvIFDsyA6FJfCSGGVZ9diZdXmBZeMjtB6s8WznLlxjxLZFSG6SK5b57Ppml5+++hAbnsYThaza/oUsDnawypKjG5dJfB9/06iHyitc8x6pn03ueLXZW2yShNMalGujQL/YxbcTRFHUHlCgE2ZIi2N7WyxU7cDM3tmypxxXc+ove1ZeJpE0TNiWKQsn3MeOSiJjZNgwzP3U9YjLWby0FO5yfF+/d5mEJKVFZFb/ZF+Pof6gmNXiU9JNUg5NVd1DvVAWQpT1HoEl2PYXOSb1/rtr1HhunrFazvYenURxGJjWwYdCg/dsB5SiFdpMgpxJEnAxDXmp97v8STn+RLqv/4N/8A8YDof1P9euXfujvqT/v0ejf4gjnYjSdtkTPdpfJb9cNAZJ4/YJfLPoD2gSFZJUzT6bqpxju6/SLBSO9DjT1u6XA2VMdBozFkIBBVYtTT+Xb1KYwL5KJkYEbBcdNphjY01CPHNcPv3b/xeHd7dYL2+gUOwZeNN0pmRpgGNAeipKdkqdJPgz9md4u/UM321/gu9zf5a9pMG4sHiBmbwxDzx++J//U7JCEUnFa0nJLyRJLV0PAMcADpGnhK1l8vaMdRJCW5R0xIhEORyT2yx5IYc2tDMrwIXyMOuiz8nRFh9dehsA97iPoqwJYcWKW5JGYpym58CnFWowlpYOqv9m3nxqC88pyJXF+dESF1ItxZRCEVg5x90BAEt7uxg8X9eCpqaWrCEL9t0OXTHS8sOsmp4z9UFVf+75RvKb5NQ9TwCrSGnvrPP9/+Y/12UE26be8fJpvaD66IXWzbs1KK+SP7HfroP8tHAoMwmlIpwYRURnOnc1MLGbNOxZptT3p8TMNoQ7xCWmDYvClggv4fjeRym6JniO2rXEW1iKxdv0M7q5cxc7I59wywSy9+6w5I5oGpO3aP8k7eEZrHzWWgbAbkPLBLbBbkGROQfcqMHUt9oHWdQsd2swFTs5QjRqyWL7yJROUzMpy8Ki0dLvvernfdbWvxsbYLA+OczvTSM+Ngrre6uORmPEysolRFkwDjL6c2XZVJJCN8QuJW0J/ZEeb1OvwE+HtRHhpeSh2nTslTvePvsKNUOijeaQoL2JNMmlVyI9HreER2JqFCtQLi3DlEuFbUz7/DzjWKSDxbuGr/Crh96NNVe+0c9mPVYdPM2Uf5V8vUrOvFk+r6/bPcZ2Vx5wYAfAyPfccoJc0Amz6/4a44bekE/fjMkN2BR2wWRhgXH/WQpLq4Scpv6baPsWVp0LjBe/tlXMDbeFrVZIhvo5XFrucMF5EwBfsm8jNcHI+cYH+F5+gg2pyyom7QbCPonlGsl2OmM1rqmQiQl+IrcKnM0tyRwhYI2Yef7wFmsHoSI8ZwDAjvD4Nb5dPw9/ihBazQGQZAHv7f1v3N74NDf8FeLM53Kg5cs7uV7P+2KKZdbYvbnk3HEDyncsj9boYElHnPsIWRIHyxRNI9tOm1xrJ6yLIwc+OzRXP/JbOPkOiUxq+fq0bLMd6X2h6w3YNkBujz6XxscoDauWFi5h3GHfbqMU/Bx/gefEvdhFwV87P+b0RL+v0vSw90iIvICiGdPJWvhZgWXHnDDhStuUH53IEpSCkTPrYw1gIyktG6lKVtCB+47bpmX2yaLMobBqSfmx3RkLD+BZTSZiloC9IfcYWinXHZeB3eKfnfs7PGcc8i/3LK4v5mwtzFz0ra2IJVNfnaMoyqxOUL0n2kcKiExtrmNJvrmr50eXMVHpEAuXzUAnKFbHYZ3UWs1n0l2XFElJkbQq4RoJikjMWqKltuSolfA9gyEPxwlZ63O0jafMVM0CYEc5NNNhXesa5s26pvxBHqNUgs/zdrZZQSiLVGRIs7eEqf73pfZxJq27+djh2ZqXE3J0+2k8K0Md/iKHRub5W17NlKuD+VH645KduXjGDVdJaqZ8zq3egHLHuDpPgzaFUQwUc4yrFY5r9rO+vyJgEPS0G7/KOWxpgBAUGmz5Zj+N5QxIBAZ4+EWGX/i1uVX1bm4uGyl8egNlEnQyNV4P0iH2LJ4zoPxe8ZS+zngBJTzuvq4TvVVc8O4v/Cb3vabdpLvRtE4wxFZCb6TB7dW1E4hrF2hefKE2UROGKV9euUK3t4Uo4Pyvn+TSp46wMTWMZDyuQXnbJIbCdo/Ugc2OHsPL4wF+kROJCN94FJzvXAelkEbVVAUBhWMUZsGJ+r1IFAhIrLJOpnaKBDeNKSybZ85qVUTbJDqqriaVJL4kZ2QIlwqUj0O9Z/mtPVITXyy39Lr/qHWTsnQPMOUA+6rFltvHN+etDAIbWVKD8hVTAnLT6vC5/ltYDjTYfTabVBZz7G0do0xh73yPG43T9bsvTCzmT0KW9/Qasr24yv3pUxTChbLk+O41Xn9xNtfKVo/AzMHEeB6Epm7apaDb3abIM7qmC4yfz0B51cnk9s2rPHzxYJK87YTckT6Pa8oh6loNcwRVtwgs3DJhcmWZ0MRG7Sr28yymromlyhwvzlgZDygR2KN9otKrr+GkaT+8EI6RxiU+q8w1o/YMlJcWQigys15URJQb6L8ZmFaMXpbxuuLE7F5NTLDn6v32cLhRK3GU47I89Aibeu6f3rP5m5cPmuJ9PR9/ZKB8bU0HPZubBzfEzc3N+ndra2tsbW0d+H2e5+zt7dWf+YMOz/PodDoH/vnjfuxfu8ir3bsJT9zGnurUTHl1HN/Wi8eoc4K+NJlV1SRVFoWafdaONmjGIfdf1GDhdd2HaduQms264x0M0ACeNb2sV9QOcRXYu7OhcSk/zgHqSQpaoV40B67H2y88yxPyJa7LPYamZUbTCclLD6uWr5cM5+pV0qmeYH/R/jjdk2N2Sp9XOF3/PgkC4l19jtDSzP61oqyd1/05Z1UvHZEurtQLAWiME5Uet1hX+UKp+zHeUn6CM/vna3byk+XrsTxBbzLkgnWSXbtLS0w56zxFVPUflQ5+Ubm/zsyhCmNckhYuluWyLxc439JOyZ/Zu5dfmHxAf9CxEALubFykwZTevr4nxczVtTLcaIqcPadLnx3KApQ5b9W6R9+XXjRvuDo4H9jzwE+hkCwY07HM/P22ccXNFnsAuJbe2BtFqwblvlmYpd3ANUx5VjrkRqYcDXXA3PFGtOZcqDsMseasrj1/QvhVsuUwmP3/C/eeJF6s5KrtOrhzGwVuMydLXLZHZ5munWJ0zdQbdXLiqF2D8mJ4hk4pa7OvCpQ7rRzXKBasCWTD7h9g9ObWddbzhxVMcJyYyEmxlYc8dAuLb9ihsRrRat5AKsmx9oxxtIzbes+4M79caoXJ2DCpUVnWTPn8cfzEswhyBkHBmpiBKMvIAV0vREnBewKbdyx9kqU7f4NobQ83HSKlBumjYrUG2+NVHeCUcKCHMUCrdx1pShUuZFqOuo9PGhrVQ9sEQ3IRIRewvaqcAvwi4oQB5VMZ8J+PfjutRJ//UFTSUJotBnCxsP1R3dYPYKocpgZcfqN8GkFJUi5wpWsf6FUO1LIct8y4e6LXredbM+f2O66s1/XmQpZ4cQxCEQebTK0pTlOzOtm0z4pznq2FmdKhOn5t7U2sIkgGmoH8pdNv5mb5D7kubuf31AP1515oWuyLRc6j3ZVXnWuc/tbzdE8a+Xoy20teUC2QAaiSzg2zHpggsjJ+c0lYoQKLU47mL/E//+h/RNoDfT9RzqjU31ma3vHSzNunWg1+lVM8Zb+Py/4RVDmbR+NcP7OunNT14/tmrDsy5URbM8Qb3ipyYlIFZh5WUsLRQoPSgPLdLKBoT7nBrGYZYGqCu+2gy1I6IBN57XOb5x7bpsVex9tjIdRr/S59Os/voYycPC1cxnGH0JI8UTzMJ8Q3A/CWaze4c5BwcmoMOs39Pfbw2/jJP/N90C5YST2cTFFaCfeZYPxQoGOGLcuipM2+a1yEDTrNjHTdz7Na6rrpdWmZfTJXKYn0arfr01sHYxDHbjIVsz31urXL2IpYtz2+0LuPXDq0KwdrpXjqtE3quqAUVpliXQ9ZNMmMFCiJmZoE1bKK2Eka/LitFRhju8mRVAfSXcZ8ND7Ja41jlMLCzVKaaVL3e18qZtfZME4gedivTdUS1MzBm4JSwM2VRaodwhUfQy5q74VIzOnygeYkwjbJ2N18hZHQwfIq67yY3c+uWGZbHULmAYlM64TjJHHISlmbfO14szUoEyF+MuRNJ1/m5tpjrE1mgXPlUaBKUUuhhSpZnBTk3hxTPD1EUlnUO7PvrkB5f7JPIzLg0pSCXGldqaXQMhojq57KZk5GZcCNpgapXnajTkI7iTFDM4qB1HivKEsQVHJgy8YWgsKM7WBkQPmKixLgZjGOYaCF2bcT6XG+cYRNcQipcu5ynwXgsuhQ2C0ODXc5NRrUqoNuOOS7Hv05vuvpj3LvtVk3otjJ6I5nqo7CshFKzczACsV0fFSXYwHq0hLpyGX4Wofre4YkSAZUsVw702tWGLTJ7IJNY+x5eucmJbCjzpvrTxg0pljxFKuKscw7Sx0Pp/Uh0u5D+r1kKU9lh7ledM0lGSDl+jz0tGaMd0yrv7aRRr/95tv5859apTU0rbKyCVPjDVOdbxL1AO0von9eENgRZSnZNEmbqk954uuxOFQNnm7djpfEJHMGga05uXU/36edToiFRCpF1yT1c2eWvNjfPsnyeZt84pIuzLpYCEsihMLeybnz/NP63hbXOJHotVfkKfGOQyvV155LibAsfBMvJcaXJTVdJ1yRc+Lk0xzaTGhvK0RR1OMcIDfr39T1sYqDMYytcq6Me7iD7VotOX8E5j1kWCir4LGNd9dqj45h7tPWzLOhXUzZL/V8uNnrI4u8rid3yLjnyEV93jKu5euOuR8Xv06mFMrCdaO6A0cz02N1Gvi4pMSmLKodhiyouTVJ6s/vePrZnRxtMTatWUvHY3XPYxwUKBQfuik4P7rza+756/X4IwPlp06dYm1tjd/7vd+rfzYajXj00Ud54xu1Ic4b3/hGBoMBTzzxRP2ZT3/605RlycMPP/w13/n1fFh5RN7soFyPHXoHgE/U9jnXfBkryLn/ns9xT0NLNa6qFWLhUahZVv/i0SZ/5/v+Ie969kUAyqLH65f+HKkZ5C1nBsorKXQFytvWNtNKCeXPAMPNbJn5MNfPU47saTnJ0F2iYTK1+2JCaDJ7TSckKWXNlCeiZD09TlR6bA0XuPSJZa4+pyf9X238FsfkgAwXW6VEBgimxtU3NBt9R4maKXctyHMbpcBNh5RB6yAkESW/G76RDiFfKrU51QnrUdLD+r5eLQ/xH/L3c8wdIIuC119+md/qfSMA7+7+e0KzgTvYNAwjaLshP/iPv4+/9i//EaKs2v04uqUWDeLOERSQJBH+rgninR6xcnhFniXG13W+KHAEkeuDEiQGcDRFyUT5LLFDOVeza+dFHTAp6yDzW8jZFLaN5M+KdVBTGOPAHWnkYl6XQlgQ6HfSyJs8bjKXVR3neqddKwnSwqUwLtvRwNSLdQt6jdmG0J7rHwzgeVMmVSstI48KG7N7+cVvexdl11xn0oGqd7gxJdjcPI1SFqXfYJSd1PesIMttXFO7no613FfEDlYekBpTKKeRUzWUH6cNyo1FknxO2m/uqWoGWjlst9u7PPDWj3Pvfb9N6sc4hce2ehPW2RIhoBNssZS36C/MgmLbnd33q/ntjCMNyuNMbyyZmhn4ASQjjzQJCIIJx069xLZbsDpf227qiF03ZvnUBm9aHHHr4cdYuvOjPPzgv8MP1imNnE46Uc2UHxtrplIASh3cjL3mHpYTUpSS87kG5ZFwmYw1C+d2crC7CBkgpI9t+swWaRNfTFlLNBNRqTNiS2+gZ8clNtRM+ZHTX8HyR19j9BYZIHJKrHPM1uvFq50mZVWy4Jr3YGQ5vkq4P9QZ+CIM6EzG3HP+JQ7vPVUHJFIWWGEVfG0zcbewfWMIN+nwwkXjJF0eTAz93Oo7QArigWbDjsnLHA9Lsvif8tnkvtl1m4AmMdDzffwW7f5r+D19/fvxjPV4utAA1o8usrSh50+1amciJxYCIWZ15UvOS7zxjDYmzEtdTylKCGMTMBq3cmHm+leOLvDbk/v51YX/l/bgqFiqQlG1qT3KPtKssfsm8AnsmBOdayx6W2TSZTM277Wtn3NkQPnv3D2uzUBeVT7Hy3ENynujgXmP+jwTL+B4NgUBgVFD5bnDjum/3nDGrBij0V2WiPY8CqMiSAqXl7ZPEquS3zWA/D3qt+iNBI2srEF5lXwc9xcIGy12jpyE5hlKBbko+Gt4/AxNVk5c4vN3dPnQkTUytcaeWxkb6X/HgRlfc/4mNxsdWmaOFSpn4LYoDHBeHh2Ur8eNLtM5pvyy3OBnlz7KhhPw2YUHAbh1auZ/Ac+d6gHQmYz50Ks/gxxnLJg1PQIkSc2UP+kLfvHy3TqxBEysBknm8rlb7uHf3PGn+e2Gy+NNvR8vhAMEEFRrdD7BNYmFZaMAGNy4lwoHR5TEZs2tzJuO9mZrwuFhSkPqBFbk+EgKVs33BMOi9kl5WWhGt6f2ybH5yvB9AGyXRxBIEpFB5cqvSp4KTxGb+GJqzZ55KkNwfK6okPZr7yDIUoLUACJb1C255K6+pz47NBvruC2zziooCr+ugVZzTLlnShF68YjVPX0PiQFuQ3fEk0tPcqFzgTIe1Ex51V0mLnw2GgYYFjMVZZDp5FhlxJXOGb0FVQsqIfCzlNQwxP6OSfRYKYlpJ7q8a0pjjDw5ES5famtfpFOTiwTEqELyWK8D3jIC+MCLj9WtZJ0ypykTbhlew5lTwcV2Tmc8M8rsTKfm8+baCkWmWjzxlW/hmafew4X1+3ANKTJu6WcTzHU2srb0d0WeT0rGhmHK10Z7XOr2USbZN3Z04tlOBrXRW7XVxJZEOicZNUyN/17MM8URHs118rOSr2dWwBue/Cy3XJp5k7TjkAJBO2/TnloIAzRlNGFiCJAqpssKh2i6wMAkRXtyrFVFaUBp5ppnki+Rp9e7vJDsOot4aVS3mBOqpJnEdU1ZKwy5d/w0AE2V0VGmJNKeyfxtUXJleBvl8gpYdg16M+Fw2LQ3OGWSJ9uLq+SxUYJlKa6bgKOTHZumDZxr2nulJrFVlRy13BG93ib97ZjF/SmiyPHm+pFnphFj6HrIuZaLAKM84NXxIkIpfNMvnTng3jbrgkLwknMvA0PU+CKhkxn1TOAzNb3pe9mIXXSccH5F7wkVKG8Q4TQLtlcWuHj2XC1fF9IllobcMXF6riwWFm7UHTjaZv5fDI5xkmt1ScHy4GAcWRmS7Hg6vumouDbqKx2XlX2PAoi8gmLY4S/8q1/gT8rxhwrKJ5MJTz/9NE8//TSgzd2efvpprl69ihCC7//+7+eHf/iH+c3f/E2ee+45vuu7vovDhw/zrd/6rQDcfvvtvOc97+Ev/+W/zGOPPcYXvvAF/sbf+Bv82T/7Zzl8+PB/+8Rfh4fdWaxlIM31SV2jDHDsTeuI79zE+8CUldZlcuXyW8U38hPF+ymcJnYxyyw/fucxrhw6Stg0wWOZsxIcpwz0JtRwtGEUoHsuS91DGGDBWqeossmNWWZxt1igy2xzb0Yx7YFeAKd+r/75WERkhkFvOiGRAHtOvj7Om/zyxuu5+ukeZSp5ZniGF5LjOKKgZzYAS0VUxH+VTa+Y1qaate+y7Zwvf+lP8+QT30LimwBBUDMjSiouJcf4lfHbecXI8xd7+/hr+jy/UbyF2+093p6eJ2y3OTrY4elMZ9tskVGJxoJMYCEoULzlgbP87MN/mo/d9R6k2QjT0mVh9Qki4ZL7Pa4GOuh3y4SB3WV76Sw/mvwFPsMbKbGInQbvs59C2ZIxKyzu3UNoAERDlHijCbePX6il67YocLKslrqLbkT31Ih2MmBe1l5Ki4YJ6h2TJKmZcktvUk0Zsds/jGqausK0za8YqeDdQy2hjIIGytRKpaVDaVyvk10j1WptH5CvV+xqdfjelMiA8mum7nU6x5T3rAm+qVu2027NlGPY62k4k4EO5VHTbxYys0jHUcCQBltWRpCcprd7H2liQHkzr3sRXxaHSJ69i+Ditxy4vqRwaxOhJOzpv3NShNDS+6Oruzili1X4TIwDbcfbYa1o0V2cBXC2Z3qPK3h88D1IE/DHc2xxMicnzqaSm09rVvvImQsgFceNjH507T4ca4pSOlBdOqMdsffXbyceHMG3Qopvf47SAAWnoUFEmnmshKbfL6C+Sl1jOTHSSbgxOUTKTFExMG243E6O0/4gAB4j/J5ud1YkbXw55UiyjZ1nTFydaEgMA/n2rUyXC5uIaenoc9je9KB8HadOyiyLIYcbmnXf9IKaKZeOSQtWLrEq5nVTzTK4uym/8A+/lx/+9z9CMThPXpnYiYJR8wgoSWFH5K11c80N8nhEcUQnEhr7t9aO9WVhs28v8rk7HiPZ1/PzlLqMo2CiLK7nM9+SxAC5xDCOfXaJi4DUGA0NzJgA2Ix1kBVMv1K7PldMuVIZe5aDIOa78XhQXeU26yIvP6uTdd/9nd+Db9a3OJqpOVRhYdmG+V5eoFlM2GwYKV9bqzAqAykXWGWAMMmavcIkN6wEIeCNq7rWvgY1TZNcMYz67uJX6vO+iM+Sm5CIAEsVHNnTzzGpahFdi34eczQt8UQlN7fZMfL1BQWrhnHZTpfJI7uuuZwWDb60fwtjoXjB1mvsN/HbDKw2QSHop0qDVHMyZYLWn7v3+3j0jv+BL7dPkagCF8FpLNyGxeWOy8iy2JRH2a9Buf5X5FemdBbR3gmi3VPcaHVomZTJltvm+eWZEqNiRqsjbLcPyNdzAc/4r7InfD67oFUVZ01/XFmUlCYx2p3sMM70O+oaZipC0Qlybiitonrcd4lLh4XQrB9CcjE4wouHT/H48r2cP7LCky1dctYP9Tz3jcY7zT2OlHp+HOaGNtm78jC+mYgRJWnV5qgqIzMtJEMhaOSKY+HT+p4sG8/arc2h/IGovUS+0r4bgDfwCP+F7+aQ0GNhWy6ggFRmlAYgiHab3259gA2p44vQnu0OsZWw31/hy2GCVDab/ibLRgmDEKy29DOwXxpAoTjETXqnP4fTNp4vSnKgWKpqfs6MKe8lYw5vaxCfm30gsiOuta7xbP9ZYrdEZhVTbmTphcfQ1Ynq15UzksI3727WocbsW5YkSJM66elnaZ1waiQmUVqGbBtjXS8132m2xkS6POHdD8BtAw1K07jFyysOga/XkDiaUjWtT4+dRnkeNl81Lp2Ezljfa3M6pjeeECRZDcpFUZJLiywLmO4fZyc9hW8XKGDU1vPUN2WQUhW0Ig22Y9dj7DcIPR9ZlixOBlxvtLGl3ssmBpRb2e6MKUeAUuRSoETOTlvHoNbUtCUz4zCtNglpoWyb9/3eL7G6fQNRlqyM9ymkwI4jciFRpl7dTnJCO6SknMmgkQyGSwwSHdcuGOO5NGmQG2WAb95z4voUUuKaeFoz5WbPUYpWPHvntoK7xi/SyKeMpcszRkJdiqxO2tmUPJPfzdh4FrlGqp7gcu7oQZXNdn+VQbUnZynCKdhf1DHN+TXz96bzQIJW11TjrGoF2hpldMIYigInnTHlsUnspa6N+KoE/E7cZMO0RmxFA32v8Qzo9so5ks06SVyZ0DqhTlIAI7s7M+ELY2LZJJMWF1eOUkhJZM7fIMJpFFw7skJ0poub684DQgjGnk5ez8vXDx2+UMdCvVy/t5cbp7mV10hNScFCdHCsuybhvxHoZ2c5CmmSXIXbwCkk/ZHLuJEzSFyuvPAkf1KOP1RQ/pWvfIX77ruP++7TTMTf+lt/i/vuu48f/MEfBODv/t2/y/d+7/fykY98hAcffJDJZMLHP/5xfH/GBv7cz/0ct912G+985zt53/vex5vf/GZ+/Md//A/zsv9Ijleb92HnHfwoYt3uEwkfz2Q5ez0dAExv0QP11/d+iM+GbyDDRkkHaw6U31w0brnGTEOYOtDU1gtXYMd1trMASt/iojrEFA9HZJwVN5CqIPVngeKYFi05mzTt6Ta9/YugFJ18xuiPRMS0qJjyKZEoZ6CcEqly5MSmmSSMgwYv3XULL2ycIsPiVXESgKiEvSqLZxdISqaGaW0hiMxkF1aCUhZh2CNtViZbuWahAQQcXd/gZrnISJzkhupjWYrTHR3Ev8JJbrP0gupNzCKdCv7U/T/OT0T/ktCAgGZY1eLEPPHZ3yHym7QnQxwTyGWFQ3PlZeKlFN9JeLz3AKHV4pnOXfz/jnwHnQBCvwWq5CiaBTxtDblfXiC3WgR5h6nZjJsU2HHKO3a/WJu8ObLk1psXaold4ZasvX6HZj4kyOakTe0evmGJq9rfxDDBu4bFaBdTrh6/h9KohP5ruEAi4B5xgWOh6dcdNOtgOi1ccrOY5kMoMl2Lmgam9svxmHZPkCYBqUkAeP6UxGShb8ol850zUL5U3sT19Rhx0g5UsuSqz3Pu6jrAsiRJ2rUBmm/KLuKow4f/3i3kq8/jKAupbDKTPXeClMJIHPcSF6kcUhNoVUdaumDkY+lEP4g4bLJxQ7Pv96wOsHMbUUqGJgBo+wPOCYllZxQmALCdhFzApd1z7OUnUEsD/V3ZTIIVz4HyIrGYXrXY2T6OlIp3tHPapqXf4LW3M11/Wy3D9xoJZQlbj/0lrj/yvUxVE3dln+4duiuFHejs/LZYppPNBa2mh6k6mETn4lf1hw7jJkoJLKvANQmtQ85LGAUqZdzAExO65YQf+ZUfqLPVAH/u+Rt84EaOjahzQhXjNZ0zWpoqtwYIfWvA4oJheFreAfl6w54pF/pqzEo2IMdCbCcEacJGr0kjichN4CKlQokFvFhv1q2uDuCz6RJlsUlxyz5J7vKx197L9ZEOggbxAt5nNviJ4Sn2FnUCsiv3yJ0Rj871gQVITF1jzGwPemTyLoq4Q6nEAYf5NNTsjhM9WoPyKi3iFjE3vaMIYu7B5rudZziRrjDpLfJv/uZf5PiJEzgGfCbRLGES7c/q6kLZxg4UG5Xs3HUJkojlWK8jHUvSYlKb0lWg3DPJmbcff/RA8Fa29O8r+XrL0RLqIvO5IQV+V68bR7IRzbSAQtWp2N2WZNfp8qYvt/EMWChzq3ZePxX3WTGtynbyZcpM1nuOUDCxPMbG2f116mmWsiETx8NVFgJY3NnTiSXBrHTKJOKeap0gVlBdjePaTEqBV3h8gtsZfA1T7iOmGSKK+fkbP8R/Wf/HhLZFw+xFT7fuqJ+JrxIif/ZOAca2TWx8WxZ39LhdjVbZbpzmSnAUS+XcapLPrXj2fJfCiLGpa+5WUlMUoQgw2wi+eR/tuACjtrrQmhnRbvRv48XWSQCOGgDmGXQXFT638gK3qJd5P79OnLeZ5q16pEaUZBUoN/tFJDxetZf4YmA6gWw+WY+JR46f4G+96W9zfuUoDnbdDSQtHY6oa5wuX+MR3sbxQCdsE+kwsSERad3D2zbs9aZZ64u5UqaF8hQ7t2tF46a/ySNrj9DanwGFWxs7+CJFRgX2pTGHuEH31BfxuzrxgLKY1Pt9OXPMZAbKO+mUUzcNM23UZYU95QGTYBi0MmRm9htm5qwbtn5PZ4PXZt9p1u4mVYcak8ySgkaWUBp20s/Suq+9Hxt1Sxlx48hxbqwe48Ip7Y2jckApIuHznK2VVGcGZp9NG2QLHotKsFA2yedKvqTvM+gcrZWM1XKe2Cl+eI13PvJR3vfpX0aUNqujKU7VO7xQ5Oa6Civmtf4Z/sMHv4/rh06SGZWNa5IItsrpmZhur9Fhu6vZ0P5kSGY5ZK6PJfUzkq5+Hik7tRkgAKWikBallXB9Qe9JFSjPsciVIDXP0BElhRfg5ikf/rUf59se+TV60YRcSPo3rpFZktKoD9w4Q6EI7bCOVVEWo9FKDco7jlFLpTOlnJun9eb36H1v4/yZu3Qc4fmkhilHKVbG+/VYiv0AWxU8MNR1/r+av5myhGKuJtuzIkrzflo7l3H2jTIDl+XGGBZnyfCdxVVUbPaqLEUpj8x1KYRg5DXworCWr0dWAEqRmviv4UaEYZsv3vZWrp48iSwz3HQ2nyqTtdSz4av2+N1I398hf8Sh/CLt3Q28Oaa8dLzapT9TFkvXNXjuesO67dlYdNhtm1jKqJcuLx0it2xyyyEWBpQr3V4w6VqcFleJup2aLT+a6zht3uhNWnnt2bKK3q9fC45xj3ihCv94/u63Hrgf38y1iVF5SrfES/R3Ry2dyFrb9Zk2U9LS5ql/93f5k3L8oYLyt7/97Silvuafn/qpnwJACMEP/dAPsbGxQRzHfOpTn+LcuYO9TBcXF/n5n/95xuMxw+GQn/zJn6TV+tqawa/349SZBS5zgt/K7+TF/iluqr5p3aUIGnrSDHs2w3yVzewcva0tDssh7w+eo+jphXYoS0Jfv1Jh6lSEyaJWDJBvx3WdtwJUYKOQvKr0ony3vEg3C3WPKnMklk9DzgBgJxyyMNhlZbxPZy4bNxIhl319nqYTMpHJHFOukCqjtasn76WjRxgvneRp9zt5QZ0lw6HNmJ2yxUUZ4KcRllCsyAlRwwBkJaiqgSxj8hYEQyhL7NE+dhTWi4ESinOvnIfEZsXa5/OFZimlgEIJXOkgBWw6y8S+fn6dKOT55i384h13EhmWrWPKiO18l82ucUedjmbmOiYQLgLwrYh1/xA/eezP87n+W/CtspYRIiQ3WaVZThmLFn+1+Di55WALCIuZfL13aoegHc+YcllybngNxyzkWWkTLCZMsZBzteZFo41jpIPKLMaxAeU7JhvZK0bsLr6J0hfsxT0+amjlt5/7FALILJvMdut3nxYOhcmwOpEi2Tfu9sv6HSZLh5h6x1jfOMt+HKBKgZQlpa/fzZa3SKQcojn5+mp2QcvMAS/rzczQjPQ+z11aoy26U9M/9IpmbdqBTjzFaZNf/OX/CNlsDShMXasTZBhylmKvxBJWncSpjrRwUOad7O7ov7v+5F1cunAvee6w7GUsNX6bVJWMUiP7t2NOmPE22LyVotD38323/H2uPHeWLH8R+9an9XmHJ+tzRfNMeREwEQGvvvoQeWZzyFV4hvHOwj7Di+8hjWZM887+KirpkkQL/Lj4awB0Tr4IlDhNDRS2rTXcA7IFA8pLCxV36xj20vg480dJSlKrC3aQ5Kx557E8Daq8/QnTV3OUgtISB/qofv6EZsRsDsTIAIT57PpVJf2j4NmHfJYCfc15s4ltkhHSKWm6baQJoJvGafaV5kkWtnShyvXFNgunhzRaOvAWomRxeBO3YmjbmumLp13K/BnEqYiPXXo3/2Vwgt+8/E0AvLp/GpGV7O83+dVzC2yglQJJ+xpfVHqj7xhjoTKvJK763e+xyKPpN+K2t5hmTUAgUEhRIkrFLRcuUty4j3UJz7g5cdWnvEz4Gefb2TWlIo7tYEcxSkryqp9vYBJ+0exBxgaUx8qjEDZFx2MzsFgxPSHvvvoiS7FxHXYtxHDK666Y8iHDfgR2DDksNkacNvXKALeNNNipQPl9Ay1TjrMGrSzClIFyIh5rZiWfBYSJK3kpOMk3PzrBq9y5Ctgw5QAPRCfoC/2Od8o+RSZJrFlid2K5xD09jt7BJynSFtgRtlFwNCuvDd+qB5YoKof6VSIlUFZVc+8RFhZnRmd4zWlTVn2xzaKcFxL3i9uUz0359N0tPvO6FjLJcc3zGVoBTZOMaaiYcI4EAGrpuipLTlzRzO7xyXFST5dBPTB6ka4Zq805UL6a3KzXjKqYagxMVVCvQw2zD3uxQCrj8N6cGZRm/q1cbegxcGasx3zVEz3OPc7I1/gr/FsOsc5OdIpUUDPlIzLKqvWSCcBjPJ6xTtSg3C0LAgNSnzj6DmLb45Fb7iF3Fpgad3mZ5nwk+T/5aT4CQtBuXKnBWGQJEpmRG6a8Ytdzo3aZWLPn0VaL7C/pxM9WsIWvFOHObI3oZhEPWbo21bo4ZveVHrmV0TvzefOeHSpO05r7XtAO3wDtbMq5q5exygLb7Id/4+ger4v1f+/0klq+Xrl2p6XDunF1XhGzLj628Shpm44alcJEG70lJBUQz5J6jDYiw1KriMcfeBs//6HvYdCbqb0o4ZJzhFA08VXEkamRjOcOquPQzWOOl0t1AgB0G7B1+0gta64QWCYzokbG/c9/mZM3XiOTLv1xVCvjKBSpJUAJSqF45Nbj3Owf5bfe9af1tSZpDebssuDwdJdOOCF2PZ4/oUtG10Z7hJ5PIR1cU7TYMz3ER40EZ45lptDlc7kVsd41xNDcfJgqb86lvqAwbd6y5cPYbb0G5tJiaWsTJQTKeItYWUaQC6bOrIbdUz7D0XINyhvGd6CMmyglcZwYSVmPiy8+8HYQAiUl//nPfj9fPnevfk9oc7LqSD29Rn1D/BR2mbNBn6T0DryPJU8TUG/ceJQ70xdQ5t2XWIS7Pi8u6/eU+A0SL6Bt2g6KPCU3jvr7zQ4PvfY8QbxbGzVHVgBSklYJ50Ly7DPvYWPlCE88+CDSdrGSuXIQo96KXW9GPpljv9QJlDPtXWSRceRQk9ViC0yZR+H4uGZNEDImiPTz6/n7eFlS9zu/1NcK5MVsgFdEPHNEJ7Ez2yGUen74pjNSw89Zzbd0u2HDti9EhwmLbaSa+YRkxSzpfNi4rl8LDoESTO3KfFh/JjfX6BUKqyxwpsYbwlW0TSI0MeVJq3seo7ZpXbz+tV5ZX6/Hn0j39a/H48K1G/yuvcANp49d5uSh5LajEdPTJ7AcPVDDhs0F9QAgCLA5IfXmkbdK9mXOM0YWvBLmWLKivfSgrgzcAjvGNhtpATRbGaunc3azHgDfYX2WJVXV85iaqMCnqwb1tS5Odlkc7nB2S08w22T6JiJhw0hzmk7IMJjM9SlXSJVy4obeBPOgZGXrCiO3x6fUGwC4hcvsqTYXOULf1oBlRUzo50bGhyCsasqN7PrIoQusXHwS/8Zr2EV5AJS7WcahjR1OXX6Zz5d319f/GfUgS1ZIoQTbzlk+ccdbyaSFRNGOpwwPhXXgmlf9kIsBr3Z0ALow3kct6kCqarllt8YsvvQVc279J30xPUBbOnHG3lRvdM9wJ00ZYguYGmDaUiWLrXXydl4z5bYsUdKa9Q6vJKprMZE3W+yEZdVtMHITM1cmTTsG8C6oIS42SMWTm3eTIbhdCU77lwCIgiadOEFUhkmlQ161yCgmjK7pIH7hrF4cGysxd9z5+7Rbu8hCUMQ9ADq2DipVz+VfBX+GUs5Ax5LamoHytIcwyQ8lZqC8IyYca27SaOyzvX2SspRYskQpyDOPI/1LqDlQnhs3ccdPUV5VBCtQlstXVSqRFF7dbmdjdAsb62exxpCrgI0NLWk9d8cNwnKLsTnHKj79lh5vk+2zNXt/sXeCvWDMr357n+P2RSgt1OhUfa64dOrXn3h9StcjywLGQ/2cLCNfb6xoSaMMZwHr3k3NrAhV8BSvp1ASaefYwbBmyieF3vBVdZIKlCO4VM5MEy8N9fvwjMy5kBFJrIMip7lNu3seq3sJ28jnrIli8LRPtOOSd/T776UjnCzletvltZbUrFMt1dbnma8pr45FMqSA1YYORrfCZYL+ZX0ep6RteTUotw3Ye7F5Bm+QMmh4FCuKU+++wYkjX9DPSBYcu+O3uPVtP4YtC1qBHot7cURz7QZY8Pi6rvvdDHUCoap7pii52LK4YlqQRe0rPGXG5utXNFMiTIumMNcB5IvTe0C4WG7IwMgDGyrFM2M4vp4wHb2TV2TJ7zYyKnwtZMYbP/UY26a8w7EdbFPrp0ySLGmY4G4OlCdDHRSFBiAknQabgY09SpEbIXdv36AR6/U5DyxGr2UsTkyttAmAPZFgb+n/vkfquW1R8PCGLovIlU1W2iwaycw4a3D7+BrbpkXU2f0W744O1UZVthQgBKH0SW0Lz3jM50nB0Dj4nlIBi9YN3nLhGd7wzDUKr0kkGnXoWPQDlCNpZyH38zh50qJh7SKr2kEjU8SfJfCsXO8VTzTXmJSC0rg0y8JjmgR00y6RM2fkaN6l3E0QpUKERT04/SxEGtl+huJWRyc2PJWT9ds045n5U0SMAs4vH8EJI1SZ0c26LBZaev+W/SfqZyDzHGmSoL1yzMgw5dXqNEYRK5/YvJum2RzsyEKUenXaNvW+AJl3KyNXJ43uCC/rz5qHGOc+38AjrLFBjMfl6T0kQs1A+Zw5XQXKN61lvpR1+IIJZEtEzTKXlSLKdvj8He9lfUnvaat7eyxFQxKjsPJFhGuk/6EFqUiJS+MYbcByxdBuz3W2sMV1do0R5sAdsJYo8ulsP2wlEafEPhxyEQpeuHKSH3zkH9ZtB2Xh10y5lAdBSHUPQxVzbHO9ZvukzGm7KWtDff/r/bg2eptnyncNU17V5gPYRgXTM8mlotrIDSivpL1+mtRgsW2Mq0QZEvsN3DTm9c/OWmCRl1y1NOGxWmzTrsxKYwFS0MkTjhVLdXmOTYEQWqmzjwagYg6UJ96MHDmyskEpwC5m7uWJJbDygOsLK4xN2UvV87w11w7NVjnK8fmGi8+b96c/uzraI3Q8UrugZVRmK6let9Y7Je50OAOESpFLi73WFQpb78FzZuGM1SyZa1GSLSwTnFwlW1yt318mJc3pxIBy07IsS2kUkok9qfuUu8onidtsGz+UtSXTMi00xmTtHQ3KTQJGSYsgmtBKx6SuXxMqCmikc47mtk3heHSdlGbVak2sz9WTZzSKTdaeeZRzz55nknlkvVkSTeU2+32PeOUo62fuMs/ZBGBlzJVjes2Y2Bbnrlwgj2N8Q1RF0td+OSZ+jkd9sszHqjoKrB7HSefGvUkGTNyAr+75OXB6AJxt7/HA4g3O7v4+/2Pvd/FMe0ll2XX5hvBCdjpmnRITZBzSM+U4pUmuvUN9kTfufIKhaS2Z2w4XTN91zyT12naCXWaUflCbvU2LQ7T3LtRJvFzZB8x2q/aDI7fFprek27wBncoU0ayrXl7SSGJ8Y/5nuyUt0ypQmLVmdd9nw5jVDha+Nvb4ej3+Oyj/Y3L8s//lf+E+OeaD177AT3/if+PIxjaft78Bf/FgW6VrXb0o9T3BiqxoXMmneps82tKT7sGbu9hWJR0sKFB1W5GWE9bstULxbS8/wntvPsXWtT5ZbvGQfIW/3fxVAJbYQxYFpWWxUsx6ex+ebtCejDi1o2WU7dLDUhIlFAkzUK6UU9dFpUJRWFadyQyjhHwn4rpdsC108HwLl+qa8G1j8rYsJ9w6eYkS3fGmZhzMRuu7IWmu87FWWc6WKvMfd730Mu/9yqf5cn4bpdlknxZavvhiscpKHHD50BkGpv3SwnTM4XiXyCwkNxd1gGT1Btw4dhSU4ra9LawauBpzpWCAncXM64pW5UgvpCYwdOKErdYaQpWENOixi4MgNN/RQLEqNiicco4pV+S2PwPlBsA318K6llF/0OOGd46kv8bItOeKTAZ2YEDPYj7CMgYqu0Z2eosoKGLT3sZvcusrj9fBbVq45KVnFs6SwaUVVClorkY4nYyzr3uSfv86i/2bLHcmSDPGevIkAK0iIl7S1yCMHGnBCmtQ7qbLc23DjNwpEjzw5/42zdUJr3vd71FYOcOBZlviuIm0ClYOP4WVzRb6Iu6YemyourEViUTa/Vm5g/lsOpe1zXOHV199iCz2QUpu3tAqne5iSuxfY2xYr7MDF69rGI7hkRqUL+X7/LP/6Xt5s/s5ALyNB4jm2qBFhU1pWPUs9ygapp9yPjOAS+M2rqmLliYYLQqL8YbezK1SsLa9zbYw5mytrbqmPDKgvL65OVD+bxof4bX0DqLc4+ZEj+HlpqnDkxlxbFrcrbzE2jv/HdtvuIbXu2aenb7vdGwhFzXoOjLc4cGXdAD3r2712POndcnB1LjLTg1T7ladC/5v9v473rbkLO/Ev1Ur7rxPTjd39+2c1d1qZYEQORmbNBiBwMYDjMFmnD32YHvM2AZjzHgwYxscAGFEBgtLIKHYUqtz7ts3h5PTzitX/f6oWmufK/j9L/ho/dO3z9lnr7Vq1ap63/d53ucB5kSEN9GstsxasR/PkFlmiPQUK40LFf3atRv5jXAJb5xzY6bFzNlpaw5Ard5n7s5dajM3WOjuTtsa8g7tEyOuDY+xExsU/cC2NezaYpHINWjNVU4B8FrzIofCR6C4pWFVjsukvDTwjnxWtUHj94YmYV4SNW61AfxOYYLRMn7P7HxzRELcCMhs8dB1PRyLJqRByM/89e8lrVt158R2T2pBPjGB+KQw33/xljuJPYe9C338Fw5ZPIhwYlsgaroke3GFfJZHKBJc2+q4Wptwj7PJw+71KlEz4xVUTgW9vM59tRd5TRok+P69kPlEVUi5tr28uesR+W6VkMZJgRKS25EsImg5Vzm7dQ2/KIhXThEXU2tBZUXm7u5vGLvHtMGSM/XVnVgnAn2k1eWWHROQtbcXqB8UKKe0fvKJs5B22iayOgedNK/WLTHtYAJL/2ypPtIyV1KoqNqF4yJdyR2bl6vzHjgFFxaP8cf3PMa/+s7vR+1/jL43YNvuvW8/fJrAol0ZBe998lPU4ojlYlTR1xtVn7cm0X4l5tm0iJATuVVSXvlDA1rWQUi62YCTyqwLTmlBV9QZYr7/aR5jP19jLDRN+1xHdnxciio5+cnj38NF12XDc9nwXQ7oVCrVAN9143eQSrHf6oJnFcUnEZO4VQk8hsT4JfvKESQyZZKZa1Y2qE5sQhU5R5IF+TQDaZ5hL+ixHGlWDq7SGA9ZPNjEL3KE4/LWu56hfX9GA81eMssLr36VuY+kS8/GDyHTawbwLQK4Hc4hlaJpiypeECEEzA3Mdex1U0I7ziVSOClq5MJD6oIT24ZFpDQIuw/PWfRc2b5W7Rj6+sgyNGtHMs+1eRODSRUxf7DHj/3iT7K0v15RhUU+XW8WDgIaltlTUgBaecai7lDYthkHRWqTjlJssgwpMpndZPfWXBxx0Krjlz8rNIkDXjrDayvmnLUjTMZmMqbQ06Q88xuc3N/i+MG0L7pEyrUb4WkPhWLR0oZvtAvcUa9KlEWhUVKy17gB0qy5aTaNSUZ66gYhBSAdujVrZWfnU+a4qCMoudTG4rWhYOyNK5BF2PdnZ2hU87sWKS9s60+rvYtEVbZoAHdceIm/+crP8Rf+x3/hsUuvcMfmFWZHAyTgJVNbtOjEbeROSK2Mp4SuiiSezInUHBPPYXLgMcx8VG0KCAjtEqoa2dwyyu7vdfvu7TYVw47ZH9xsi3r/kLg+W7X/aCFJcJBWwNajoNPaYu3GOrP7+2jXq8Trjh59v4m+OSenCGp0vYhZf8KJRp83tS7ii4x23rMXKqqilPaTiqbeUBN00eM9rz7FO5//NA2LRt83Ok+mHLyyeOJ6+BZNDxKblMuYXtFiJowRlr4+kZoT42YF7OSFWymv+zLB70+o2wT++ZZxOBFK0bBTuGwbcjU00phaf1osrVmwMMxTUtfDzyWZ6zCvCt79f/7CnxinP6vHl5LyL6Ljm4Lnef+Lv0/WqfGKf5YxdYIvsDAbLJtNoBU4dI6I0dzi7KHthnjv9Wt4dvOXqqiqzQB1d4JTIeUa31rijIMWf3zBULwXXLPgTWSbIDLnmNVThdrVaAukrHwm6wS0tN1Actsf7Y3RuXekp1yTe1aowpEMaj4InwNvQk0YROPZ/BQzdrf6mEW2F+SIY/EhE18goaKvl0l5EERVRTsvOIKUKwY1aw3iSVpRXAnaDWwFejfvsjxUuFnK7KFJurrRiMV8UCHlbbsm7t3dYKuxxl2bV2iroup1KpO8oD5B1gMaR+zplq2vtJem+KR8W+tDzGdb1OxdtPWhQcpL1WStmGMfhEBY9EwKyGdW/kRS3lyeLlaFH5LV6gy7c6SLx9g5/gD/+of/MrENmIYWQZnL+6iauaZDix625ZDc9kBFtQazvb0qkE6VR6E88lYXgKT3OuMtM3an3rNBo9Eny3wGA/Nd0rEra2jnRRHhd+2/R+a5NF2NY72wg3ihQspLKrTfm/DAO96GNzfGDyLWZ7bY3z9efUZEHtLN6FhvdI1GardKlMHstUXqEDBTMSs6TAsNYBJy81mHvdYyCEFxpKLbWNhgZJNymhLHj9HKIRkskNlzzalDdpbavAWTlDeuv5ujb2ukvMo2LM99tE0gJsU08RhPZvFtcS0dmvvc3T2Ftom7Fg5vevWlyjf4+Owf025dMOMxMRursPcm3Ol6kOFzYfIwVwfH0UhmwwNC2+YylJDY5G/2zBMIN0M60D5uXC4K26OXjV2ytvXD7g/41ic+i6c0n593+dePr1RJeZw30HqKlK80p5TQZTZJJw1a/oiaG6GRVR/yevc26jNDhJ03pRbCgdPCjRI2ZxrM2qRc2VaMMJyOcGdmnbBUXs/bdE4OeWrrwer3cRYQ5z77pbe4BhSsq1MAXLKB10pjG89yKkqkvBR6W9B7rBUmedyxSfkMgnvSm9Xdy6MMoaSTkNQ9Um0FLKWPSCLTQxgGJKJFZpEskSpiAoqkwYG1MpvYOTZodY3VlqXx7ekZssjMjWHL5Uqnweunp6wIgEAbpLwoHMbuHG/ybnBb/BKxP+0rjPOwalcYZnUWH9hiVyzhqoKHDwvmEl0h5blXBquS3U638potj78SpwgEMtur1KJVWGf+elKtJWWfuH/YIdo/Rf/y2zjprlePpdUz74AOXYRVN27aNUPLGc6ey2+ir8dJjUbeqJDyxfEA5wsC1XJsAeb0flUANIUT+87YhWdp1Kc0zd5qOJy3isOvnbmdXs3lw6evE3sBXp5xerhRIccKwf/+S/8f//MffQ+3iKtEtlhTK9cbINEBid2PWyIkdX0GjZUqKZ9YBFYcsTI6Pb5Km5KxZpG0POB/59/y7/lh/jPfT0/N0pOaukWRx3Ia3Jfq7rJQDNpm7fj5pS6vdVcIbaAts21+5MLP8eB1w6DoWgeOA1VnFE0LBQExvp0LkSPIKIgsg6oc88IibIkzDSkH0hT5cjkmdVIWIsH9/Zf4/g/8a/7G0z9JaSHwbfEH+amFv8UZO696fXNumdfZsTaQM/pmzlMtn/D0ydv5nce/jX/8A3+DuWHPjFWJJKchXiZAQCccIvIM3xb9SqvRuXTC4oVvBCBTTrWOzluKbSWo4AjCNMENc8Z+QM0irVIVdFpT+vqbX3oOaUXeyveMQrFnC6qnD1tQK5lcJbhQoFUBo4H9O8XEu7mdojwymVVWWEoq3KWMvWaNliidADRKCHJ1iqtzphD73mc/Q7dvCgHNJKo0XFxycidAAG+5+BJukTE37NFMIiZeiG97g1M5ZiG163IrR8bjKilHaSLPJ3cneGIJMkWups9/aJPymjONiRp2h3RKZNT1iHyv6if3sgSBYZoMvWF1rrIdapCVlHqzL/Rt8bJW64OWFeizvLvBd77yQeo65UPv+VYevH6ed73xPC1Lv+8MBpy6bApx2g+5Pn8fod3PtvVc1brgCkXizqKkYBQGDLOAojbVjSm0T5BPheb8PKsKWK+evoNZS5X38z5RkZA3Ozi6qNbQWHsoK3J75sQL3Hvmj9hZXuKRzz8FcFMBrTwSJ6g0DQBqTPACyenWAb/RewtP769xddzhRjLLohVyBCqx4MJPOAxt8TCJiNxDZqIRd29eqZx3vCIl1xLXjmfueRUbxY9su6eccFg0WZFTR4DCTcgct2rvLLSsRN4CJ0WPUjrWwvC5MinXirDUcrFJuZBQT2IW9g8pMvNloTYyz47WbK4attt8P+Cl+9dYOTnVYvmzfnwpKf8iOnrbGwit+dQ73s4fnXg3MSGBVXmWdtK25o16b8/tIgVkNrBck31CkXP/pYTuzgEdK+iBEPRtYlJzIxypKhpLnxhtPV5351Z4rn8bH6w9Ru+xXVZXXyMbH0eVgmfuNBieKSSqbtXvtSbAo1Xal1lKXMOdsHg9QWVlIARp0GJvdoULy/MW1XRpeT0A1lWHf5B/H4/qHUBzqVgk14JQFLT6u8TezUi5KxSum+CIEv3RUChk2cON5olb1vjYnSf46B3Habpj/mH2vfw/+TchhERpUHmDmaHi+z/x3+gODSW4G41w/VFlGzQbmfP9ceMRlHB401VDNfbt4l4K6wgJde+QhwYvVONUFk2E0tzFeY47W0gxQNoFuV4Yj++hFchqKVkVFaRVBnIkfM8/+/mqNz0r+0YXIoSjSLsLxHaBCuLYKG4KAbJTsRYyJ67oWMWMKa4cWsp3u3OFIrIWZmGdRjFElv3rhUeReyTzq2gEqtjk4LwZl8aCmZfrN+5ic8MoC5csB+WbsWkWE+pNE2wEQ4dCiSr5VoVE5nWEniLLReFQj8f8o3/yEzBjkpOL6Sxjm3wGwZhxz/b127YIgUAolySZJuVF4oAWOM2CgW+e62wZJKsyKfeZb57HcRMK3/ayOdMNMJyLK/q6a/2j0+EiClkVAGb1IW/iSWrEMKoRHNx+k1pwrJzKdi0/Ys3WP5I89OJZsEH39qX3cuOZt3PxwiNg57USirsvvVr1QV+aDchqZny/+cOfn94z6qak/Mf5u7xFf4ZrQ5NcnGpfp9axqBU+iX3+f9qhOmNGX1aQRg5b1rVh9nDIQ5sH/LfPTjgzzPD8YfUsPSchKfzKk/ZYc4qALohtxkkDIWCxZgKEErnv1Ab896WvR9hn6WpFJH2i3GEceIQnYvxmDhPB61ffVX3neKsLQHvmBoFNyl1R4DVzPr/10E33shfNcRBP7/U7L/f4hnMmSdmK5+3YXOO+gdUyyQyaPrE95Sv1qyxJg1juTCxLCcnt+k9Pyst0VTgJRSjIrJWSKz2y2aWq+tSfmaOw7SciVcQ6IB0t0O+YHtsotYG5EJCpqkXgsjtP39qy6dDhv7znvbxw51S4DCBUKe62YNBfROMgspQl7zKjMJz2GhdBlZSLSHDplFlD7j2YUCtgLtV/AikH2J2ZwztSeJyRYx4YrKOcmPHYXHPpMXz8Rq/yqy2dNJxRjasf/QcMrz/CCcfMh5HIaNue8vlsUCH/Ze/m9tIMcphXSLksAtK4hUBUSbmXTajf3HZsx9bc77KzibBrZ8aUz1TagM2NDhFWiftGs8GNmaki/6VjDzNpGWeCM7sbHOiZKYUfgaM1egKrvmFbuKKgfNtTNHHhVvvEUytNfub7/xH/5Vt/FHlkHAFO33ip+vfaYJ2mLRQpu44XymWkW3xKvJtINBjINj1HV7TbkWOTcjFVbQ7zjMMZgwY/EdQ531lmub+H0Ipm7wMUccF7r3yOr33xCb7u2ufxyBkTcGVgglxH57jk+FZQcuDmhHmN2F5TWAb6pQ7JEfbWthWDS+wa3ExDZrI+IQnNk7qiladJDSEUYSlERRnz+OzLxF6HvqkV7PzScZ4+ZZgdOzNzdMc9M1a2rholHk1bvCrqGSJLpyr7hUYcJIw+OeD3LGsHm1gpmbIgdk2BxLK7PF3gasXLK7fyS2/+ykqUrXAkv3+b0a0QOmWvUyf1HAZeq+pf54juy+0RuCX4bV2r6kVBoibQM2PkCsUorOEcLXyJcmxTfJVx2EzZXRsSNV3GoU+7LChan/NnzzRRUrI4OGAlGfG1H/sNzqxf487NKzi2CO6KolIXn5mM+M6nf51vfMHQ7iM/oJ1YOrMeMCsEaOMy2fQSnFJTQmkGYYNGUSfyGogvUNAukfLAjatWyDJGoDDvduL5bHWbN1HXAVpSsxfuVbHqwLZeTex71A1NUj5UbUDjeQk5Lmd2N2jEE97+ypP4acofLb6jEjxLHbcCkhruhAefe35qbxaEeNr8bo8Z0tLtQ0Gqm6iwwUEjJAlblVsIwIAuoW3haSYRp3dMISoTkisnH6dhEWRPu2S+ZyzVtKr6ymNccpvBtsMBWQFxGJqimtY00hi3yJFf4D2ujiTlD/AaP+b/Vx6eW8d3JW9Mlvn1a/fxxmGX4/KIjat9v1IXBlZToR1FbHfMO6bCOsq2QA7cJqly8LISKfdR9hl5E/uMnDEHqsEyuygvQOQZCIiCxk1Cb4kFOwInpegVdCxV/uPdR+2VidKZs6KvCyFppDFLh3tVK2crkAi7BgxtO0Jn7LHPDP/g73yAPy/Hl5LyL6LDi+DGsWOV3QZQIeXz+ylaQyfcxAkGbDkmMNtUbQaFES07q3b5hqfGTNRd1Cz1SuAwsC9Iw3pKl0j5jpxSQ+PQ46VjK2yddiAoWF07h5vXyMUaAL4zpT6OnO9CtK1PvBB4yqetTaIS2d6kujfh5MYi/cEpABI0WsBn3vrtnLvzDk60BpzsRhyTPcBU52sKjmcui76hc+5r28+iQxJpJGzKpNyjoFYboO3i3ujGiOKIPIeAPAiIfQ8BnJ1c5mV9hv+uvgKAnq7RVC4SyL0zDC2q3p2MaOpxRUufs0a9O80Gfp5ST82CVOubxe4oHTropJwZGRSzJWI8i/wVrsM9GDSirxtkFtn3ixgVDBjn5j7b6ZEK+dhSzxtN/o+f+Md/oqdcOlBfSkmWjqNs5daPIto7V8yft7tVv07g5By4XQAmy6aH7sAKpiwuXiC39PUobHDrA5eR5eKtfLLcRwchozseYnTnw6zLt1QepWkasr5+B1FkkmZt55UOTXV4NuuzYO10ROxX4mIAKqobdO2Il3ee+xSuwCUALyJTUBOSbneH4XDOIOWeY2zakqMUMqdSYAXIYwe3phBv+1lGVjm20TCJVVJMk3KfCYs2CQLQ7pR9MNs6rOjrrm9+nvSPAQVpZp5TRxxyZ2YC8WL7GK6Yah4ARiywTFyjOmUq0LdJ/YXeKX796pexn5oNRuUN4vWHUcoj98w5T9Y+xZs2nifcMGP7YLBBEJr3uH04nS8Hbg/plUm5Zo49nFxU/dRL9R3mrEDcHk2y8VRRPb96go10mngFD15h8BcLdh522AhsIrrXQ9ZmuXWk+MGXrzJ/pBez5o4rkTcHzXJj+rswP0k6NAnNfGAKQtf7xvKpW9vnQu1MlZRLrXm5eRu1UY/EdZm93axPwdOSfSsolqQ1Lv/h29BKEtQHeJ55Hzv1A64MTrAfzxmfX5sVbY6X2Y+m9/pNGzt8zfU27fW3cW1gvvNk+zqriUGbBUCmiWy/dau+x0pgnvFeYr5nFsHdODhCMZfvc3w0LUKUx7DuI3xJatcAV/jQXap+nwQhulQZzxSDtIsQMGlZdeakhmPXGieZBmSXZIdDS8fXocO11RXyI0kzQFgkqC3J4aEpnDbHexw7u8VqcK1KQqM8xLEaAi3GvIzRi3hs2+o9KAgj+z4f8Yfe7c5Weh4Aa80Br7c3SWu79A5NseW17mtozzE00RIxtNdYn9j+dwFzNil73rlAbFHsR7beqCx6cqsY3WvNMshqVU+5KIKKzaE96zKSpdS/wLsXqOjrx91rCO1yQW7xLe4VtEUMK+uwNKXTNxZym53OTa1Bl0+8haRuAsizO9e5oRZwbVBdlYALyYEV8Gs7aYW6psCEgDLUOqwf6YH/Aiu2u96YFtmO727StKhiKfBkBkVX/ZoDp2GQclu8iORUZdyxKHSQp+zNmAR7omAy7vLg9Qu856l/QRA9wzALmKXP8cMdajrnbs/Mv9eHp8zfk4ASOFbAa+gWtJN5lL2f0CaPpVp1egQp38E8oy9LbvD2SYRv182Z2/r4M4kJ4oEkrSME+JbR5ZQitUXAYUlnLbRBeu1xbvGIdocf0Egs28g6GvR0jdbEPOPfqj+AzFIC+y6iNM5+glbw4aIU5TLXpmVKMx8aerz9XahSZugx9JpoIenbVrde2OL/ueOvVtfRt+0o55q3VfNKFNM5edtEVUh+PjDjVCsUcTGhECWCrYg9n9NMBRrLI5c5rtL8zjs2+cx9h/Ri2+JnbabK6/38WXMvd25cAymYcRy+/rMfZWYyKiWGcMXN70onzquWgIkX0LWWfTIbot2QemIVwutj3NIXXWkGtQZNtYCS0mg4HDlKpDx0k6qNsSwElCtW7AWkrlMh5Y4VrWu6mlzmtOkBcChici3JbDFodX8V1ueJoha1eh+VeCAEd25d5S8/+RHmtKYnOrw4e2fVv564Hr59L1rBhCtvPkOQHk4v2Cb+mZbsWM0ER0OSNImO3cIbx1ZuQskBDuUMNVvQEcAD142af6/RAsd8h1YZ7bFfta8hZfXexNqrLNFqbkSRGZ2KYbtNEMf4Rc5fePYTzI7MODTjCWhdFSzBvKOuKBCuyz3hFbBK89cnXbpiCqZVa3HiMbSx9cLBgK12TiITkJLItr3u+TNMCKZIueuhrE+4N7Iii3LC+376g2wMZlC1Bk5kXaIanS9Iyi193UmIDz1O7BomysttUwhXUlL7AqTc1Q6NaMzS/h6FjU08psWJMlZujz22WlfQX8jn/zN8fCkp/yI62r2YaydvVkoukfJof84mBVBfOEdue3N2VYPryiBBD3KNcfMKUX3Ek7XzvOhcRUtJ39LaGp5Nym2Ct1v2pAMImFlJucsi8bXakJo/xrd9q7tikW8PnuMrvHMUMqiShu1mlyBv0dY1tIbYYgQeMXtzt1T0o9QyBqV2SOdX0HNLvFy7kyVL8b5Pb/F9w5CD7Cxn5W51b+ZwEVmKI6bq6y7KJOW2+PD6zJ2cv+3OKX0dXdGuAW6xTZbz0ixSe6pB2y5SKp3h0rIpPnQnQ2rZlCpXL0wq1a/JSgyDLMW3fVaZOpqUZ7TTAbPpAUtiWAV2vpcxl2zzXy89SHdnnZEVQHHynMgmSpKCxpGNUtsqf3N5l1b3AF+W9HW3Uv8Ozvo3yX0IndEt9pBJROG6nHZ75lk6WZWUd+pXKZTk0Nq/zHr7dNbNeSe1OrONg2p+pIVHUop32U0g1w0ONw16ev3avSjlVQmxtkit9s34rSS7zFg0TMcB2WSaRP7upa/mBxmzUTjklqqd5z7d5WN0bVK/kUkW/Jj5+avs75u5P7Owwe7GfZW4G4AWxU309SKVnPmadWjsVW0IdZvspEeScqEyumxXCEx+pF/vuL/BIxtGuE9a3+ikvwqC6lwt0eOe2GzC27vvQMJNSHmk3couLIhbuBaJ93cNbet3LnwNrw9P8pv7Ft3VkjQxG1XhRcj6DrNf/suEX9bnm3/zY+Y7u9eMyrQGNzVJ4gsdyZZ/iLTvpEDb90BUPtLztQPOBKYAsUsXNehSFC5Z0mB46RifHk2LI8q2oBy8Q5DWzPu7tLuDs2xaSsL8OivFtALvu1HlUd4CZq26OkBdniQpLc98k2TfsDT9ZthnPTiOsOPymdaD/LPTP0D9cJ+0Ieietr6tTwhUyQYtfHTRIT44VZ0jTmt057d4Ztsklqcml3GtC8RvXv7+yo4FYGwTu+VXvo9LByawP9G6Tmt8Buumh8gUqfAYj42C/WLndQD2rZjRLIIVJP/X8df4X6JfpZX9SeXXD9733Qw9SZqVKrQuqWUlPVic5LXuDfDLpwR78QJaFPi2sDLJa9StMrwfT4PdG4RMLDKjQ4eduTkK7+ZtPMwSwqvQ2zaMgLXjl2kfH7EUrE+R8jxE2qS80RzwCkak6M0HBa9wyHeLG6hztmjrT79/r9OlqyLeh8+jsw3oeLzU3WBS22I4NMyD3XCXoW/F+8q0VQrEOKc9MGto5IOXNxkT84azUa2JDZHSTMz6kbet1oVb47n22Zvo68LON+FZbYQsoVZMiwXlW1jS188El0BLnvYusu1uV20lnihIrQbC8t7HKgo7wEzvcwAczJxFywatSZ/V3h4fCU/zuboVAjVGbgBsqy5AZTUFBikflmr7KIQM+J6P/6a9yOlaIVTOrZfXqyB4eXOrSsqRsirKUihWMUHtMPDoSVVZoo3tfXiiqKjwQZaRWxGoqIDJyPz7MDDJyI5oMYN5zmMP3u0+B8CFaNmy4GLi3gkci2AOXUU9MsWegBxHWFcdu9dlRxC8G/oUAKf1Nj+7vcsjypxz/u5D/NaoEihLSycIyyybCLO+SuXTt/ftU9yUlAN0LDVYOQ41qwg9sWraURrQmpi9eatdIPIUX5d+3hqsGNd1i+I5JVLuZPhRjJNnVZJbK1KW2K0U5iOb9KSuR+aGaGH+dmRdYtb91Sl9/YiDwbF0gg5sMta3jLeiICkmVf++i6JwJDPNQ37zwXewaf3FM6nRQnO1eQxXaQZasLtt5tWSTcqFPVfuCo5v73H7pikWFrUmhbUNzK0KrHMk1iiE5Lfuey+xRUILHDrW6s0fjRjpFk1b4GifvEFL2H2mgHFQox9aUGB4s71khZQ7SYWUx0wTWDBIOTDtKbeFurZvPr8orAc9omL+CRQL//J19n/3BCBpt/YQveka1VZ9kJKLK/exU1/At2yl1PUIrR5AXUZ4a+BNpm2ZuS0s5Tis23fZrF8C7fkM1k5SlP3k9t09EF06xTQKm7EMylFQo2XXMa+A+mhSqc8jZCX2lmiH2KL/dTeCWEKR0e92aIzNd81OhjTShHeee5Z3nXvO3M+RpHxgZSVTPE67N8jsc9xLGmymMxUboKSv57nPMDd/s7axj877XGldQSEopLVydGrkhbypp1xbsNAZWjtCG7vvyFlUrYGcWH2XWvtIUi6rmCuQKe6h5tbr57l7fQqGIARWo5rIjouvfTqDQxYP9yp9pVDkuBa5n4/Nzzojl63WJe7q/wf+vBxfSsq/SI5/+E9+iuO7MdtLSzf9PLAJztXhvYwPTMIezFwHm1Dv6QavFMtcLOaQwKR5jWH3HDfcPZ5yL1AIwY5FAxveGK2pFNEPS21qS9W59+zLN527uXCVwFJ4c+ERipw1Z0DuH5J7ti/k5FmibkBb18hwqgre5GCROKxVSblZrhWu7VF/pXYPeTBBCs2Nos2sGFDTgt3sDLf0Daq8a6uVBB717AApqJBITxTU6oMqWN9tLLPeOVYpg2qhyVtl4qbJhSQkY95WDvd1g2YpuBG3eOrMA2gM3c+3Qha+KHAQTMIC5YgqKXfSuKoWp0dsr7x5c+7HJi/wSHEZhEAWBbfnb/Cb1+9hN2kyN9xmmJYq6Q6TwGyobS8Gb7qpFZayIz2FH/YrkY5M+Rwc2N7W1V2klxOGA+67/8Oceuw1AlfjHRik8k7HtAKETlH10d8eXaKfttFIHODYOCGLbSATNuj4fRxLIUqVx1FFkXDfXNP5N97CK8++iw1LW09LhN/S3pU3YZL7BCKhbosgKq6Tja36ceHyke3HeZGCH81hvW8KInke8F3/4CeYaZtg4loqabo59Xqffs8gtt2lC2xunzVzVuZMyClEXgV2AF49pz4/gqRFbkW/2jYBKZkNee4j8wzVkzil8mjZQw50gyGnD65VRR+wSLkW1bnm2GeuZhCNuHfcvH9Mj1jLSln8w6duQbmlMNoySsEV66P9SrLAes0KBmkPp0SUzn6YpA79BwWO1VnMbLCixzXO3fIAAC/OOLzQkTi2KFIWAoSTVCjxXO2Au4JXzXfgonJ49pmv4+UnvouBdqjZvlStBRc+/H7C5wU48M76h/iL1yO+afEv4q08QKELrmnNd29scvQo+8nbOMxYMUEALSMSvwfArGfm+lZpYecm4OcVUv7vjv8vPNm9n/beAdnZAulq0kMX/9o0KZeyQIg6493bp88lqdNs7/HKvil2nJ5cpbDjNIluRoRGthK/j2aoGgitmPvMGl4yi1+ifJkicyS9w5Wb/rZvFdHLVoj7Yp9GEBF+gde5dgSF63PY7JLaQPkgN38zo5o8nN1KGLRMYGUT3v1oHhGMWcnNmhXlNUK7avrRzQgUQB0BrmQYNEi/ACkPspSN4ycY5zOApnvPOkJCEI6n/tV5iLLFr+32GpFo0JiMuGMo+QU54pI2AWQxH5Df0qq++7AzQ6Fy/gohjzRDRvUGL8xusOnsA0YxeeJN2KppLs+tVMmJe3FI8OlthodmIjveiPq4xqEck+BUCFhDpLRtz+G4WaebmTmzK5dJa2Zdq/Vuw7MtP7Htv62lyU3FVDVng39LX19xtlDA2DrJl77hyAk7ofnehXgGN50Giyubf4CbXqn+/54Ln0cAbt5mZO0nyyYagMva7N0dMU3EMhQXHTuPZMbjhz63TmL8JIYjnwuzfbwi5x2f+zB3nXuOWy5cMIVnW4Yug3iRa05grmkUSsZi2r8+tnPbo6gsJoM8RUuTNBVCMrG94ofWYnKUBsxhkuXdesZXyc/jUjDWIc5hQkjMZOeWqlgwclVVDKzZ8xVHEoRMlolNUQmMPlcf4QDvDNZ51+plarMxfjhiObAMJFvUVZZ+P7CJmyx8RmVSLgrqyc3vWZhNizBlL/FANFCpIBl63GEt9YbtASJLqz2UQiNsoWusfPpJC8fGOVpm5JGHl+VV4lgrUhbZI5bWksomkjPjfRZGe2AL87ENBXaCBbxSoMyKS9Ze3OfnXdOSlQw80thnZbKFox2SYkJmkyFHKJDwwsLt7LRnuTJv5k4pYXF+cZFbdk1RdrxunutiYd7jEpVvpAU/+qu/irTPR3sByhYrMjtOJVLukLPdnuFGdxHX0rzdbJtZO9St0YBJUmN2YG7utZZDxzHPzclztBBsts167o4ti9AyNlKmbJQyLhvQqlBzM2a2GGLHtLD96x2rO7MizD5TIKtWTQ9FISX7c7aVrbWHPNITdlybotWNNcPIKudG6niVIGDDiVhQe8jDPiX1r9QJUhp2LZI829xE2HEp2jPkVpSxYQumfdq0bYLuHpmfo6BGy65jSkoWtnemCX2RU7eaFGnBVIfCi8kSD5Fn9DpdmqPpPjo7GXLn1jWO9XZZsPoJZTEwtGtaqj2EgG+ZfZI520K4F9eqQkdZIN0vZshtIWBlfcDS3pjXuq8xcabXP3FCCi1w7d9mrle5hjg92xojUn7lx3+QH/rJ/4CrjAUcAHLahpkrt0LKPZXRinOcNOatF17itsOr1flKpHxi1wwHyamNq8z3exV9PRAZnm3Llba43oxcNCl7nT+FJfVn9PhSUv5Fcty1IDicFVXFuTx8S1/fVWskQxOw+a3NCjXYVw0mBHwqO8PnndtxlYuvfKuGDofdA3abBiVs+GPSoTe1RBOCSVFDKBc/GHN62aDke3sGlQxWLiGVb6ruR6r6abhNYfsG9xsd9roNWrpGYtEHX6bsbxvEr3w5x0qgheJ2Z52vUX8I2nj97qoGz+VrLDi7SHKUbrC0M2A27ldJ+ajepD54CnG0p7xEym2we3/tWUa1ZnU+tKaoN1GOiy8LctnhhHNQIeW7qkFoI/1+s8Zhe66yPNETs3iF5QIRHHJKX2JlYKq2MokrSmd6FCmfMZ+/dXCBxbhnfphE7Fyd0MumSK4s0SJVY2CZEB0nhSP06dyilY5f4HnRTT7l29fPopSk1TrgwYf+Bw8+9CE6nR06K9dQszW8/j5SZbRlwqroEeCiLYq1VmxwYOmv8wgaxR5Di7xFYZ2mGONVG4ZveqLtkPriTigUqdPmYHQcEIT1Plo7FOl0HJQ3YjNbIArtJpoq8jwkH5kN7VL/JFmppgr8zEvfzySrkVtF9XbXLNbXUknLTQxtXWjGoy5SFrRdu1nV93GXXwWtbkLKPSvl6T/1vxHZ0Kptaexlf1Oe+5BlJIc+0m6epE2iyNLWfIgX30ueTulqSX8NUXgVfb3R2EC4CSr3SIfLOOJmpHysBY4VMRvhM7SJjlek7E4WbvL1/mNfo9G8p/PTnOA6oOieMEi9Ck0QdkQ8m14xw5XTpqdy4AkutVykVdOWUlFkPtKdVPT12doBM7KH71narU6J4xZJ7tNTy7zNOjfsPP+XGOklmh/0ERM4Jq/xDvE/kRZF+JxeZ21yiiUxdWMAGNvAooVg8Qh/IxaHFHbsZ2xhpG/fBSHgm2v/GWmLCbkN4ma2D+E2M279G75xBrebthQFyDqTnWlS7jqKYdrguu2fPx5vkDQ9e1039+KNbQHgnB3MxWJCZ3zKfo+5R5Epcseh15sm5bpwiCPz+9mSujs8bt7PL+gNLtWv9mrLZBap3bYI1ZplNb158lbzvTYp7yVdao19TtUt4pfV8GxQHfwpSfkygsVxghaSY7vnbvrdLrfx2beYloE5dxPPzgt64qae8pq1qTvvmrE8tnEF4Thcsev43DHIHp5HN6bv9kG7S24LkrUCes0m51vbbNnCxI5NnJ8/fi8fvucxlB1TObAWVjYZmK2t46U1RiJmbFFy6Wg8oSof4X23y+OXXkZojZs7jBaNEGFz5wHqtoA2scF8LUtoWsaCqjmoGdt+tLvHN+pfp6EiYrLKerGkjE78Hj3rw3zP5C2VyvP8sMfyzhX8ydPVvZ+5/McA+KpGSVwvEHz8wUf5F3/5BxjY5HdOT1kniJyLrVPmnyLhvdsuHbdDczK8iXJZL7YZNGIefvlzfO0f/walpXTLouVBib7nipMYgapxKNACajZZGdukwqegdKMKsxQt6oCkmTXNS1fkDC1rbjnMeIBXudd5khfmdzhVbFRWq8HGiICY0eYMnn3/xq6GvGvGvErKpzFL5hizsANGaAFCxfzzhYBfmzeFnYc7N7j1oqHglkhbWeQUVql9bFvHRBFQ1tR8cjxLry5jEb/IK0ZA3TJSBtszvPZrZ1Cpw6OWDSD8QxyR4pZFkEIhkuk7tT5aobVnRG7z4JBYziAsGqh9ST1PaIkRmdXLKZXm670ef+mjv4oqrfYcxdBrkDgh0iaCFAoxKdCbMb87XuIg7jLZMfvHl21/Fk2DWE3Ibf+9R4GQmj3LbhgFlpFh+47jMOeui5LVvRAZm/7kWSsISKERWvM3P/osx/euHbEhEKjQFrEK856WvtQeGb1GE7/IcG1y+rbLl6nlLolMWMl2ScaSpQNzj8+GQZUE1qyY4Jbt7xUT83xmvSOUcEysVs71QzpVoQlgFDbw0hztmftXmbmubmi+a87eW4Go3lmPgu3lZQ5mTXGo1d7D6U/33bpIcIeHbHZMzFPS11PXrVTfG86EhXwHnYJj9/+yaOMTVcJydWLah0fux3FBa2YxCPuAJnUS0Ir6eNoOes/5F/i6J8x6oRwH389BSpw0pjk+YM7O/ZHwK/2imhsxGDb55J1v4o3jJ2mOpwysowr5i1VSLujoPie5Ya8/p6daNEXEsbq5liIrcNKk+j3AKwOjQXKsvk59mHFyp0AJxZZzvjrHYdFBKTFFyr2wQud1qphYcEP1zHX5SUqyuFah8qWWyNGecqfIaCQZMkuRaL7m3Cf5xvWPAFRI+diZ7tcPv2auZ71lAJlAZFXin7sRSnoIBK2Jx6XZP7lH/lk9vpSUf5Ecvdee4+pJ2ydVKVjqir4+Ui7R0NK82qYSmGqHFBeXgjcnr3BrOMf70nfw3enbmdUmaLl2+rP0LHLVcCckPb+iJyske0UXqTwWFy8jpeLcwS2s3zB2TJ25N8j8Q1MoOFINT4MBCE3quAzDOplumaS8FH+RKXHcxUtTWr4J0iZKAJJX8uM8cXgXCIHOBR9Nb0MA82KfOdckY3N9j+97+fe5NzpPSIQWkmfuXuPzd4TVcu6JglptSGppt2vOBqOwViXlcyvPsLx6HrFYQwqNcgIeda8RiIJCCw51jTVlvu1g1mxYhR33ibXZCKVGiYywvs6P83d58MbzAMg0Jg2svc6RnvKwGaERFJ5Pf2YGtKK2folh6lN3Uk7NmPMt9M0iGlGjZ22sZoTCdaftBJXQiKdMUl4i5YXHZO8kL77wHuK4Tq02wnWzqmbizOcIrfBi813LcsCd/ZRXDr+TF8dfzcT3ObTCVwsIalmPiRW70TVhvD5tkmGE3vzK3xehCCZTNDnJJfV6D4A8niaYhTdmL10mtQlHkCpy5aCswNe5w9sAeBiHjhT00w6v7t9Ongf8wYd+n/qMQZ+vxyEtGzx6XszOrnk/bj/+cQo0/8mt8auiS65UhbaAmaqHm7fTGd5KmS61fYO4VT3lmQ95waTnTrl0CG5cNxuWcDIizuLapE7lPtl4joma0teFLZQk/WMIjUXKp8HBhOkG86aL52nYHmGJ5lL/FABhLcEjZVN4vO4VZLh0FMzOruOFU+QvXwOriQjAhdYJ2qX4kifYbzgVQg4Q7d1G4ihiW3BpWEV8YUkNu0FJ10xodDNmXE2ahPQuvotBXfLssQcQHzaB9MzSb1G4I1Qe8/pknuN5lyycqrrCFClvIVhQU/bI2D3AtbT6dsPMyajwiCxd9P7wCfzmvh19RVgkLG71cW8xT257twzQbVIuCzaO3UG0d2sV6DXqh7x+cBsawSoFd9VOE3cs8sXNx9iufa/b5PSMyqjXTPAmS8Q5U2SOQ7+/VJ0jHS+grGdsiZT70SKB5+GJm21rSheMkd9hZtcEVtuWQrmqZpnIiADrm+ubQHMnMi0hYa1nrjOf2omV9PWj0nJLSB66YdbWUeNmtWYlA7w05fZXX+PxTz0BBahhQHapXa0jcR7iuea6L8lbAVgcHHBDHLJv9UFaFsmsHyls9FudSrwuLDSDRoNUZGxbXYoyKR/YMS28mwXxSoTab+7gFE3GIq6o66X40ZxVoh55DY5v7XD8YBtROEQz58m9AVkeEChzzwPbc1BLE26Lt8jOtsnunQE7rkt723wrH0BlLcaWHt3QAS1lCoS92jY9uzb4WUSoFzi5t8nb3nie+UFOOPksqBgveomLi1eJZWz7xado33/8um/lf77lXVxvmvVpLp8W8iZzPluBebbIlJm8RodF2tGY4IgLQ6PY5Jmze7hWrOug1mRXzlYU9tLCTRSaE8rsk5krwREEJVJu56onCtLA7sVZapIyWaeTmnuuZwNKncKJ26VGwnv050BcJyDndteqKe8lBCREGxCUSbmjKez9haUCvZzGBlpIMgHXpZkHseyBFHxurcnvjkybzsmNiLMXxzSlXZPterrfMWvIsJgi5cmRNoMyKXdtQuko8zMvz/Ato+lGd4Fs7LOYj7ilFInzdrm1fqVCCkWhEUd0Gm4M1pjderO5v/kXyfJa5Xagmh6NLGGv1ak+X8ZCQhV4e4dg52LuFowaZs2Utg1C5LqyWQR4cfcu0j1zf++5/jRKNwxSbunrDkasds+bsWNrReXKUzsRx260ufeiuZ7CHdAqBT6V5kc/+wxf/qnfJgn+FNVDDXlpvWbH0idn0KhTt+zAxHFxcRl6Yz6x8gnmg5xiolg6NNd83nMJ7XpXs3+zWXqAx+a7O97NBVtHC0qz2ogaPtMiZuL5RiDH0tdFliKkqpDyFmURWVYxkScKXrn3HjLfR8qcRqOHczC931y4OONBdV1lH3niehWVvS7jqj3ImUyV7831TgVfA5XR7t9cZEj0kI4yfxNTwycljBOWNqd74urObqUy3uoPGLVNQb4x6hFmY1asltKW6kyRcjfmqnMrL525m99/+B0VfR2Mf3x5LAyn1/Pe/GO0ldlX24z4Hec7+Mj4UdpWOW0QSYhvtgQsY4L75asIBGe2NLW8ibLOJm6RMx61KJTAtfMktcUhN8tIXIdhZp5Xs7SpVDl4Af6RGAegUNOeclRKI8kQ9hkUysext1gi5WM5fY6rvSG5dHj6tCmYhSJD2rmjHViwTkLtkcdrR4Q5/6wfX0rKv0iOQrocznVBQ2JfGtdNcZySbigZWD/foLkPaFwK3uFd5JuCl7nb22att1MJzHQt/abvjSv/4IY3IT4MjiTlgu2ijcw9apbKeOXwNMPhPHnuErpj/LkL04u0SpIlNW6/YYym6oXGQYJVJXWs5cgtFy/S9MwGHylhlNzdhFya60niLjEenihoiTELnjlXXTUIZwTn330frywYClLRmUVoXYVCBikfko7Mua7FJ9CBMEgaELa2ue22J7nva54h9wWTVrPUGuJA19FI3lP7LQAOWxZltcqkw9j8fxPFwcLT9DjA0YrMjqlMY5QN+jLlE0VmIw7CCV7gkVo7EnfYY7U24J2Ll/jKE1dY+6a/Sd9tERYxvjKLy4ENJmaROP600lqq2Dq+wnfHFeUrUy4qFqjndrj4kQfZWL+dK5cfYPOcoe7WF8zira2X8YyI+PbhJpHq8KnhX+W6c7ZCyheEopP2SGxPlAy/gA6lfNLcx7HzR8kcnU7bKwYqrHyi8+SIAIrQDOmS2V5XL1O8fskl7plrO3dgkoB34zFrxZziIqBQPk+/8AzSS9CFx1bcouWbhVcj2N05ZcZgdkSv3ucAj+1ogR3XJT2ivg6gL7wL/4hHUtt+T9VTnrmkPZ9oTKX8CoqdHSv4JWDNGdPIzJxPBiuAJAr7ZGl4E8oV945zR+OPUIIjGAAV9bIoXEAwbjv0GmYsLx2a88zMDVi2z+yqn3H9GEy8WVaWDY221K7KjincI3nwjlxkJrEWQp4gaty8lE92b+WwsMJTckIH8353bLvEZ2cNOlrIhJVTLwKwcfV+tPL4nYdP8vd+8G/zofrXc50TSHfM3i2/A9JlPveYkZKstn/T+Y72lNeTGb7q1B/xUPsNGqQVUpv5fuU3vDNZIC88XoserQpKP8C/44H0RTq+wOkWqEJw1Qoelq2+Uha4eYA+0ldcFA5/cGBUkO+RBSfn30reunk+VNdpn8k5G4DdgU/Lt3PauxkpLwqPwcAkl+PhYlW8mUVQ2ASy7S4eoa+XlTHzwUGzgz+eMBQRIzKEFjSEyxPB8/TLBvYSKbeK6mXtM8pqxNLcQyn09sCRtHwRQXtkqJ3rs4tTVWPAF4pHrk247+VXaVwt2P/AXXz+xa9GHkx7k1/dupdfe+Mb+bnnv5dda9mkvYhnZZ8cB5eCrp3Na6OMRy6b1odho02W5eyJAU42ph5OuDWdZ5LWUCJnJ9xBC4/cNUFoKdZWHpHQnFn8Nyze/0GcvMlIJBVSfuLA3M+MDZLB9IEeO9whcwIQmtHis/SEeZebOqRXJuVZQiMdU5xuoWeCioGQ2T0py+cZWyGxhg4I7FqeeUN6dqokasLMZMRXv/Ikt21cY6GvcfId5tZ/hM7uT3NxVTCyaK4+ooa8PWPmSF93AZhTQVUMyro+1y1iJ2RKvQhZYIFulLI0OrI+5ZsU0uGxC+s8fHmTl0/fwovds1W/t1cW6nNN/JFHKzV0HTgENllJ9RRJnFjhUk8VLEa7KNmiba0BT4bWik5L1q01YkcpjkVXADjtmPFXicaNQSf7lDnexFHkNgkNbJFDf0EYOXByXvHMOdbrhqW35ile1Lfyx+OH0MDxjZiTrmlTSpM6CsnLJwwYcKhs0bMISCwTzWealDt27F2lcFVB2yYdkeezY5/F3Y1tdkYmdnhrMuK9zQtTK69cV9aHANv7dxOmpnAyXniBNPbRIyty2PIIs4RLrbXq8yXy6ukMP0uo2/czlzlJzfZIiz/9XC/u3U2yb57NbYM3UDRNT7mlr7tC4Ymcfb8LUDkRVN0W7h4kM6wchCih2Z0d0PLKXUcQxEO0yjnstvnCwy30tHddWf0BMg4abeqlz3QQ8srKIh9b/SOG3ohGrUEWaeqJy6yCGlR2XqFNyiM/BKUpyQHf8dzNwpeOAnVk7breXiIrLfRcj16rWSl7yyzF9QtarsbRmqaeuhzsW6DJQzHomHnbbO6DBmdrOgdT4RNLx4itcRQpnwq91YmmjAvr5T0nTLKbHdnbgyKlfWh+X5TuAGqLWna0lULz8dsf5OWTZ6v3fn95rWpFvfuVl9lvm5iwlk/wioRbxDoCRZ9m5VpScyNuYNheW3OLuMm02OscYaqW9PU6E06JdVILqgQiY7S3znv/1R/ykmPepUEe4o7N+9xUUzo8wPHMPKfT2xqXWXy737iqQIwlKT7CultEs+Ze/CQh8j0Gli3YKh2GuNm6rdyPCu2QWOeZkU5MUm6fh8od3miYWLBUX48dyK2Q5Wfe+S4+9JZ3cqMcOzHB9aeIuBOaa2uor+eO/Vv583J8KSn/Ijna3Q65iqlN1pgZnQSmyutZGqBxGOUNlJJIqQjlACngTfoNmiKlCOvMjkzUnsuEjvUNn0TtKmBueBOSwVQcTGvBrmrixuBbRF4lIVpLBgdmk2osvV5doze4uWK432zzwI1r1Eo/WxsA+eQs+5e5++VXqDkm4TBVTk0WZMRNs7gOlKlkeiiajGl5BkHeWLiF/+t7f4iNzjKvrJ5CA7dvX2dxZ1qBDfwYx8lJh+Zujh27RiDjql++UA5ZGuC4Bd6tNYP228BmVzWQKN4UfIyaPOSgZRVBrQ3SILbCJbpAy4xMO/T7CyjHjKlMYopwipCPJm2UtRWb6aiqlz1vtHlsaZs3za2zrlZ4cv0aL82Zqp+2/XB9ixjOKh/C6aKZqilSHsgx+17b/twjz0IWnR66KLj0xsNcv34vk20zls3lQyQFwm6Yx5ubXH+zZG32kwC4tV6l3jznZHhxUfXrujUzdo3MbPJp4THMZpD2WrTIUcUSnq2G9mRQMTmKvOyXskm2UyMtE49E0BtJ0v6ArHC5aFHiB3HAs2hzEZDh0/WtOvN4kaJoVkl5UfgkcYt+fwEEDOauTMc/HN7UUx73apwcnq1Qa4lCWcSuTMpVKpns2ODPDUGD1zw0yufWwzycu0xsldGTvunjXx4+weeyU+yPp0JzeW+F87cOb+onBxjaPtA893Ccgvfe9195uPsCAFf6pp98ub3L/rLZdA5a+/h3v8jSu36F2XnDFtjaNG0g2XGNszUNFvaZY35iBegk+N7NZ5/szFYib4uyT91aJJ21tk2X612EFvjhiMb8JZSG7SuPMfEFO90uAB94zzfyS3wPAL3jHyNv7tJxoCEh/0Kk/Ah9fZLO85fO/i7vP/lxhADPNxv3njtL227iW+MFHJnz2zs/grJtCwvs8t3ef0LfZXvvt2pstmwwYotXUhYsj0eAqnLgc6++myvWy/544DFpzqJrzk0oefnvsr2gpK8/6HbpOmatK227yBRKOigEe3vmOW3ZTV9iPO+3WxfJBNSdZcJiGhQDU/p6Z4aJU7Bh6cALus2+1yeORxXCWyaP5RpdHkXs0sPMsdDSQt/CNMF1xZhavAdas9/sTBMOwNeKW459A60v/3GcxbtYeL2Hf6BxM41n5+T5wSk+fOXLef3wVvYxiYxyLvGiLcgtMubW3XUe2Dnk7o2rnNw3NMVRq8u1uuS3g6e4Pv4s/yD6p7wjMmOz37lC5mQU7kpl45TM2MLJqvlvP2jQ6r6G40fIosGYuBKEOrt7Da01rtaVCnPs+Rw73GW/O4tIHIZLz7BvqZ9NmoytrVwtTUFnlTpvNa420BRRd4qUq4CdEjV1Joz8JpHrA5p7Ngw13E8SFm2NVOqJCTqFIC3LwkeAyDKhOiisqOKRsOpHf+X/qzzYhUxoFAELeo75RHOiN0Xb2+k2twxcojBlaTDhqdvv5o36KZaxPfilm0quWLzRpWnV0Akkvj1fKTrqCcWwPi2Srk220bJRIeUNafZkJ3dZeD5iYuftWSuitCBjm3gJVM8nCwsCm6hkKiGyRZRmqVzOzcerzjVSURBmES/NmXVszVPMuBF3/vB/5rrdH49ZB4csq/GGOktSM3MksgwCmdWmSfn/H6TcLQo6VvW5Hzb4tv4f8tb5K9yyus8l7qQj4Xv7AxpM8Eq7peLoygAbA9OKlXiHRPV11jfuQA4tC6DlIQvFueaZ6vOlSvlJW5icm5SIZgJ2PpYONxSqcgAAeG3/LMNe246lCzh/QujNFVlFX18rNRiERuMg5YD1FfN9F1fHbM4WNIIjvczkPPnW03zk0SPIvj1EMqlitHK9cMnYqc9St8n/xAt5ZeUUUe0MSfLX0F6biRWdPSUFDaUILEOifYRtYHr0BQFw597WzectHJQ9rwZ++453IS1VPnVcssA8d1nkoAocV+EKmMl1da6e1Dyfm3YiV03fm1Z7j51imfXmSkWdTvHYmDOfnR31CUrrPdcjsCitP0mZlPu86OGSsWw9vceVdKIRSuwc7Nkxc7gRvMZjT7+Kd4Q9NPbqTGp1fvft76l+ltZCUps03jh+jMKvGRYAEQ4ZTZFwWkzHSaDwRcY2q9XPJv4R14UjR2nrNs8BgczYzuYYW3ZT02pdfN9P/QpOq8Ho7IPkjRbvSj/Je5zPVd8xX9tj2zHF2KUeNJNZfNuW4hcZQkN/8RYcK+6W2Wvx0pRxq8XQ7tktWYpH28K7bUM4ipRnY5uUu7mhr5dJuZZVy+jUp1yhbFJe+DU+86ZH6bsW9MqG1BxRtaxMrHjxoy98jjdff+FPHas/i8eXkvIvkuONmZjGw7/NHQ//BnUrpFImPIlNEj1dkIxMANWwauJ3cAFPpyAdmqmpiE3q60R3/ncAovEM48RM6oY3Jhu5aKt2Xdd1EiEp3KgqACzbxTnbNxtHe24qxrC+sMZBaesA7Dc73H2wyUJRqqDaPr7WDnc5T+HpnHap+B7ErM6+ShEk5J6HnyRVj61LQYsxoaX0/MFjdzKp1VnaW+cTL303j/K8OX9ukHRpUXKAzOaxi7MHBDLCsz28WR7S37UqsSt2mltqzLZqMcsYRyrm3Kvs26Tct77FpYe3q6eb3caNO9BCIgqj5Cr8aSgySRvIXXuOJUP1r49GuA6csGjA1XyOnb19XrnlfmCKZA8s7Xo+r5G2p0m5soqTjqf4rca3sV2zib7yKFSdYuEY7/7OH0DaCurgUKIKgQ5hbm6EtJVvVwmUI2gtvwRC4dZ6lW/znDup7NAKKQn9BKVkJSyVKY9UNfBsj6SWBa52CUcDnDxnyw0rIcLU9ngKW/UtXI/UJjkqlmghSMe+6SdXPjNCcQLDnACI84CMgPtnPg5AZzTEzepVUp5lAUJJdncMRXS/Nh2rc6JFkdUrxHV07RRLTqfSH/CdgrG1Jyk1APLCR3UcZjsB0u8wu/cIq80cKfMp86F7nbEVyEt6Jjn7YO1xXi+W+OTGW6rzN1pX+MjcYzf1kwOMS9925eDIHCkVngShNeuRqTyfbl/lcMb8eyvpkOWesXwDDg8XK3ZAfkLfhAbsM0/HomXziaImp+gigMr3q37yNbFPc2j7/cJD+3uN1oJOx6wjvXEXHS1wdfGIRZ3r8rK4n2L7YZ7auY/9tU+w5oxQwRDt5GgN515/nL2944xi8y63EOzlVgjK0uE8K2C47q/QsNTHjYOTCKGpqRhhmTdJ3qXj7DL8BjNuw+tNNmcLzi83j+ZAOLlLffYyBGPy3OXq/nFEpEwP62yTnVCAFMgpix7dsEreaCZo9u2zukOGuDbZzf0pUg6mP3Zj/U4ufOKHePW6ed5dBA6C1zvX+Kp3Nfi/7/l6jj10s+idsEl5v9Fir+mxbpOgVTXDON/lgWdep29retpaOCW5d/N3ZCaQdXWGY9fkkzgcs1v2RO5Sy9MK4RJHWCHHdYsAD9lYILj321g+2CMLA9w8J7BJeYlkhI2MQnhIpeikY67bsbhzMqCZxrz12Q/T6l2kkZpAcBLU2OnY1gcKrr/4OP3DNUBxvnHFjKM3DSzT023Sx+fJbjXv1MBvoCwjRxbhTT3li1GPxFKhw6yknPrMToYMT9wL2Twv9wM+554nkw7aWmdJVeDZYDvIU8QkrujrffveN3qNCinXUczFkqpau0bhzbLfNPP3hO3dbB/2Wej9SfEgYVlgWsvKi7yks+xbp5KHcNB2fj1/IsOLSxX1lEZsErkVHOYn0/2llW2yrAT/+ct9fu5rJK+fvpdtMceSTcpLuyY3zRFOm2ZUFh8cPIuU53ad9lVGr9Gp1LRnxkOgybzd3zw7HxuJ5sT2Fj2bBN9ukbm6zOlahW11IIg6MwSlwnQRE2G+t1Xacx5B8cI04aIwibgbXyV3wReaWalZdCcsnzzJizWjhVEnqlS5n08fqYpihXKRB7eR79xTaY+4WlXq5yXy6ZRIuaUJ+27Kj1/+Od68cJ11scr7fuI/8dhY8FicoBAVSloern0XruU1FJps5lkmUZcsaxJbCzDdMlKF5+snq78rz3/M3+evnf0cD1pPb6kmOJbqUi9pvV+AlKcq4JJ3CoCJZTJFalzR110UgUjZ97pIpTh2aAoXTT0g90zh8WDW3O/Lt/TZ6Qq8oKiS16FQNLt30yj+JFJOMia3ffFlz+84qBF7AQ0rgDbxA0b1RXqL/5BxcC8fdr+MODN/c6YmqStNYIsbnWS65ghL919F0oj7SDVFNMkNUwzgoNFm4tcq5Dd1PYRrk888Q2C0JQDmlca3z6jQboW2e0cQ5FZrj3Pe7bxy7A4CC0TEBGws2CJ6f79iG6SOO507w6zqi/ZqGcfZoGmFNaMjSXmYp3TGUSUG9zWfi1nek8RHunIuOic5v3SMOAgRmHrdw08+Wf3+xnETOzQ3L/CNf+cncWfn8fKYO8URoTM3Joo6aH/aHrjdnb9Jy+kLj4AER5jYsm9ZBG0bT/3Mj3wvg5XbQEqKZpd7nIscE1Or0gdnXuH1mbu5vGSS4ruuajwrMtpS1oqxPUfNgkeRRczdPGfj5GkGysStHSs4/e5v/178JKHpWCu9UuhNO6RJKSScEGZ51eMOkmFovqdEyiOhKEobURyWRj161lPdlznN4Tp+bP5+ZAtXAkidP72A8Wfx+FJS/kVyrG70eLiZ0Vw8T9DcBT1FyhMrNrWQ7TIeG1Qt6NpAzdlkDRNIuCUN1x8RdkygGI/mSHunAKjpmCJzKCydpKnrpEKRtpIp4pnW8HXK3IFN5OtTSvWlU7fz0Tserv5/r9Hh2OQNmlY8I7Wb9VxrF2+c0bllwoJ9SZEFj9/zayi3tLVRjK1vsScMUu4qQa9W8Pmz5n7f8dmPkE/gy/kMQZoyECXlqmBuxvbVjzyE1Hxk850EcowjS3TSR/XMItNoThH+KJ7nqpqpFign3GdiBcmWR128tF0FHaVFC8D+gdkQvcTgCtp3qjaAKKshD2xFcdX4TEa1Gif1dXyRM9AN3vMjP01WSEZrc2Suh7QbRemFPVfU0fZ5n+c2xtayrOd3+Yz7zkrFOytccm+O9//kf+GjH/glCtfFyXLe9Q3finNonmt7dVIl5XlaQymBbPZwwz5Cqiop77hDxhY5jsI6LTFkf/9YhaYZoTeP0IafSuS4COLVJkvHN2i2DiuGRVTSx8sAMRB8au4Bc82xx/jMPQzXHuD1HdOz/QAOsSPQri08FT6pCOg0LbIy3uAvb83QtHoIWRriF0lljbaRTYOOG/kCyRHZg0b/QRzhktqAVruCodOp7glgGMzz6re/ia+995PofB6nqNGSCZ3ONoml4oftG3htM0+S3jEGQnE9NJt92QIAUD/7JHd2nr2phxymVHatJK5VC03iFoUHifJxZcbd9VdZC9aNR6l2eeX5b+Xi7/9L1j/3fj55Y4GxReSLLogjefc+c9RtAaSTjKiLPkcPJ9iukPITYpuZvnmmXWtXJpKCsVOn3TH3pzYfoJ0scmXRIj3WYgit+a03vpF//+L38itxi+NBSFazjJzcZ2fnVi5dfBPjdJqU38hN8O+E5oLLpPyKe7oKsnoTc231IkLIHA1sXf8h+rSNOSwwuN5gEip+7Iffz2fP3lPdm3AyZleeMt/TW+G6Mt+lOz4XZ+ts2fdZ+tPnoVvmvgY49GzAEGBVzO2RBjcn5blj2w56a+zY5GAWgULzbFfR9yWvdGb55JmvvGns52zsPwpqxBKuSzNex4s57nptl+7eRkVfF7anJlcO6qjXqj3fHHsc2MDsqnOZb8flLqDj7oDWleiUPpKU36Zmec56p8vGAiCY290lUYrA0mrLoMltmv82kogTo1X2rA3l/YdmTylqIY0sMcKcqgAhiF2fx7Oz+NplYt+Vue4Om7b9pjiSlCMEqh1UrQGZ4xFZPQOR+4yP0NcXJ4eM/ZKOblkgXtmPOOGV829iff1Onj55G7/41q/lt28zSE9jPKp6b2tpghtHaPssExGQ5D5u1GBk1/P1oeHQtJ0R0h2hnDkOm2a/y6TDx88+QGd3n0ntyH3YQ+VmnqtimpSXyKv2HE6LAfNTuVF+59GCnnPFfM6JaMWmLWVpMKwSBIAw3cGXdU6uL/ORd/wYyl2kthWxZNE754joX1ybp3EEKXcpk1mL/OmMXr3N2KJQzfGYhWQWT3tIMSF3rBWe7QEe2CL9m61wVyAzupamXxwq0maL0K7rTp4QlRZOpbq2Kqrk4ZErr1FQ0Co8DhzDfFv1FDIXzOkRm1evsj5aYbtVRwK+TfDOJ3eDKyqzj87Tf5tNhqSlr7XyKxZEp3RBUQWuKqre3beNnqnGsxR1+751s29+fHI/Ir05wTnZvo4rcmJgA0009xxZGjLGJ9cOWoBuesSOz5Ujc6F8boHIaDgZ7ywtydSEhrUSa5VxT6EqB4DyOB+YwnLZVhgXkypZdoXCI2XkNlgaHBAUObHrcXp8gzwwdPwbMzA3OqDfzNnrmBa3uk0oYzR5dCvnxveQa1GxA2USEfT36YQmQZRHWhBh2jJSKssjBNqVfDQ2cY+sK24JJA2tCErth3Samcpdc/47cBB5RCed9kM7RxxMrs4uVcURDWSOS9fqKJS05lIbZUGpqgBQiSBgVO6dPEegaLd3ucJpMs+lbr3VYx2QWJu2RhpXKv25lNVqLw4LJjYODr2cM1xnLCxTY1puI0gz/EKBjXEPZudY7zYrGzKAw0YLLSQNi2CPgxqju6a/B/AOtpkv9lg5eZLv+Wc/T5CPuUseTcojJpMOeNPi7MVjJ3HTaQEilTfrcxTCrDNLj38LQ1vgafoxv/yv/j6xN4+yaukqCHFFQeNIPHsHl9iZW+XzZ835Hjh/iLBsx7YaVUXFum0NmVjEfGN2js3jx9lvmSJVS5i15L7H30EwHvJmnuN2LtC0vMFCOaTWlsDVKZPAox4llPTMEimvHUHKC4uUO0iblJu1OXQLdJLipmXbhLleiUIeAdD+rB9fSsq/SI4idhnum4S7dexp0LJKeBJLzR2IFmMbzIZNswAsiz2OWdsIx7MUSH9CGA4RGnKhGNidLigScl9SWJGGhq4bmqHMcK0X8wvjU/xlPkiv94D5qiDCsT7CzSRmv9lhqzXDdmuG1HFpFc8xY6vKfYsiNLwxIoHBg5K4VtLePGrhiKUlE5TE9RqJUyqAFjQZM1IdPn2HRjmC09evcGr9IvuTJiEp9/Su4duA0XFdTp143nzvyMOt5/zepa8iFBM8m5RnhUdrbOmKjUPQmmbvNjayFUCwJnYZqRrnbQWwNSnwc3C1V/lG1shw0zZm+7BBSdlX7wp8e64kr3GxYXq6W819ZvZ20Y7D7eoiAFeSVZZPniRXCjUTMAkbSLuwjKxoziySvG4SpF/hfZW/7u9430Ih3ErFOykCPGfAU3/0IVLfCvcM+ywtL7M4MnNCLpq+HaXMdcdxC1WPceumCFIKvb2aDvicfBNg7NAaxYid7VsIrABUqjykgMAqw2qZ42jF/Xd8kltu+wTvu+tX8X1zzlFqe+lKmw4vo++bBXcc19F+QOH7vHT1HQA8pANebzlVb31cBGQiIA7NXOqNT/FG8tW4pep8FjLCoZd0yDOP60PT41cKuG3bYCJPHZaGBtU8dJ819+aG9GS3uietodABn+Rd/PuZ76I2McG99GK63S3i2Cz2tflLuLUBqnCY7N3Kq0FcZf4HiWUu2KTk3d7vc+PkH3D0iI4kfOX7JQYpE1vUPd7cYEns8q3iVzjRMgHshetvo0harN94jNeFR1H4TKwifHxE0Guk5nEsJbCebNO0LJM8d9jZPo1b32ffIuVn9CZNS4HuBiZxErGiH/p0bFIe79yJRHJpyVzzyasfIEgTwlzzZGTG7mPb96EaA7KaKXaUffxJ0mQYm42zheCSRQyL4JDVPMDzzHzazZYJLG18mJjkppmOEFLxad7J3z/zEB+c/C0AdFyjPj7FJGwynHuc14/fMvW4lTnB8nku9k7xs6+8jydzEyCouYBnZ1x++ZRNGmxwpwFlkfJDPPp2jnaOPJ9Dt09i5x5HkHKA2tqzvGpjJZOUF1ytTQPtZ4NHOXocs8JshePQm18gEwU17bOoO8QrO1zphhV9vVX23hWCYTwtNGn7zs2rHfo2IN1xNzjtbPG/OvuEIidUmsIGXsKdbuVn1Tyfc110kSGki6jP4o1HbCzMT6mipWVTXeDcGKOe6TNMFzjQ5vf37FytrCEBLiwdpzk2yVDYG3J3cZy3Z3dUv78zMQlDLdYUrimciSN917gSxxZkBr45R6ocCqEqobfFyWHV311STuue2RNPbr7O/nCWze4MT526AyUlLyyaNcCLY1pjExyGWYqX5eCIsj7IMGviR80KKb+cm190Qmu35M5xeXmZM4PzPHnH7by+coqtuXkO28dxjlCdtXJxRNvSZKXt/gRn3ezT2pM8ant1S2QtFfmUju3v0MxeR6GIk00aaczcwaep936dokiRtOkv3E2v8xBenvOWP3iCgIwZeoSWNu8lBUp6tErxv2AaqBd2HAOV0at1GFs/bX+csja0rhLeDTakeVeb9jsm1nLoPotAFoVLxwbwWVSAkDTtd3tZXCXlNaYFnmYSsdQ/4O7NK+Z5RTXW6xY99RRF6rCXdvjln/5pNicn+Mj4K8y1lfabWd2srbZ4M0RyVR6g7L4ripB6GvGtT32UN18y1q2uUjfR1+/ILhELc52nvRv8xo99PXc5N9AaXr52EpHdnBx3vBFd265xnpTRwuukaa3qaafh4uqCg6DJoWt7mLMRi7aNb070zL2WtHg1wo3Nez1jVcNFrqlZv+rjdo2/EhxDQyV2eZS+7qCQds87tW/m57XZJTpFSuabd+zSfMA918c8pEO+rh7j+NoogGM8tn9BF7xerHJFdRlbsTt/oHik+16kRR1Lk5+dhi3Q28JG5kyZUm0nYTUzRSHVlMy5BUvFFCnvZp4pxiiNs2nu8SvxIIvpJNOkvPJsB67NLVdFjUw6IAS5jRMaScSsH+E1Uju+qpofR5NyVxS87ZOf4p5THyMIInaTVaQQ1Mc2KRdBRaN2VVFZoinbUiPznGIgK6S8KVOOs84Opo0p1lPUNUxSXKWqeG3Q7XDj9Bku1A244JMSWkHWktUwDmr8yiNfb+6JMSvRFYKddWaDiCd+71fNOYtd7rKMEjBI+WTcxbfiKUGWcmNhuVK4B9BKTxX1gb7XICHgHX/pexlau86mO2Hzxpio2cCPY+PrLSSuyFkTezgiZy7cZ663w+5Mg6duM9d+/4VrldZTo4hIXXMd7W0rSuy4hOuXuNrqArBrdVhmnCFbV01xIdA9HuZlvoPfY1GZeVNoh8gKN95/NWEceDSTDJHnpI5L4vlIrSvNilhqlB0Dt1C4aERq8xe3YG8SIApbZPEDNBqF5NHGdf68HF9Kyr9Ijr/+M7/E5tZjALSOGxuWir5uKc4jr0U0Nv+u1wfkCP7FmfdzeWYFBUjPLG7KSVBJSN2KUQxsdBLkCVHYQFhBs0Abuo1je5LGWZ2nkjOsssNudG+lMh3aQL4ZT0AIfvuhd/JbD72T2cmQwMuYiczm37drb8ObEL1ZceNdDm7dvkDKLPbHT7xC2ZCnrDfosXxkVEDVHufXzP099uwfAXBuZBKmW91dHk6MeIXraoSAPAlRucQNc1IVEMpx1VOe5z61oUkYa7UBjUGdWrzC0BYClsQBbwwXuGB7jWeHyo7rZWyMQk1kBGmXVmvaPytsUi6luKkA0B9Zj9rmNvvz84DmVktPur7v8N++58vY8dsgBeN6E2EX+bEV9Qt1QR726NHlUnGL7ZsT3Jg8SmsyZq1vmAFJHiDa1/nE732YqNnAS1M6HXjqF3+claEJTL3F1NCoLAU0itqkzRSvdkCuJP3UBGV1kXDRMb1yg2aX+mHBwcEqgTNVXxcOhCV9XeTMrL5ArW1QtE4wrOZoXFqSWUTfDQua2qooJ3WuFx1+N72by8Is0A/h8GpHVoIpSRGQaZ+x7dX/zOgb0cHIPkuPvaLFL6tH+cP0djYOTzLJ6zii4MtOmF75a0UXgP7mXbSESZQ/FdmkyxW0HTOHlXbItYurYSxa/E74LfiZ+Vvpxgw8wcWeSfIcK3443J1Ha4dX/OmGWLINxpv38uq1r0Vpwe7cK+Z7LIMiLrMCoXFKu7JxnwOLipxsXyOUEx7Uz3C8ZZ7vjrUEydDs2WLYeGQKcRunT6A3PS5wC+F4mqB7yWVamLHe3z/BuXNvY+gusGc92k9zA29sxmK+ZgozIso5nHFoNHoAfDx8jf/28L/hoG0T3+xJ/upvfYCTGyNK3dd+2uGjzev0Vz9jnuuRvvqRZfO0ELwuO4jCA6kQK3ZR0IK5vqro02P7+VNWtObTvAOSgu3kFJ0b72Tt3Pv5itX38ZPr/6w6x1CZpDXo3MCdvc4H3/gGbiSLCDT3tq+ijoVs1ySXmw5t3eMhccX8YehMBdWUT8+uPy09TRov1q6RWXRVpqVwk0145y4R2YBuFUkmCnZcM/6rE2USwCMg90pS0LJo3uG8TSqLBQSC4aPbXDm9QM+1Su62P7UoBLuTueo7cqtG3MkO0cYUjoCcF92rXHBML+Kee0REzRYQXBRNfM4FNdTEUKX9O7+Z4+Epfv4b38fnTt3G0UP7Ls6VEcVY8z+ysygkdTSrvRvM7U3F/F5bPknN0rBD20t6Wi3x1uwsb8nOcvbwERbTWZZ7gGNQxZnxETFApWnYVqaSUj5WCqVFhUy1sxF9S20PLFIuHbvfZQmJ4/KJu+8HIRFFr/rqCQ6+RcNqWWL6RoWoKOyDpIWftJnYpPx83Qpx1k3/uHJmCUTGA/65yirq4rFTRGGd+SPsFBUv06DAtWvWV5T9lNdGEBfgSd5q11ZR0nNFRpFYkSRvl0C/ymW5TU5K7Pno/Cm+Kv91BkiipMZLd5oi6d3XzpNnBQNdZ4ndyn5M2rHvDM2zkPYeFQplXQ9ClTIIWhVS7kYpa0Oz5qTBDXaE+XnbtimF+1N07vfbc7zoyYq+XjpzlOrrfpJULit1MaWD37t+kXecf958r7sMxYQta7O45mt6osOrzbsZdbukjsvr+lbemFlAW3S/YT2eSwp7H82mqLhGOHmd3HGYnQxpJxFSKaO+fgQpn6XHPz/zV9iVXTxR8DUts071r9RYu7ZLlombEsR82KZriw8fIycNc9IsrApTq9khX/viE+y0Z6ti7Js2X6WWp0SeT93awp4SEUJrZDGgsIXDebv3tUcj1oZmbX9k6TmgYCybjJ06UeFRqByl85vo6+W2cfLAvOfXZpfY7CxUSHnR2OHj73yAh954M99uaefSMgNyLdm297iJz1bdFFBF/XZWa6eJS5aQtUjbbszZ8Tffkx9BY2c45ERmC1dNB8fNWMtqVVLuao9WEiF3Y0SuWUDwIA5XZ+KbkHLPXlvmSrbbM5UCem7XrMQqe2scxrUlUmuvuuDmlajc0VTFEzmd7IDuiU20gmjQIgn8ytc7xSe3DCK3KKoiQFGK56qMZOAS2ZahuTTGQeHZhDc9ot0RxhmO0jh27Rs3GoyXpqyJNkOaluFYMjhGQY2LDRNDLCc7zO++gdCKk7UDdj7+SwA0nRF3ySvV99Q9g5TPTkbce/51HnnjJdYXl6kdUWAP0pT0SNFkN5xlS8/zb3/kexkU9p2WI0YzMwilqEd7hJY94JGzJHr8n/f/FH/rTT/Len8FmT3PtUXNVtclyDJUKTinYtJ8TOPCi8zsmaR8EjbwBgcVy2lXzFMgqTk5n/hXfw2Au4INQhL2mGG7sO4bymHXAl8PXU6ZOCHtKIUir1DyVjxlA0ykprDifm5urr01NP8Nrb5Ts7ARiRCEtpAeF0c24D/jx5eS8i+iY8ICWknC7jq1em9KX0/qZHZTzvpmgavVB7y+fIpfOP4t/B/3/W984NGvIKqbau5gyyU+FKRJjNYwKWlmacowaCHswrx36n+y1tyohJgO4i6uyPm4vwY6qHprG46pAJYCE+WxMhwy5zeQWjJ2YGy9tRveGNUBrRywBYXMJuW12pCFhas0DrfQtrq3qnsAjJOCUd38bM4GQ/vWw9GvQ1xS2yxdLBvbqm8AoRY3JeVZ4fGCcx9pGiIENEJrYSYSGvmYmcEOz+8usNGw9Eurtvq49zqJDcDrCppBxOzsenXPytKJXKHxbdLUrSe4r/joQuCGGWEzZp5DZuWAXEsuDmfZieqcmzWLeRQ2kFmC0hBbBELbnuBn9CN4NiB1gof47k8kfPtTz9CwypmZ8kDAaMaKQI36fP8//VnuCa7QGeSgwW9neI0MN7PU8kkbt9bDa+7RSzpoBBJNjZyR00FLh83FNepbDiDp2CJMqnykq6lR9pTnzN3xYQA2d+4wtHip8Jxs6hNux98JCto2MNmJ5vlYdhuHuo6vNe8vfE7icKmd0LSbXZyHKOGjbbIy6R9HWvpzlgVsKTMXD3Wdj68bJPxY0OOtlhZ+OVoiLTwmgxNY9jIfveurARCO5nHnieoZpoXHEvu8TX+ce66aQF15e+Rewv/76nfzKxtfySQLrWo6/L7/PjYcxYGU1YJ5EHeJhnPsv/5V/Ib3F/nd+Icqv9FOab9m57yUCte2baTphHWLsp9s30AI299ndQ12LHW7llwh800xaGST8vZDVxErGae5zDsmU9GW1L3BvDbB16Bvilj7k+MVff242KXIAohdluq7OKJA5Bo9YxV3J23cg+vsdUzyINOr9BuCr//Uh/nqF3vmZ3bN+N3MZzL/MmjBxvoUKR0XU6G3q3WXYGCCkv3jJrB0siar/WEVZEUqIM9djmUDBrR57fB2go9vsXkjYemV76F/qU2mUkb+lEq4OTxlnvvb/h1CaLbHRsznq/zX+V+XP8upYEoHfD8/z6Ktnqu6i7ZI8lAFDErqtpqK4206vSohKBG1EimfJFMq4v24ZCLDsboTf+FGxned/yP8I1YuTVUw1zfjVgYep5RBYdLZXW6du8jA5kHLtnBW5LDeN4HMIGlyMVnAe24fb98W7ciQAhKR05cTpBb0mSrMa6ty3rAzdG/2M8SZQfT8449SnP16kiCk8O27bP+uGIRI2w9aJlu3IyHusWjptTutLgfNDg3rHy71NGyYP/15Tnb7SBy+df8rWegJUt/MwdbkiApzWjAJzDgOpfnvRBeMtYdG4BUZxx/5QYQNpkOLlH96dbYKRD978i56bpfWaJvZzb/H/L5hImWZILCIUpilhLmxhSzF3gZpCzfpMCYh0Q5XG+b6xjXjOqDcOZrFhJP+JnWb5KwvLDEJQxaP9JUX8Rp1kVVsoFm5Q63pIhS4l4YIH+51Sm2NMinPUak5X+js4XgDXnCN2OJLa2c4WPwb/L3NIWMp6Xfu5twJ44pw/+Xn2Zltsl80WWavSsp1acs36JmLqmj6OUqZ4DdUGRM3ZGyTnUAVtFIoREE/2KZnx7OeQua6XJ7cznA94InzMzzTPUE/7NF0zXweEXD/U89USJaTZKZIpDXBESvA+29cZG48IPJ8nlza46nsCQ5b1gbQU4S6wMtSZBTzgUe+nN94+N18fu5WMruuN5KIpfFehZQfkDMoxchEgcgbSNu7L7WmE43wlVE/b9hCeSolv7j6zTzRMK0uNQpyLdl9qcVS1iMvdGV7BeAXgq4wa8ATpVBVGnJo+2XH8y1eOnYLRThNhFYPTKHpytwKrzdOE2uPOjknsxypBmT2s6u2lClyhWXj0vEGeNb2tO92iAqXxK5BE8e8y74wyGYjiehOjErJjdlFrnZXKdxllKgjZMbVUzN4+z1mL1tBLXt9OZKhXQP2dYNRaPYFJRMCHJJy7bOJ8mbDrDklxbtMXAEmfo122jPj0vCQTsrZzcUKvc6AuUmEs2Hu4b14CK04sZ3RSaaaL569uvXZBbSQFXKdOS7taExRt25DxPhZQXQYohWs6azqlT96eLJArVnLuX2H+b0DMs+jPbTxAi6p7VV2VVEJ81UFB10Q7fsMIyuym8fsMF8VbLIvSMoF0N43z71wXbQ73ZMSAiKrpRTaeTgOpMRANAABAABJREFUQiaWpSKvpexY5t18OGbeOhv4XsAiPbrWFaXmRozHXVZ7u/zMv/5x/s4v/L8IpXDSaYtLLZowDKaCoBuNRfqyReLMMLCOCKXLSqu3x4/+zH9ElOKI9t5Otq/TIGPXOU44fgKE4Ok7zF7dsEyDUKW4SYLMUjqxiQWjsI4SAq3L+eawbQVC5/U+W1ev8mDtDQCe5MHKDz7XDj1pWwmymNYk4/ReDz/Lq37y+WjKBoglFBYpz0p2Wt8ytEQGUlJPp+2oYdM8q3XL5vvzcHwpKf8iOX7xV/8rL+2vcmXPBLq33PZkRS2NojYj21vb3DEveBCM2W+XnpiKYa3ByAY940NBdOgjkogUB21pmluHD6Pz45S6xJnIuW/hJXxLVTmIZ/BFxq+1FnGC3Sopb9qkvBlPaEbTQPbs+DInG2YzudaQxLZfdzbskb0asPXRryDbterRymM4MYHpsWMvo3v7pDb57Vrq7TZNEBInz+k4XwbAXlJjf79GpmvVhhLajTQbWWVdT3DCjagxwbW2cUnhM5Dtqie31TWb5Ex8nW9f/zXSnYjnZjX7MyZxKZHyZrhT9XotDW6lPbt+U1Iu0xhHmAq9Z8+VFR4bs29i3DeExlZ7lzsxgdeNcZtcS5peyvaq+X2uJSLPyAXVs3nWf5k0qfGMfgy/tEFx5ymcCEcf4FtKuQKw/cxBlHHPI/fxX//RD3Crdw230CQDM8b1hZjACvBFURspNM351yrqeoO06sEuag02l44TDsz4zjWmi570FPVyy/cm1OcvoQqXJ9/4Bp7duQ8AX2akpU2YrTbLIKPhmDl7MT2JRlAn5f1Rwvuk2QyLzjmkhRiTwkdZ6qGIO7jxPI5FytO0wa6aqgl/avdBAE4HQ9587n3MOAm59rgyOE48WMK1N9azfbZrzgYzsl9pAKSFjwf8gP5ZHrtiiyy1y4ylIMpr5DhsjFcQAia6zsbgHl61VhynGxESRaFdLp37CtLBGuvdJhcmb0LsGmX9mdBsZJn2UFogZY7rZjiZQjk5fasX0D3iS3+9YRgLO45Co3GT13jTRQeFqpBy17ISHBTvXfgPxG2D9I38A05w1Y6VmbsTVa+sFdfEHgkh7DdwZcGiRU8CK+jS7y9yy94yUec7zMWIOnvH/i2ffuBePm/bAr7ZixEoXuufYnO8SLj1MKPRFNmNSsQLGASCZNusRatNk/g4aYv5Ua/yW060SxR18IIxT/MYjAoEEB3EHA4v8pmd3+aDBz/Pz6z+RnWON248QjrpIt2UKA8Z2HGcERPY73K/FYR8XH+KB7LnOdbYIL+lSX57m7lSBLPw2bfzOfVinileRGUThoNelRBQ9ZRbpDWeilvej0MmCorMBCTLkWLt0pCmmgYWoS6YPzRB3Dio4WmHFTWDRpGFB9Qbhwwswnk8tsmWFlwYzhHnPr/8+l8kSj2cnZj8hink1URWOlGaZ1p0GTSm15VZOnzTrif9+T/kgGlgfN4WfcriREkLHlvjel8qHDsud2oPnQy5M57jtmKNT5x9wHz3yMzr/ZrPSKwz6Z7j4NSH2D/zOwC8t/c4s/kptPRApfjJdUTJRtCQWJrq0DKkxmT0rGrwStSn1j3JyLovlPT1zZrDjfYcqeNycc7Q1e8+9ytINeKb/+inePsTT9B5Y4fQiqbVsoQAhU9SJeXDtIkq2mih2SlaICRz6TZRw1IsnTmaxZiOHFGfmKR8vztL6jksHJFqkPEK9XiCa3tiN51D3NOWFn5jjNQFnmsLJXYNGucN0B6IlLru81rzFg5khqcdzi+bd76YtIm1zzOn76FwHFZ6uxy//iqHbZ/Pj44zKrIqKS+s00mnFEuya9y6s4e0hTG/SEmlWxWEAhtI74a79FzFoGp7gVGzyQurx7jxqTmcV+sc63XIRY4T+rgUaCGp7QwJciOoJxJLa9UFwr7LLy2fYrs1QyEEn7rtfl5tbnMYTojCAoFm1VPMH6acaWkOZwRRUKPXaPF08HAVgDbSmJX9g6owtiGiKjlyRI6TNwiP9ODPj/p4RVYBBUIq/tB/iEx6fGD+TZVB05PxAvnE5cqJVVrZ4CaXgrrImLNK/oEXoTWkcZ0DOyf3lue4tLBG5pu1TWhNc2TG/eLCKi8Ft/KKPgXAnWmKLAZMGsbi9aTVrMm0UxVrdVyn6Zjr7Xtt4kIQF2ZNH7tmLQtkTiEkx63gYOQFxF7Axc4J0ILc9qMfhgc0DmOaJepse+/3nbx6t4d5h4lj3ovt2j4SSblKuSij41Eze4tv37ev3Qn4wfNlz26dRmpegKQeIKSmWeiqpzxFszgsqn7yr8Qjs729R5HysgBwddYwVJq2TzlzXB66eg6EoNnr8yP/9j8SRjE6lyR9n2PJVJjyqMa/LxXFMTP35LrD2uG6Scr7Zo1XOBSO1UaxCv0AuY03cwXS0/Rtr0zdzdhioSrYlGMJEFqHk7mDmy1Ay57oBK/qz6+lUwX72A8YhHWUmzOxcfG8P2HBNePpWTLPbZbCXpMx2SgEKRk1mzQnE/75z/0rcqW5NrPIuaXjOLqgH07joI3aIlvuIuN2m4HqmnFnQPPwkO/4sb/DL//Tv0493UNS4Nhn8NzLX8lLL74Xz1F4qYlRXztu4rjOwFxbrYhxI3MvnXhoCpxSEgV1UAppx3NTL9rxS/n4T/0wM86QTEleTG8hsnFDoRxGqXnu9SxiLhniKk0jSiomz5wtqEYO5K6sesp78RpoTW0yLcy4zYDRxLQgAIiaebfG2ZTt82f9+FJS/kVyvHZpnSeSeT6x/QAAMzNbBg3aOsNoOMdeYAIIHe2RZx5CwHFlkKAfeOEDtJLx1JqsyIl2QmQak5TqpRRkeRdHB1O7Au2w1lonCMxGcRB3CUTOM40BKtggmljxJktDC4qcx189h1vkSKW4f/gSeWYCpWs1iK0N22x4SLoZciN/GKcU/lIer176SorCpdnqUVspqo1zVpgFb901QX57HOE4XRwZoBG82lsl0wGxTfhCu7GloxJlliwHh4Q6wi3V122/UDKy/cHdTYr0DR7cegIlJC+078GPW1xdNeyCuWGBJCXx8krFtpXV8Ru7NJoHtNJDaqMhMompuzlhllVIeaY8tHDoHRoRlXZrlwcwvr6vDxaZnB5w5Y5TpLUQckWRKQSwtGLozgEZSiie3X8bL8t78cuAS9aZNG6AoMLEcuWRR2fo7j2IN3gb9VvvZG5yDUco9ooZDvom0AsWEnzMxjixz7G2cKESKKsfQTmKWpNJs4vMQYiC2dY0KReOoulaCpz1uN689iijpMtebJ6XEe+SqCOIoggTQosOrxcG0ZyXY7pOjiMEfReWvGfxLDIc5wEyKdAaZDSHUwR4wRQp39fTzahUYT3eXkcguMv2OF7unySxiWLPKTh25UPmc65JWH2LqkdZHV9q8oM1dBagKdjwD5kU0+Vwc7SE4+Q8Kx6mFssKwe6tuZVY2lb/BFoUDGuCE9vryO1HAOgGvep74jzAdVMcJyfauA2tH2Boiz41S9MicvnHl/8LEmNvNpAaXexz15U2ucgYDBYY5JLJuMO/H/4NXuI+XJlw48F/g5IJrhPTtn7GUdRiZma9splqioRQZKQ6RI3MPaw2DHrdGpvr7PeXiJsdCs8UbJS3AMLj5775r/CiDbzfXmjunzGV8Cc2HkNffQdm+1BozZF1xtCGt6+ZubeGKWg5aYtm1K+CrBSXybiD44/5HG8Bu3aRKF7YewYtJXXZJhfTzXYsmlx/4q+gc4+diXWhIMcXimK/xdfzm/yY/gm+7eA3+Nxnv42nnLeQ39phPhxxZmwRReWybiX4ApHzXGOXj+//GhxMppZoOaB1RV/fiEzwMQMsIklImPjm/DNxSj+Upopvj1AVzPXMmjYKaqzmbRwkE3EAsmA8H5A55lzHkqISadvKQn7s4/+Ep7cfrL7r+tBSCkXGwhC6FsU7Fbc4bHWqz+U22a4jOHQG5G7ES91p282Fpr03KyxXIAFNYgPGVSfiXd5FTosJXy0cQFNrHuN+7mC/2QWgbf1u9zpd/ueD/4jrj/zfKKmIZs6zHmzg4dKsGfq1k2+SOAO6kyPeuDZJHmUNyCUjkVTCcrdH5rv77oBEJhUd3c8ytmpdfvEtX0NWN3Paj41N5+p+j3/y336WH/7M705Rniwl0JpQx2hb+BiOWsQWSdrRdsyaRtvEKSRatmhZqmTN6pActjooT7LQn1ZCmskifjQmTHJAkYoctx6j2h5Cgxwe6Vm2CcA4M++UDHYIM8GTgRFKvas4TsuuN9v+HIXyOLdkRLW+7DO/RxJrJvhsHfh8PpmhVvZeW1GsRd8WZBzJdbnHJ+TrZKU6tUrJhGRsiyDSXstmfZO+IxlZxLAem6R8Y9Enl9CONMm1EwRFgyhsVhT2G7OnCQvN7HhYsX/mtEbbVqWLi2v81kPv5D++/Ru4tLCGECGHK9a2ydUMbywze1HyHX/3J3h+dSrY+KnGWyv0u5FEJqmxxaVtksp3XQiNp13CIz3hc6M+fpHTtMwGXM3nUmPN99TsGj870+WP6zWuv2GtYVs+C8lelSCC2QMX5ARH5AzSNnvRHINxi4GNY5xQUSticsdDqoKl/j6yML3QG90FLslVXlanAJuUqwE3ViRdJ+WUNLTvDMnEFkezUZsFu070vQ6TQpAURnRw7JS2tSmp9Jiz71rJ1tkLZxHjvOor3/X2uX33Ek0vpdCSIjOfOx9O9+4Cl77tjw9swlkCG44wMYinFM1kBHZOfM1+k/dfSummiiio4RYZuXAYNayLgTeu6OsjNPU918z9muQMDrkyz+NPQ8pvdM06utoz61Lqupzdtkr92hSoSwX19a1VlpJiKvR25Fg9LMhtUu5dl8z1t9gYNqqkEqiEB70iqyz0Ctc6w2hN0YLEju3oRsDlaA3P7nX5kbSoTAhbaTZVQi9yuj0Te6cEDMsWm6R0vDF73PWZRS53TNGj5SX4TsG8a55PKM33nsXcf0ON6PbMM3/57B1sz80zOxxQixM+dN9b+Mwt95K7Dr0j7kcDv8FlK0C41TJxeIsJs+2ClZMnqW++wjd0P8ObeGn6N5N50rRO01pOdop5xmGLg3YHZccjVAmO1ZcIREbbWhyN602EKqhZFtimNgDQUm3Macfs89cnHVr7N7iwYK4nVR5pYub/i/NTL3E/Tkhs+1UrMc84cgSFM03Kv/K15/BGEQqHiW17DOoeUeFVYm+yFvCu5UuMmkv8eTm+lJR/kRz/8u//Pd4ebnN16x6UVavc3TnJG288DhoOQlM53VlbI4pMknVcXQetuTx/jHdvPEXdblq5yokOTFJe9scE5NRqh9wIP8/K0gX7OfcLkvIZQhSeDtgLhtV5Gt2U2FJ2Vg8SvuH5T/N1L36G4XYOqXn5dvI+ibUlmA17eLIgYRXniEDHYLzE+vpDAMyd3SO11c+2GJIrwUbdvOTtsa1++4ZWcyWfIVNhVeUNXPP7bFT2Ogcs1fZoTMC1gUJuk/IrlkIddK9TJJ9HAB+dfzefnHs7f9j6dvy+RfeHBSK5wTXHLKI1meEi8Jt7Rn9mWXBi/CoCTegWeElaJXmp8shlxMHYXP9ce5M5eqRK8tGwxn+/s8fv3e7zTfqDPDL5DJk2QS8dc0ddW2w4f3A/hXBZ7BnaZ+GExDWTQNVt4pkqDykLvLxFTQf8wYde5pRn5sbldJXByFyDv5jjWxSgfI7CyyqP8saRpDxpdwlU2VPfR3pJhSoLqYjvNUhYUbhkky6Xrj9EVEDTsz2mFhXKjyTltHrm2WjBjjaJ8oyY4NrK8Gsdh9Ojq1X/elIEtMbbbG3dCjbhci19fRB1GNpA6eh1r82cR8mMW0LDgrhwcCsCyYdI+bFiyKE05w3tOXy7EU7SOgOdsnX5bQBk3hCZ5sR6SltbH5lCwjF1nfvdJxnbVpKz3VeZs+fbj2eI6qbkfXyvR2Tpoy1/PO0rL0Kk1DhOytXn/ypx/z1MMhMoLdjA5fr1u3nz8GXmbMK65WgmgYPUAidXFIXPv728wkdffAefrz3Kz/C3UEmbIugTta8wK03VXWuB1oI77vwUE4uGtS1dPNU1FvuP4w9OsNo0AePY6lMM+kvsrpyaytfbY79okgNrCLpyyH3CzMtze2d5WSxRCEmj0UP6MdpuJRLjEX14BEUHkGkLNxtX9PVEO0wmHfq1gle55ybboA/dfgej2x9ib/UYjezO6ueJ65P0TnHxM9/KhQtGKGq2FA+jiacKHuJpRofzZNLhiVWz1rxn9xorNgHKCodt20facmJAcenUcQatzhQpB8g1sU3KNxNzL2ftepXlQ3ZnbEEqHdii2VQULVQ5DSt0NArrHLPvRc8KQw3mrMWl0sxkukJ046xNrOqAQNvkecfmITWRIaKMr0wf4MvSe1iNPHot+14rVSGmDQS7ngn8PnficnVNbzjm3GUBIEPik5NFZu1ZKw457vT5IWfALIKxGyDba5VFmaMUrbEJeq8tLLLcUSA0FzE96i81zgEQdQ392s02iGSPBasZIKSuih7DtIlMfcYiZs8W2+60KGgqBnx6+dNcqxsxr5nhAXeLF3i3+EMztoMJUc0k0G1L2np88xXCeIqUhwpqIqqKANln20ysVsOWsij9wmX7+cAgdRaxrI3M9/SbLZCqQsq1hrlkHleM8XKFYxPWlf4eyir7F7GuaMRCSA7FmG7P6KDIYJvleJldsYinM2bcTbBiSJv+HCOni3Ic7rr8Ko/2X6meWytKCZMI315/oS1C2bTtItmYj3gvkgpBiSYG5CSeX9HXSwO8jfoGfSkZ2WdaSzU7s3O8tNLmutk2WL20RzPvMKw1KwX2zbu/iVAp5kb9yplkVgt0yXqxqJgu1w9RY2PG/O1SLjn/4sMkmc8v/MTf5o1VMz+EVvRVu7JEa6Qx9Syp5sieyCrlddA0i4xWPE3Q5sZ9vDyrqOsT6eJZdC9xO/xit81fX1rgzGXbn5opjo23bqKv18lwheJU2yRYL3ziPi71jgECh4K3fO4X+J6Lvw5AM5twy55Z//aaHZSUXJUrnCuR8iRF6JRrs5pVMWRFmHewwCGyvf7JoEs3t0wWt01cFMTFhEjW0LYQ5nqaVHqVzVvp570fdhGjjNwm5Vv+OhceMfvQYFjHtb7ZSTFN2gDGud0D0ShU5RBSjkMrmnB8sGmfiSawz/fEWJN5AYWUbAbL5JmLswtLy9erRHkDxcme1Tgoi6rZn0TKvbIgYLVUyntLXB+J0V750Z/5j+azccIbjVv459f/Jq2ROxV6O3LUuZ3M1K+oXVF8yv0qro06ePnUBaAEntrFqMLYyzYYrTVRyyW1SXr2mkfP7VZjoo+kRWFUxhsBhX0WXn+fxmi7+kzPMetwaKnis7bAeG12iR3bUtr0ze9mxIDf/tkfr5Lyv8Qf8dWn/pA3B59i5sDMmVfPnuWFe8y+F1r7L1cVFK7Dri2QgrGTu1ZboTEYMJF1Uhu/OPbazta3WAv7vEd/yt4X/P/Ye+9/S7KzvPe7VuXa+eTQOXdP1EgzGo0CyiIIRDAIYbAxXHACbHMdCLYR+NrYvjYYDNhgMMbAJQhjQEQJSSiOpJnR5Onp3Ke7T04778rr/rDWrn1a8h8g+Kh+6XDO3lW1atVa7/O+z/s8hhmOa3Q83vSsx2uff5onz91H7On/C/IYKzbCkrJg2rAlBmENO8/4SPUxUIp1qSvg826HBdu0dfRbPH/sXiJ3LGLog2mYvVOdK6/dSVPjbgIVM3dHlmanjUF5LU/ZNs4qHdPmYoV6DhWm7XHPmsZxJN/5k7/BX5XjS6D8i+j4ukdnOZ5mXL78GCsr93Pp0usATXUOTa9IakmGBmTNiQ38Iubi9CnetfZhwmy8cSfYPYGMI2IDiivugDzcI21uERgBq1xZzFS2qVf0C7UfNXFFxonuCZQUJZiTtS5dIwxSjyRz/TZLnV32ewLfiNh0uho8BtaIwI4QSlKJ3LtAeZzUuLKigdDMoQ2kozfuuujze+lbqAYh1WhIrW8ayh1dMdoqany69+5SpMQfe2P3TdVHVphx91j+s7eVlmhp7jCUER919ILiNe6gjEDEuq8Xk67TIH8uQ7YjwtWfJ+n/AXcKDQgbBnA7FV0lPhS9DIYy41hgpwmOWViT3KEfrpTiVV61x1Z+iP+5/Qvsz74CgeI9jWt8I7/Jd4W/QIHEDjP6hm7YMNWH5fYOVpFzdOU6SghGrU0QCl8W+NbYO9ym4U5UO2X3MMdcHSzcTGfpG0/7yswIz+lh2zGV6j6Zsb1ZNX24NRFRM1lt5QalD7HrjshlWiYclFSkTT0Gee5w7U/+FfFoln0lmTWWdr7x9UziSb9TUdE/GxYBe8aObMrqY4d64b9Zj2DVxbcnQm9S5OzuHSI3yQ3feJSv9HQ2OJSCuXEkDixNX6TXvMH0jK6E3+weBpHzS8RcQjIa6laQEpSPK+VxSOFE7G3pzG3uDPD67ZKCDXBj+wxFITkmb/LYiZ+laxREv8F/H9OB3jx7QrBV1fd+opcxNPPTIcM3tMHIKOxKII+nSJ0JgP2yW1d54em3cHPjfq5xlCOmjeOZMOe5k+dQKBzjRW4VLruBInZcIgKsjmZl3AyfwTf09iiqMDt3E9tOEVXTq2aCmqF8iOn2ezj+6R/jXF/P/9v9Je50D7EfNXFGphKgFHJrRPOTt3Fe1Ndz1nGI6JPe0O/l9cES7331SR4/eS9h2MGpdM09Kt1v60j2/SbyQOEiTbWopD9OZGHzU4t/mx87/S3aTiaaBHFrRikfIHUmf48chxzFJgVbuxoMTplAKnECKpu6CpluTfHM4dO6J3LU5903JEcMva0oBNsGyB9ubjJ9WCv0XztxAqQYFzgRaVEGkZum2nn/mPKdxWS2jSgKlOm5DNLJvPTTjNBUXocIFoxP65pJK3YaGhg2EkUgJiJ0o6GJNFGkD05x8AhIiaOUGgEninnifMTqtL4uN43LCnh4AJSvucbuDsXVKZMwO0Bfr3gZoqOfx1Kif3dKVemT06svI5yAseuRmytmO/qd3pqeYtZRFAqeQSc+nggv6p8Z3QwrXaMeb/GKW5d44PYV/CItK9f9tIrIAnpE7BiQfNaYyueqT9trM7B1YOlmCW9Y/CCBGbtwf0jbDM21e8+x69fx8xTfVKn8JCGgIGBii9ZVDQYyI1OCHUNNtgKjGGxaIKr5kDwVhMbBoh+E2GQc2jFgo/CYigfYeYIcDXHURHF5fB4xzDF6aigUH3NeIjP95IGTcTzSis2Pis/Rr/w8FDox8HIwS88ErG+8+lH6wRTjrv9ASapJTupVyr5QYeVUzZp2tLOOEgrXcKkECiEFqeuV9FCAm9PTRHZE27LYDPT7OteGj164hx37U9wwrgunb16hlU3TDqqlAvstF8JcMTPolMrr09JBjXuL7cm6qa/Bo2uYRUc7Lr5b8HK8zEtIcstmpr3N6c07PPzScxQG6IRxRBCPSlC+T1ZWysM4ppVEzB+gsc70OzhxSmBA+b4MS82DwtbvRXWoqJlMfpFLwiy5S+gtNFXrs+jncHFwmptCxzPH5R6z3Zd5Dg2Ca2rAoT39jnQDvc9ltsNWod/Z80nKmSThv6y+j38uf5ZKaYipgTmAC6UtVcdtAopOtlNS130yMsdhJP0SuI61FfbdBk4/IfXPkzNPIXJqc0YRfAew9O8X6d3rRhTPUVAgEAxJyhhqDEDr0YC6Ua/3yRAGwh4bmDZA1+dOsMzrPnSFufc6eMOs7PPeRKEMGD9tno0dfWGl3DUJy9C05VUy/TuR4zJyXLbcGn/ws/8OAJFkPNl8JQER08Xg/wjKfX9IPqugAH9FsRbnpJZDLO1Sy2H850xukiNCkImxKCJ0Qo/csJUGUzUyxymTBwcP2xQrDm1t8cRh3YoZpH0uHjrL+B3tyQoohWXm8rt6OoG42pplt6pjH8u2GKgAKRTRzWfwjYbB/FqPb7L/kJu9jNhcn1fkZGY9tzPDCEhicttls94q9UASy+a2N4/MYkDQwbSbyoTf+88/yqlQx+RjG9IUh8O3tHBb4teY37d59wdu8bZnnqdTrZWg3C9irHSsnZQfAOVV3DThRbfFMHPYZIYCQUXGHA7bALygjvCBB99cztuDx7WmLuAp8zzGSZIxbomkoLAlxViEwXJY7bnkCO4Iva/M2zvMN3O8/U1Qih5V1tPpLzjXX+bjS6D8i+h415d/NaeyNba3TnBr5QGUGqsBR8zv2QyM2mdker2b1i4nb17h1IuXOJJsUTOiQVmRkvddRJGTd/VGNVXZYYeEWm5PqslGhX2qpQMUXSnPONnVG9FoVEMpEE5CVjGAQ7mcOf0J7r33z5n3dnCHOsAfdvQC0DL0qZXKOYKUkr4OEKcV7uydZC/yseyc+5a0r2hVdHnBvZdaUfDXnvoIi+1bKBVjWUsgakBGlt5hNAblprIfmx7oT1tnyIRC5k4JyvPCpidTdlPIC4HlRjgVDZtSQ9WqZH0KJfFu7CPzHqks2EmMRYhZyByTsJh3rmIZUTApBaHjTlTKC5uR3ePb3v2dJFEFBDzvvYZYTXNkeJpvbKY8amvqb8Ua4lUK/GZCd6yCnjtklo1T5Jzdusbi6m1Gh0+T+l1QksXWNp4Br2nuMOtNKmCziUPIiEi5LL/pPSwePosqJIEf4ddizl/4KPfd96FSnfVaW/ekzcoBTnwH8hwpBNOmX9R1Rygx6ZeXoihtz0BQFDYyqrODzYyhacdjCnqiAWqRwZU/XmT1U3OMei77Rg39dff+MYGx3Yga1+l1HiAwiZko95CyoNNeYNSbIkdRMcmXWwO9IKdNl8oUhCSca16l4oy4Ux0xP6crS3tJkzvSZrPctvTh2eNKub6nKAuwrByR6vHP7CEyTxhkE0XzreEcTz351VwZXGCzfQKFxBI5tleUlfKeEFybN31RwmZgzpuNqiV1PzZgXppqSWREFUN7yAwDzvb0e/NpHuKCbSxwRM5nBxd4/5FHGTM2bWWzUdPvUm1Q4Az0e7fduInjmfsa1Zg1FcDU9MAHcsQIj5zl8t7u29KJsRuDY/xA8O95f3yBPx2dw40TEAL3YpuoLxGJ7jucavrYnSHu1BwWOapwEMOMdlAhCDvY4TioKxghUI5k2Apwb04q75EBxXUjIqgQbLvTFFLipQnN3gTB7+Yhzt4mr9qtEx0Qeottl48d+wxUKvRNRajO2FbRZ/nlv8H0S+9kr9Pk2cM64fLo9RdZGBzhsKF3qhz6Zk2aq29w7uhFFjfulH7f1tjvOy1ILZtcibJ14tUmeTYc+xQnbdpC33tzNEkqKFFQG2lQ2Q8qYCxcbiRNAHqeufZUEQi3BKtto1jrVAXFlIdtT8YvECnddDKvB0TkxlqsEvVR1pi+Dtv2HhQuW84eBQU7nqRnBDQ58J2Wqy2bkFAzXvJTRZW2yImn9R4Q5cbBohC84qaeq+36FAWCbuGzxTxJAc+EV8kpuNbSY2Wna9RHu1SiAa+5/iL1ZFK57iVVRF5hQyhibASKE6a3VSljJWWELUdeQD1scxlTgW+n9E0PZzR3gk8v6kr0mPYapDEVCtwsKce1U51jKGP2VEWLlFldhOnttE1SwM8i0oFVCr3lto2nIk5swnf/oWS48t2cuPYcD3/qZZSd4OT6ec9390qNFtFPS6u7y9Y627LLvkkCPNydQkgXW3Z4A5/hUKJYjHWl/HIwy5lVxZuf+CT/8t/8PN/50+9juTbCETmxXyNMMoZBrewrH4kOvvEBPtTWQFGYpIZDXipP66qhvrZr02YNFYKBGxHE8Korirb7CWTR5fa8EU3NU5rpDPvhhL5+S2xSzQtmeneDcsRYQOvzwkgxTkQqjux5NGXEG//hT/Hskk5KvOLOM9y/epXHnv8cqXnfnCJnsbvPq2/r1oQ+sqTj379+AyEsCgPQFBCkCW6UEBjwMHRdFlK9VxdWk0VpcXxz8r7UBhEDwvJZOeTYomDouNz7sq6UXwuOcEvpeXjS2kXVZnguOF3Oj7pJHOaGaVBYFl4nIVEWjaLgF9a3eGSwxsPiCp7ISo0GPRYFDgU1A8Y6ti54XEuu0R9T10XCyHYZWD5103ddyYagFLm08KMUJQP2q/+Ke594jNcYVscvn63Qbep5QGLWEHPePDpEZBLEAxGV7MRxj3EtGtIwCt11Nbne432zp3ght/1lllf3EEoQbk16yvdRpZPFKx09f9TKZyi4u1IemOJF0yRN5jK9f44cn998+M3sV+vceuk5nvrzP+Ll2lF23WlOGJvf3KFkU4yP5qzuhXavCeRQMDNqM+OkDJygXAc+H5QntlPSszPgmqOfsywKLh7Te6MUynBKJocwz9pPE3pelYHr80ePfg3/3xv/Zvl8e6KKnyYIIQDF144+hJfFZJbN+pzWEcotl+1Mx5ZTQutXAKQrLuqXPP5i/mv4zbe8wzy7gkIqYschMfufk0QkjsvQD9muNimAXlDhdnUeaZIkHYzNqBjhrXwKT07cEUAL2B1dWcGLIpSU/K2PTmGZcXr9M08wCPVa5aisbB/SlXI9hoOwiptoNsuOqpJhs8W0GTvoph6/9ObvYuSHTHf27zq3ALbCJkPH1TNQTuz3SlBuQWbZpdCbkA6zvV3W8jo30MmvC+IG2/5hjnh7TNEG4LY6zF+l40ug/Ivk+Ol/8O38v9///RT1yWI2xhbWoMPUnSp7pjIZG2/k0O1z+M4ab3ryT6jHGWExtsXIGJmXOTcLbsUdsCki5gcCS42B66RnC3RPeUUkjDWmlbIwTHGcqv4e4Q2ZX7xBa2qdN5yuYqd6IRiaBXfKVBEvVXSVW1pFKb6WpT6xELy0o6u1rzvycaTIydWZkjrrZyknRl3S/CJCCGzPKEN23l+C8sAfC73pl3dNzFE1GehxT3mW26gs5J/ttImM2JvXSujYNcY0vwe6utfGNtWiXiWmb4SP6kJh+W3k2LN7SZKaMpqSFsdP3Ys7VtQuHHpWws21mzhtPe7pA89y7O0/ymNv/U88VssolCh9lqeqQ4JWQjfWwbmbQ1HV9/aVF/8UObtIXqkjCovG3r20Zm7hGjuhtHBKH1MAW7nsZCe4kS5gLx3n2979Nxl29fg6Rwqazc3yOfSSCpvGk3tW9kl3B1gGTMwYmqnrjhCiKAFsLrTC+ljUR4mMMA1oYxP6+rNjyH65u8wvPv+tvLhxlsF6he3np3npT06TY+HKmCPTN5G1W6QCgvqTjEbNCSjPPIQoKHKHnUGDkYC6q+fUaqSveTjnk/gO3+A9x3efex8AG7UhzcZLzBnv7MdVE4A5p41rNtiWAYJjC7so87T4mvGIz+0BFlEpQAXQxaY/avD0lbfx7Mf/sZ4TVsQPiJ9gZaSDy10r4lPnfBrdXWpBq6yUx/1GWZ0fV8rFmMJorNEq5sV6OH8aVME1jvEV9T/hndYQt+IAghXrIf6X9SibRRWncLjV0Nc/3c9xDSj3Kh3CsE0/DXl+5wJjb65+PqH7v8xJhPFgHTQvchiJhQZkcjVhhEuEg+plkOQQ6XE7elQRf9kCTsPhxYUhwnGYMoG66KSktkMYdkkNNc8XMR1G4Eg26vfS69xTjmc/NVQ1r1cmiNxRwns+80G+/VN/jD2azOl+5pLFKdPUUc6EjhnbLj27IFo/w64Y07XHlRGBlVapf3yGx88+SGbZLHR2Ob9/GxuLQ8lBQKufRTXYQ0qYmlkrFdd9a6zAXmDbBbsqLPuvT5v+9m1nrEC7zbbQc2tpeMCZwipQHf3vXqXGbnSHHMXn7BDRFQzQ86yZKipFUNLXxwyK9HgNhOCoM6HEhyJlp7BRpj+ybcQ5KRTNYZtizmfWtXgHDlvOHkE2Qyoztu19rphkTpjkIERJYe8npjISWhSe7otuqgqrFNDQgc6gc1M/qwIe6DrYWUZmu+wyQye3GVChXwiGVsTjzQ0u1S1kUeDEl9h3h6QmwqjGo/I++2kFkdS4bZwnfCA0iugYUC6NCOEoDEhwuW4qlrIXkY1p2rLO4wsGlBuap58mTMkIN8nKJEAnaNIXUSkWafm3J50aQu9fTpqSDiwObW2UY+6l+hm+9fkERguc6KxSGw7x+hl2NgLLx1KKmUSvU2KYsW9DTMoT9lVyJegabYdpMQClSKqfwSFnPks5EWkQeduZ4Ud/5QX+xX//GX7uu78VgC/7F7/Mu/7Fv2bkh1SijHbYLFkvm3YbWwzwk5jZvt5vd83eVBMxmfFovrB+g/FeVwgbdUDA6nUvKrwMdiurSOUyJbVIJXlKLHJ2KiE1qffUq2qOMCuYPlApn0KUPeW5uDuMVGYPPekV+H0HERd86Hd+kYtLmpJ7fvMaR3q3eez5p0htWYpCWaooBRNjZaEMM00JXZVOjOf2wB8nUpJSNbzeTDk6Y8riwuV09x6OTxjGHN7c4E5joQSjkzYowfmXVxGqoOfUibHxSZmXPagtMzTJLHeUYimFoMAxXvQuOd/z4f/OphFPnS4KbroNfqbZ4E/DEFtMQK5LhhCUoDyWHpF0yYaTSnkgNLBMChdLFQgK3CIlMBXmdyV/wf29S6iax6ObQ+bIyYA/XnLIff3eFEY74RXmWRfxIn2jwdMmpjDzYfzs6tGg7MtvqskaeWSo/z4MK+w60zR6Q9x6SqMaly1IBei1AqgjeL54mvTmx9iYCsrknxR5yU4Y60vM5XreR47DU5/9JubsPawYPv0Hv8GHFx/Vc8e0Sg1C6y5xPoCWScJbz+u5uBTtMm8N6DtBuQ6Mq9azhh2ZWA65KcbkQtI17L7GMOZTC4+W3+0cSKQA5M7knTl15xYfPP9KXjxyWttxGQZAjFtaylUZYlNweKTXkd3WHJYoGLk1drImAMv2dpnYGO25DCqHuXb8XVxZPKELRlJiKcEgrJQ0cDvPGRrmywfPvYqP3XcfAy9gO2zRaOo5uif09z8UXOaBQDtTPN+eL1vhU2Uzs7NDa1+vGXXjmJMLwcLejm7ZAZwiK8G6LQpmjYvHIKhh5RnKkawZbY6x2BvAJ5sPsTl3iCAecf+tK3z+Ucz4rCzo2FTZsqSvVw3bou8ICtsuLdGwHJb7O9zMp7hpQPkpuQrCxfFg0Ygpbnt/dfrJ4Uug/IvmWDh6jCgMUQefiBLYaYrX2aHVdrhVu0mSd4gMTdjzBiy0O3TwsGKt8guQq5RC5eSuT2IoKRV7yKbVZ7GTl9nA/AC1HGA/blIpJsGlSJOyj8sPdeBhV7bKnw8DnQVMrA4dSy9yM6ZSvmmb3jF7UnUVqiASiu21s4xywXJtjXcc/TA7mRYH6rse+4HWD064xKadgKvFs9q2KsGf78SoQnDsbXeYvrDPZjpLbSxgYoBX1cppRrN81WBAYfpb3WrKtjvLeNrPC0PjjwWpLPjTR3bpGmXwugInPCCaMlMw8mxqh/o4yxnW8pESeCXKBiW4+aH3cq6js+5OZQ+/eQchFO3BAj8n/gEXcw3mFrlBpUVZKfcKQb2lx7UvDmOFARQFjf37sPMqdtDGdceg3MYTEbWdz+CPdKXlc8ljfN+Zgn/60nfxT3/iH7DX1ZnfqUV9/Z3OLFtbR7neOQZAy+pTQaF6GVakN8qx16vjRmitLkNfH88Fk+zoWgmOEhRi0tvfiQUfT07w3++8k8fXH+GDa28ux22z0Avmodo6Uig6y5f5+w87TA1vk1lRCcqT3C2B/17sMHS6LHs7KAUbBpQXdYfTV57FEorY2Iy0Zt+PYw05bvqkbxuP2fngJl/jr/PPwn0uVG/w8suvpUj0s+0OppCiwDLANbOHIEXpta1vWNBVPnO9NiOT7Gq5PR7kcwzN5teTuh/VjW+ynM4zTqfJXE6q8uYc0ghqxYEGcVUr4vnhl1ONRix2NaXsTjrH297y/9B/7TTJq6ZRfs4Qj0+kx/Fil9SIi031C3zDHgjDNpXaLv/xyb/Pr9x8F5faGry0Y32NoUh4nnNYpi1jr/UiDoLD5h2wr08U4It+gezo666LES23D77F5WDIfiqxrJiGpYMc2U1JLJsw7DAw4KoqYm4710EItt1zrBdvL7+7Y3opXRWhTKBzavUWjWig3/cD/fwg2FQ1rtt1RtnBSrnDJqdZGrXYHvvtltZTeu7s7jzPS8uaDXL/nWtUjRbBcqzKuTwwQMk3Sc7qyV1mN/T7VxkDjDgnsVw2TS+bA1jmZ1da+vqtbJ+eAS5HRwcC8DylMuwj8xwlLZ7NX+Ar6PECFnmvQo9JpTwsZGlrBVCEFtFiDZnnnJG3y/8PyNi1qmXPZGqq5G4S0Rx2UFWHNxyf4jU4bDv7NI3v8bq7Uyqvv/rODlIp8qN6nkex/v+aSarUVYiNxSeUwjfCOXGsx8jLFf7MORZ3NNJZ5RAdpRMMfaOB8oeLeu48uL6HLDoMnATz2KlHEyG9TlzH2XwVuwYkVxBYlkeiMmRxd6V84Fa4xily4VBVXRJDpXSFQhUuz82cYmh7ZYXMTxOCXOAmlEmAthMwEHF5voX4NjUDOjJDdVa51ig5c2vCQhLRZC880tvikU1N0Z/e62JnOaNAf3Y53gcBooAVS/G8dYtIpORFA4VESIUjC6Z2NrluaJ7TKuLcSCcSO0wTJHr+PPzZl/jZ7/1WFo8e5eg9D1E4gmBYsFdrlZXyDW9IUexyeH8LAbSKKmvmfW6KUVkRPL++Ul7/9KhHISdJx7c+k5Nagp06HO+cJa4tUphKn1SCgW2Rhy4WOTkOu0WCm2dlT3kLKMy0LeTdcQTGReO+IKdIPLqJy6V+l8x2aPb2+Fvf9YM0+m3CKCK2JJ86eR9X5g5RAIlvtFOwkQM9Jh9dfojMSUGAp2w6oU6keLl2QQHo+iGbxRSeacPa4wzHNyYgc7rb5onzD5QA0RcpuZCEaUxe8ZnLJ0ydw7KNFOAWLkXVVCpNotInIjQiU2MhSGdTP5eBEPzDw1/Jh7xX80/mpsdGJOZ8hnknCgJT2eyb9XxgmSKLSOg7AblpNQvECCfPyvO9w32CX3jpvWALHjDOG9ezBiMp4YDWCsC92FQAlMO2WQtuWBMF8dyw2+qjIRXjE906EA8uj4x7QK3J3KiNpRSz9/YQopRCAODOuA97tMsLu7r//tZ8E1ktWKqscd/MS4wNGJqjPk6RlkFFYjvElsv9xWWcYc6uvcCVhl67T0ktHDYM7LsYBwDNGQ34Rpd1XDCTrVAhYuD4OIbFJM06OV20Ab13jCuzuRTUrYgHVjYZqiaO2Y9CA6gPHgdB+T3Xr7DRnC3/7Zj30clzqgaUVwyD5uyeFpLsVRs0Z1ze+t3/jO1Mv3/nDNMxSyVFIhkZ7YfID9iuNfV4CothEBCbBJtd5GU7Sn3YY1Hph9D1q3zHj/0U/nDI4zxET4XMWvssWdsoBY9vH+G60ehJlYWTZdRNFXu/1aLruzx/WN9T6o6TY5MKuyNz5sweMAyr2HkGjuSWaiLznHUxAcT/+4je77/2s39OGE3cSMZHMR/wzDmd/FOOKJ9Hbayz4AhS2ykr5UiHI6MddmWTnqiwYQoLfhgxbY9YYJsp2syEfX7+e7/5C873l/X4Eij/Ijm+6fvfiz8YfMH/v+nRB5i2+4RWjVPpMjLL2RF6cnregGkTjHSLeSyzYWZFikBhJVFJf/FlwtvjVU7sJaUIVVZMAuFeXCUrHObSSXWGpEM41C9oxShOO+Fe+eM4MP2q+T59Wy84UwaUO8bHV1p5WaG0nVUSAa/cmeLak7rS965Tf8yu6YluhzW6gQFGTo35zMW2WjjuIQQSs0/gWzF56lOZj1h8eIu5wsY3G8oYlEsE9eEhfi5+D1lfg1S3lrLp6YXclhF3ji4jVU6BxbUZl4Gf0jXe6dXCwjb3XGQ2QijiiuTom9dovm6FK595skw2JIVNkDZwg8ssb0asf/yvc/vj38Ptj38vV9//7/iDS9/C4+L1bMb63I16j2AqndDXleDE9LNAUTIG3E6Kk9bJrBjLGeK5E59yRyje0vuvnNnUAmxPpY+xISS7heJD0x/l6WjK3KN+zhsbp7j08uu5vKcB29mZl5m2tRnb2HEkND1AGhgrHKMsX5jK69iP6babMjBVbCkUSgmeiQ9zrZj09XSyOk6Y0jzRpT+n58Whqt5kp5vXeKT5C2zvNCishMAwABSytCy5U8/ImpfxnRH7cZOBchBKoeoOjbFVzNAE9GbunM4m/ZMAi8WIRbHKrLXGxefewvbWCYpUg7FRUilZvLmMUTKjCObuqpQDdPIqlirojKm9Xps38BGkqz88MuBuOdnCwqJnKgiuKPAMc2NkKuWYSnliKhoVK+Fj3b/N+/r/iaPremyuRKfxs5hz+csU0z7xY4cQKHrKR0Rz5LbeAFv9gnCg57TvD3mmc4ZbPZ1JvmM0A/ZLlf2UGxxG5Xq8uqTkdp9jZukX2SRylJ2E1oZ+v2fEED/Rz2bdmBSfOPkUJ1oamMhuQmLZBEGX7ZHe9GsipmttM9/Z4294P865xd8qs/Sd1NB6G8fIDa346OY6UqbUajulqFMR6D8/1Hg9P+xV6D6zW1qUxY5LVyywURe0TcQbjgM8MlQW85k3/zWGXoCXJhzd3SAwLQpD1UOYCvHYhvBKX7+P7tEddl+jn9OcCcJkOyGVFhsGlDcPBIafOmNsvPZ65hpcFsRk/oV5n6oVUzXsof3ZaYbAAEE8rNM3oLw2ivFzVdKsAfKlEISgNuzQFJOkYAPJkfoCwgQyWWCoitGA1lD/3ran72vfaeOa6ti6u801o7x+ZnObmZEiO1XnaNAuv7slDctJVUnJ+DCKmq/XkJHpmfcKsBfuZ7atgeQah+hmaFBuhuZzU3oevGOzwDbzaujoH57YXp1Urkct2HqgVF6fM3NxL11HmCqJNMGtErLsWz/Dy8SmhasqJFGSkVo2T86fx030+iVReKlgPpuZtAVIQVdFbJs2hLlijW/8RMGRLUXu6UTpwPJJBxbTnX0CA8btUY3EAM6HNy+W1aPDmxtYScZOVe9x81EH4euxX6FgTeh3yMn1+5rXXf7769/J1OYW1xxJjM2v8g34+zoYH8lJH3A1GnHi+XV+7u9+GysvfI6cnGBU0PV8bAOkhlbAML/OkV1djZtnmi2zvjTkSDsXxBH1eMQYAbWGXZTxUJ/vhhzfhO2GjZKCxT1Fbtv0aiYBlQQklqAbTvrKbxrQ1zfU9MaBFqG8FI7Tv6tMYvu+IEe6dRAFmzUdsxzdvcXi0aPU9jooILEtrswf5hNn7kMCzx3XdPFY2Wz4eo7byiROgYaq0DbiWUani8h2GLg+K8Ucaa7fj4+cf+ddoBxgqzVfVl13qg1WW/qa1hYXWJCTHuh5qXvug8xHeUYo14C9ihoSmvuMHLOfXHJ42mryj+ZmuOlXObF3gTASJVUetPge6Ha+cbV8qvla4CAoTxl4IWMjh6boYud5eb4tZ4pj0Rqv6r7IyWn97DcHJzjfOYIz3mfMMYXgnFlT1w0ov2xtm5+qkilSjwb4xgt7qpgkQJeHgFIMqk2W+zt4zZT6kQilILo5iRvHqYzipd/n9EobgL17A8JvvcOPPfZv+Z57fpHcgK7msI+lchITpya2w75dZ6nYod4d8EKhWS+NtFNWykfCwlJ3g3LfGRHtH2LN1uvCTLyKZbexVIFtWjjHiuuuAZiJbRM7DgpwPMk9yyMePneb506eZUrquXWE1VKBfXxkzuRe77uq9z7HsDOEiYmcPGV6pO/dNfH4K1Z1NT/yfN7xT36KT/3EP2Zv11Txzd61PzDJUXfy7HYqem4rYRF7HvG4Ul7k9I33+Xx3l3sHOjGR2Q6/+G/+MXYcs0+T3+q8ja5Z51YGTXqZz8dj/U5dC3XM0LX1te63WtyYbbLWrHDx6AkiU8Bzigkot2XBvGmzGQu9KUcwxMXqRaxhCibAx1uvpDLssby7g5XdTZ2365/jiLrN5aPaHSh3rLKnfAzKe7Ygs+1S6E1YDkvxNm+oPUEnqJQU9kPWGlNOjwW2eTVP813iN7m/sspfleNLoPyL6cg/799S8eknPkce1AjtOsfiZWyrwoqnJ6dtZ1iBntjbYR3L0CvblYngVmw2joCCB2++m25aLWlV455ygF1TWTsRT3oOu7JNbBTOm44JNA6A8sz0FO/19+kdAOWJspgyWm3STrHL3paUSCim+jfpPrfAs9v34Mic5oMfAhT7lTojc71T4aQHNm8sYAm7pK+7VoIy1RnbL3jH3GcgrYLIy3MVhUUtafD++GtITabQrabsujoAEp7kpbMP0jL9MrcadRDQN3ZVldzBNoHrKK6jCihCsAM9dgvNvbKanBYWzdEsT/seL2ycZW/9DQzWH2Br5xjZaIrNmk5AbPT0AlZtKZzGsATlgYKGs45tbFBkNIRAg6vESilkgmeUzgtlkeEwfb7P4Xs+A0AjWuTIsMGScEjIedGa9EYDiPYyILi4pQPQs9NXWFzW1P3tWouPnn6wDB/WN04jhJrQ18fUDTMtVt2EgVQ0jF1ZkvilWNMJqTPx7bhB40SPysKA/XpT33NaUBSSur/P6/koN3v6M6E1KnvGMpNYqcdtHDnEcSIt3gbMFgIpFA0DCoajCa1ZKbi3e6z895QYsZTZOP2UF9IhIJmdvUGzum3Gf3MsVk1uD6Eo6DU8eom+Jmcs4JLrDbJjnvOUv88ZLlGzhpPrzQpOd01izGQ4PHtY9uH3+3ruFakJwM15QxkTyA4dtUSa3MO02CXFZXPzBI/waT3kVkw1MAyF5CS5refPdC/HSSskccAw9fn9619R3vte3KRQgo6ZW1Oqj0Jyxyh/Z/tt0mCX4weW/jGdXHYS6ls6zJpjUCobdzwHgWJm5havPfW0vrZuSmrZSFmwPdDXdcIkKd507QlaR15geHaVbMcnygW9YR1bST4981Cpcq5ymJu/Qb2xaRwJNMUNKJ0cRFpg39CgMbIdDie7rBh9i6r+BQASkSFsj48d1+vGqa07OkjDZlTs8VLQR1qTtQ1gtb/Eldu697zv6Wd/ylQm5G5MKiagfNFUtwoKeqZKfXpDj890USOstcrvza2UqaqiZnQaunX93SkwiFvsY3oLBwOCfKK+DlAsGkX8SpNK0eZdIuactcmUTPia5iRptGbUt5ujNs2uXpN3DCiP3H3kGJQ72yV9/cT6GosjnfhbmIkID0nyeZ9F9HsxVVS57W0ggSkzHpHxd/dyhazMMhvrub/KMv2t15SV8sxeYK+6gFUo3tIOOdHR97jvDsmFYLbfoZXqNSzB4qLcYNewWsZzcTPXjBGFjSCBQr9XH+ArAbjACwTGGtQufCq39dr9mfnzWEVRaoW4maAeVcGTeKKgAJ5VEweHaWuTL39K8R9+KWdQ0evsHy+/kevJEgKoD8b97CGpqYY+uD2hY1aiCCuHlZa+x5m0i9m2uKNydi39+W3TrlRUHRCCy4uH6duC5+UhbrPMZjRvztME4BMPPkA3rHBsY403feRJrvydfwQK3FiRWoIs0HNzJFz2/T0O7xtxPjnLnhENbYkRApjptwEIVMSTR8/y1LELZJbeh17/oh6nzaaplvYMSGjo9U4k+s92WKVpQPltY304FsMcM9OUEqX9W9Uk8QrhMus4zOcZWXUGW6bcaepxXu6s8Ttf+U5OXLtFIWVZLXMNEMhMpTzC5rY1a+5BkZv53CxCtg+8a5nUlfaRFbCi5lHjinacsGRyWndm9e8v7G2X4m5J1ePmtB6PK6dOM2XWa48MnxSlwFUefhLDSFugAtTTHqGpio5jlWjf5T8kZ3g8DMiI+I8//KMc2nfvoq975u9H8pkSlCfBEsncYfqeTj6EJLS9EM8oX89ke8gDoPyqo/fC71r9HZYD/R684J7nkWunqZp9ZnzUlCrZUFtWjutmSMNokuTIsfNNNNTJJiVoqkncEBQwGyv6YZ2lwQ4zF/Qa3L3tI3p8wXG0s8HZOynZlOLeN1zGn+sjIxh+9DCWAcrNYQ9L5fSVWVtsl12nyeFsAzWUPOHp5/3o3md5MNP061Fq3yXOB+DbMf21V7DfOodsHOYBdxnL3aMRD8pe6MAk6cZxYmI7KKHnW+ZYbKkW9aMjnvXPUjUJpyOs/R8q5RNQfmxjjVddfoKv/+wfAVCYZJSbZzQN47Ap9Hr52itaQBQh+R8/9UNsDjy2oyq5muxBqz2T+PQm4z40ehBJpcogDEpnA6soykr5XH+HC/3r5Wc2hwPE2Ntbtfjd3ut4ZniSj2zqIsxfNB/hXQ/8ND945B8CsNJsA9BpNlhtVqk4GZ98+P4yyWQXmXb0QDM7FhIDyoMqVpaWydXd1hTbUYunucAH5evYdxpM93dBSmR29zNzmk9xePdlLh/WTIjCtckMo6difrXjCFLLuUvobX5/l9qwz9D1S1D+JvkU91TusMA2oeHPxvnnsXX+Eh9fAuVfRIcS3hf8XzSwuNR8iMCuszCcBttjozLLyGzCVtVQp2o9bAPKx6I/AJFjPBQLmyvRl3E7frSkr6e5S24yy/tRC1vByXyu9A7dDnZZjXQf2IylK5Re2C2/ewzKO/EefUdv5FN+mwiPma4J9O24rCgXoiAmYXMQkUqH//nSN5MXkkqrjecN6PoVUmO91gzqLDqCFMVg2aMZFBP6uhWXVGeAE3Mvk0V1LGeINe5zUxKJ4HxqkQ704udUUzq2vs6kUmF3ao6moa3F+RwWiq6hMIepW4LyO9EU6cjGnz7Q4zm9UgLXpLBpxDM8UYR8IHkAC8l25TZtV//+2ozeMNfaOgirNobIcFT2lHt2QftqHW/1JsHKJRSqFAYLw122to/juZOdcISL38z4o8MJu8E6CsVXfvK1XHjhqzm6qbhWfYPpgzXjYzUoFKyO9PlPNm/g1XWm/blTF7i4dKzsRR72WxqUGyCaFWNVZ73oDUXGc25GPTBuAElQihkdsXQU1E+rVI8NqC6PWI914GPthnTM/ReKsqrs2UV5LoGFML2ytp0gpWLdKIXP5BZzeyNcsYzIUkbGex00ueCMnRjjDViW+jois9kdP/4U585/gkbVCAEJgSXH9NUBpCmeW6FvQPnymJZvWBM9Y0c0Fe4Q4TMjd8rKhxjlnBq4ZAJ2zXv3gfOPsWECqP7IVMEMPXtgwGcgYx6pahuPnneS+zydJFlfO8sb5Z9R3/9VljZ/DAxVeidfKCvlS8OCHdFlOGzwh9ffQS+dJCj2oyaduEahLCSKo0pTWF+y7hCnA+YuPkPq73LsQH9pcUx3ZouoYMckpaaLogwGB65PmMf0LgUsVjZAgsgVaQwFgh1TKX+kmAUFzd6I2LTYHLqq+K9XTpBlPpYzxUrtaElj9twtjh9/ikplv6yU58shYT3jQvci33b1z/TcWenDSNs8nUq2uGTcAA4hGZlgfU/0uSU7PD6r19Cx/21Ozs9UYl5cOoYjJwGRh6KfNnjf41/P7D/zGJp2iHPSBhRylNPt2uRY+KR8uanQ3vDW6Fv6fhe6eq5OqRqNcFLtzJyc7NB56gYY9cJqacvTTafZN+I4U70OQQaqptNAc3YfFRrbHin58Kk38Uarw6POLarC4lC+hDJc0J5R9a3FPfxdfZ4dT5KKDOnvg6n+3Kp43Kjo8T55Z4Wlof78VqXF4Mw06YPT1Mx6P6NqXHO2WEbiCAuVJcRKzwHHBJ2HTNVtjUN89XCRARUGuSAOXw3AKzf7NFPFu9tfBcCsENxp6nf47M6tMvn3GRGRYeEDF8zas4VRi7dqhAJkru8rER4Ntc+r+Cz1QP/OWu8onyp0Behqc5mP3gOpSai4qaCSuCAERxr6/57MdKtVU0b4wWQexI5e72fW99k1YNQ21kaXj5xgYJS2792d0NoB7BhuNZrkQuCTUjPuGFtZTC4KHGVx1bzzRVOv5YVZM24KPX8SNAOoX6kTOw6jacETj53js/fdy9DzWd7Zwu8rvLQgsnOGFb3OjpTDvmvjZymR7eCKOn2zBjSFbj+aN4maatHjxaXj7FWaDKa+jUdH5/iGvzAtZk19zY2tPqdevkjfAIDUrHedoELD2KKtIukqn1xJLArmGPd7T0DLGJQr6XKm2sSPC3p5hVqzxZ26BuVzO3vcc/0aYXukq2JGJM41fdpjcaoCiUJS+BZvXn1eJ0/RlfLV5gwfPP8qnF7EZq3F5YUjjCyPW2oe2dN78oVbWjBupw7Xj+i94tj6He6xNnijc5V8OWTFgHJLwGGrw31yjdc51znc3kQaSvdCdxc5mFDIG1GbwFBzR7bP4+cfJLYcDu+Znu58yM/8X9/C8r5/F5gc92EvqCZ10/KySkE8PU/P10mDy2KWrVarFJSbSXYRI1Wuw09IHYu9a/sjSKEYtR02/TmEynDGlDdzKFGUDJQia9K0PN6cPKh/ZsXIgrK/HMDOKtjczTY7MsgZ+SEnRqvUlvU1PNU5g5N/oSJ6Y5xwO1VgWwXdfpO59zpkz7gayKH1gmZ6bbqiRgFs15rs2C2OR6v84aFXo4TgZP86r117gUVjsbW3PXNXT7mgwJEpvTuvIA8PETzyd3jloW+hRZfpqINnnk0tHifO9fxMLL0OaBq7xah5kueKU0Smn99WKXX6OOLucyWeQ45gr6rn0Fc+/VEO7Ywta/X4OllW9pS3DMtiaqdTAtv12SPkyiJXkr1kMsbbPb3ejDwPO9ZJiI5nEfb7JJ7HysmTjHzfXF9B34Dy+eEuJ0cTB55rjVNYJmmceR7f/hO/zYv9JfYSvXZ16i0+03yAtdAkAe0hmcgoLIvC8wmdDCfI6IfGqjPPSl0pW+Ysxnq/HRj6+nj/LjKJO+jy+7yDTxUP46UJs4NdlJAIIcp4DEA6bfzhHdZn5hg5HoVtlQm5irEr7TqC1HbJTYKusF1jxTlg6HqssEyuBFURIQVc3asTGheMLL57/v9lPr4Eyr+IjnEm/OAhco/L9jnqok440j/fqdZpG/8+uzqk5sTElS6WdIjqN7Ark/6ioaVfZG9cFfceKHt0ssJm0Ncbwl7UolZA7tV1BrDIWW3skg+1CMYia1hWiu9NaF6ZqwHtUHXuoq8rbBpGuEnYUUlfz1FEjOglIxLp0o4brPUMUK3u0fVDLJOYiETCK0OLJOzyz3/wBynmGmWl3LNjLHdyj63ZyxRpgHRHZdWvQFAUBWdiSTJoApq+PrBNkkKk+KMtZiLTIDVaoCImfd5B4pegfH04T9q3CaYnfTL+1M2JT7myqSdT7NYkt5Z05a3r7yGEReQItqb04ru5rYNxL2zTSyp0Yr3QV5wRuy+1kHnGrreNcjyEqUj44T793jSuN2lt2LCqDITgVysz/IYX8NuVhIWOx73PXOYNz1UZzR7mKmfK3z8k6nRVQIaFJ1IWK5s49W0yW3Hx5D04aVKK/YFEu1qNK+WCpHS1BFfkXHYLGkZj4KCH+ILslQmfbMohr0r2DJV+OVXs7h42z2ZSnbWtvFQqL7Bpuvo+Ow19xnXjFz6VCxa2FZ9oPqBB+agGuVPSo73KDnOih0BxzCQHxt7EM7MrFAq88fPKXSwjlicGt7jecwnsrKSvn/TGvZ76GnqG6zdd2eL9fB1Xw9NUTLVDDvY5OprlX97nMzCWJqMgZMvW1z0yveTj8/XNvysiYcHRgWO3cpwTwVVcEkajBoP2LIuDP8UT8+wc14HjXtZAmeTHqPZJ7thduoMWj69rzYUvW/6E/r2kWfaTVyg4Ka7jq4yuHHFV3cS/UZB6exwvAzJFdLQBFePZigalgawRGpupyPWQ3ZjuB1vM/LKAqt5MRTcjUh47RujoGB42JhAwCZjG1B5Txlrx5uxhlBAEhqKcxTG2nRGEHTIDylVgMXt/zDt3PsCZQzfIp1xEAc6VLrHtcDjfZ2AEdpaRCMNaUELxW8ElUtumOegx29Nz4JNixO9Wp9nxBN4BH/a6KOhGTQZOgNNTDEz1Zi6HmmfYCRv695dkl3sM1XrN3WLk6TVKmUz/TFFl3p0u6c25k/LX/8VPsxAb5kilxZi71FbT7KLfiVZ3B0eBCG2S189zfEHPfdtUeV5aPMK+AUULuR7j0bU/ByjBYjXqEwz0GOx4gh27R9PJGVCjPffD/OHZd5NLQTMpWPSWWTLr8pWlI8SOS23YY2q4j6dslooptkXBiXEw31sjsU0lc9gG4N5Ir2GrHGI2buEVOe3CIQ4fAeD4C9pf/LHktXz13pfx93beykvLWqzz3NadkiVxvdD3cw8Wxw0o30OPl5IVQqWo7f0SX5b9L9577Uf4O/xnZtkmNBXCIq9ysanXE8/xUFIQWyaRmTqEJkabn2tgo0ol73m7jwia5TwYGdGwd/3FB5jf098dm8Tw5SPH6Vb0z93i7qDPySSRbbFjfIPnc2PNlejfaxR1rhuWkWp6yDznseefw0sU22rc6iOoj/Qe+vyJE3zfz/4G3/Mzv8bffN/7ePpercmysLmPmxSkUtAzVnojZdPp6HXh5swit6VmF9gqoypiEILjO1pjIyx6jAzttbCn8ZMHy3TcRksglY+XwtSdFSrDEd3AL23wIq9WKrCvK6uk/zu2jRJjT+dJcq9mgFlmz3G8Oo8XKZzdIQ+97wN81+/9Lz1Om/oZ20lhQLn+/BjouSrlQDERVXe40F4lt8diZCGJJbg2d4hglJSWVQMZsk0D0TYWYlU9xjfmBXuz+jm89tlP48mCY9Y+TqAYeAFbpodXCniFc5vDVoez2yscW9N6DgudPRhk1Iwa+vSwTWj+PrI9theneHbuFNPdcYwz5NSVdea7Lg6TOTPeXX3llpXy2yYOG5oKtiLFV3Fph9ZIusgkJzSU6B23SVtMErCbu00QAkGOewBMAiQI5saibmmdsAgQ411cJNhQ9isDWFmIVOFd33GuNyR2XB6tXkRYsD8IuHriLFfPnOILDlXwe294G9dPa62T9f5hrJ7AjzKsvCgV+k9vappxN6iQ2g67dpPptMNzR3VV9+HOkxzL9pAW5Jng4o3Td9HXbZnTjmcYdZap2gGyoqvr5zZG2Koo21hq0RCnSGkbRfKx8PHIcSlsyXv++U/xs3xHqdNQZYDL3ZZ5QhRETs6vnv9yPjut7VXdbobIImRRTFgeeYZvztuy9Pv8+MKrmDF70OXpE+V3Xm7reZkpSWdUIfJaKP9RltY/ACrDFi8QZLs4ccywWuHmEb12WkqVlfLpdJeTwzvld75UOU1Q0dcShSG/8t5/iFVMEiftut5vxknLvq/oOyaJ5Pm4NtRG/XJP8VIdBYCulM+nel2M/BChihKU9zOfw8fnkXmOAI7trmOnFqnnkjn2XUr2juxjDVdRUnJ14TC5NaGvhwdBueWU9PXE7LNBP2bo+sR4XFZ6PN6fP8yHN0+W1nK368f4q3J8CZR/kRw/8/3fSeJbHEguAaAKh5UsZKoIKDJFAexUm+yKsX1Oj9DJKLwOebjDyqM/yrlHni4/PzK9jp4RD5H2MrZZrLPCptPR1NM7vSVaKmHHaevfi4asz5/lA4fexhZzSKGo1Xbw/Ak4zII9Rnmf+onAOFwWNP0OgQmaM/rgHgTlEJvA2Hb0Yrna0Yt4tbZLN6jgm36jXTpYQnBoSm+Oe62lUt3as2KEVOSpIIlspJ3i1jawnAGWqaDnSJLOT0HnFxhs/oUeqzAjN3TEC/u3+aYbf8SDr9a9PwMxw+LQLkG5X0gc0x+/muakA4fgQKXcckcHesotpLKpRdPM9bV/9ImVHXAHrDWNKm6vTX8YMkhDhIAnN19BgcVyltBS1xnt+ghZcPH4ECwbaUC55XXpD1rY7gjbZMPbrsc/XJijHZ0hFjZ33JS1xnFec+sZrrzlLWBJfqP4VhQQ5w5PjlrcSjVtaJYhRW4h7Iz+cUFu2RzZ1GM8lsKSVlYC2ELBy1xgaMDPtNm0pkK9+dw2onIhCb7ISoXgdtxgY6iBWSXrM53B3p6uVlnAqXoHKPCDfimYlyqblgP+YIktI/C1OTB91IXg+F7OU9VlRO5QFA7qc9/B9q7xGg83ebNzna9xX2TaVAkR4DgjPG9AribidXHuIA2jQvRWeDI4gWOnpdDbadOftC8FKhelkFklDthgkUxapXqv1d/hd07dwwcWbDB9tMqW5IaGFuX6TyEzhNVjWOiNpqZipuzbWGpEbvt042XuR/esrW+cZgqP1LoHVbEpAguF5MFrQ2S2x6KAf/Wqo/zr5j+hm9SxRM5rFz+rrzlulP3k1ULSEj1eUejxeCHcYdU7wvu3FTftl/m2ygYnp7rgWXjhZOHxnZzjU7fxswRpgt5RnlMZZcjnfLKmsTzqJDzzxHcQGVbHIpKma6psHSMUFgju72gw8fy8DqBaRq26NzABpnNApMiWRK5LZS5m/W1VsrM6oSXXR6SFRAlY2NHnWELQEBN/8OeO6Tl+cnu1pGc6ygJHsOtKgoOgXGZ04iYDRwOWsUVRK1FMeXo+GiczFmWXy+46H2w8zm/MfIjCJCBNTEGIiy9c/u844XvxyHzTMxrrqsm+3yTM9P/1ixpbxnZpv6KFuvyiQIU2nZoRLxz2qBr7szEonzWtFJsbHycf7rBvdA3s/ojKQI/n0BasBCMaluJO7etJ/XPIouD+3R3+49MjvGOv57iplI97JS9srCCBY/mcZvgUNifH/f29NWITzA5Vm4KChztzCFUwEDV6xQz1rGBLtchdve5tbXb52FBXs//e5rvZ82rcmppn6Pp4WYJv1ocbuR6Dh7E5bM63ZwLaaTkktBVufJHHkt/ioWcvspvP0etNcbrXoppUIZsACLcSICyfxIBpO89xTbW7CGwePuB1PGt3EY52t8+kxdAEoo+++EypQv3YJZ3gurl4iL3WBAQdPOzMIpGCrbpOLixlel/smTVgVEyRIfBlggotvDTh+MYO3/cHBb18wqpY3NeMpYtm7o6PxCS+Tty5jZdqUN4tQblLGtVIpM0Tx85z0wS/U7Jf9gpPGT2D/PN6ZLeNSCXA1SVBaKqju7WAxe0d/v2j78Y19NShX6Vl/OE7ymdT6XdEuZJETCra46OR6UBfCcmIgCJyaO3s4uQ5b3nyU7zm2Sc4clsz7gSw15hUyj2T9HDzvEzcABShzeH+Hpk1qZTHpY1aUfYOD6wAEMi+/p6tpgY/1xcEu9P6+c/vT8TcxrTkMYU9sh2Grh4LP4qY3dZAZKG7hxhlpRDqTHeXinFaiG2PYdXhUv0QH5/VxQtZ9JjudljcmyS2QatYgw64p8x8XKUwrix6j3iLuMnS/i4NUymvjfpYB+jrsefzfH6y/M5rg0PmO1MOEBb0s0PcVSmv5D7x2KlCpliFInImPeR2WgEzF7Zd/XtnehEjx+PcnAaAV4eLNBcPsXb0bgsqWRT8+mvfyU+95zv4bw/8LQDakV7r68MhqILYVKqPbuv5PvZ6v+3p8T/ubPHI5kvMJrss2IaF17OY2+rdldxwVMFLz7yZrl3QONCO9Ogl46tteplr0QC/0H3WMOn/73shqdmbbyRzZbzSFF080ru8yqUsiJwhz8ye5qWpYwDM7rQ5cuIkfhqX1Xc3S/FMX37D6tEj5OVD5zlmfO1XW8uAwhE5HbNubaVNcmzWFl+DK47xlouvZOb2d9HI/ojv/U+/TDjU829nWs9jWykGhvk3k+1RKUa4Zk9ZrU+x8GVfiT8aUSDY2+8jDiQRPx+UjzwmoNz1EZZF62ArSZZim7G1Zc503kbm+j1LbQ+M7suGrPFN3/9eKkY47sTmKjLRYDrzHOTYLYmExWiWXPUIhz1ePnwSJSfq66EpGHYdiC23FHrLzfz0o4zEJMB/sfg6vj5+L3/QfxAQ+HKcsJq0tPxlP74Eyr9IDsf3eGz9KZbbt0uFXYDCErSVokVAWwzpBlUy22FnDMrDPsVUgEoskoqxv6pvUUyf4pkLDxOZypx3wIPZkmNQbnHr1v187pl38Im1R5hXbVbcdXPehL3Ff8zvHK1yCU2batZ38P1JpRyZ80zzp9g8+RwAVXeAIzNcEePW18hFhmNFpSVaLiA1fqpeT/+5ZSpqQdim5wZUTYDfU/pFP57qnzv23fR1gNGuz3rf9KXMX0S6owOgXCvJooZkgy5FLhByslFWRML9jec4Oq83nD2nxYW1Fqk5v1swqZSHT5MO7q6UwwGQV9ggYKF/nKbpEzx5+yn2rYI7DRNM7O0Cgo2B3qw+vf5KAO4Z7SF6OjEQzEZ0jYjNmL6+y4hoVEFaaSm+pqTDp30PJzrCv3/9e/nhR36CKzNN2g/YPH1U00hfJz+OUPBrL30TPzJs8jlT5ZiVPfpGjV4d0xvEsU29eWRiTB2fnCsrBJ/k9cRGvOgNQtuNtHwd4NwxKuAtOcSy0rJnrxPXS1pzM+3gZYI4Dvnjztfzh+JdvPrk87zylX9IpXWn9HvPlEO6fZ5qfxknNhRLowcwlUsO9Qttn2Q2o153jnyg7yWprtMQ0JIHrKmAWm0HIbS4V8lsyLUlGsANr8oSFXIrJzdUt8fSOWyl52s7mymDpnjvKEMqpJZV9qE5HZs/XwiQmSrVdj0Zo2y9tI4Bq7AyfLXDIBsLJUVIUVAtNA1tZ3CWV2D81ncPMZfX6HtnQYiyz/rkypCpfsRqcJrVRp3hQH/3cnWNWV9XoEa5z7pJZPhY1BhxX17DURY9O+PTr32MVEiu25t8mRzAkv7ulj2Z27ImOf3A/0QwoU72LIFbFHSqNQrDYpCdhK3YJE1kho/gSFOvH709Y2MXWFg06Xoh1xshUilmR6ZPuThKkQriYuxrXIAUjKyA6pmcdtBA1V0cXwfxci9hENgl+2DNvj5RKgRWp/U5F7oTleGKSMEW7HiCyoESXM3SQosD2ycTgr7x2W0mipZz93u+aHX5RO0JfmLpVznSfYN+nkWMV+TYacqmp9+fr/FneTceG415vvK//xJPL2nhor7ToDrQ19RL3FK9f9/WlMVxVXevokHPyXyPxahAFgUDs+o1VIWhHLHttCnat2mPQfkopkUfO9fB5OVqQu4colN7IwBf9cxt1nvfz5+Fv4RSOUdGk73FyvNSoftkMc9AjNjPPS4YkJy2b5GYALbnR1wNr+OpnFlDM79tT9NILNalrur6ox0+O32e/9e1GKZ6vXiu3kMJwVbL0MczQzc053gIi5Y0idhA3+tJuYVh8TMsQN3y6UYN7ty+l/neAm9ZewvvXNvHM+uAKzPacwslKFdFSmQkqIa24NXWBIxNuW3sPKAfevQqE7eF6lADoc3WFPfd2uD45h0Ky2JtfmL5c9eR6T7xTdPfvGD8kOPCIlYW20aLYNbtaBs6GxILHr6iSI01EsCiAX9rM59n6xMa4VKlsNKcTEgKIzoWYaMUPLl4hoEXcNsEsS15t1CsArpjz3IApeja+rpSS3JjAZpmzWvXPR5fuMBTjfvANr2lZFRlhKQgw+Km0mtx7ElSk5wtDtihNfNe+X8RPsnIp9GeSHV/9+/9JifvTBwFbizYZKZSXjGVPTvLy0qckjA7uoHtALJAKoHPJI5xi6JsNRgZcbm5nTHVtkI3rHBjHnaMVVo+9qmWsmyTe2nxOHeaM3zqxL2lAKQXxczs6Oue7bVpjAY4RU4B1Hp9QmMzG1ku4UAR5gnP17SqtCi6jFyf8zc72GICyo8JHZtlFCyOhQ0R9EzCV1AQiIwHVq6VonK1weAuUD7yAi52j5IjWfEXeaai37uw5lG4E1QuRcI+qgTlKm0Q5AHlqia0vdtwLISApq8LA8qvVPRacnhYMKs6NKZGqAIu5wts3lr5Ai9vt0j5izOasbUX6vdh2G8CMNXVNO5xb7RjkryRp+flqmv0SOQGF9wNnCxnbsFoiOy7nL11E/tApdyhoEg8Lh8aMZyZ3HMj89n3qliml7kWDfHziD0DymPzHgxdjxveCd75w7/DVYIyXqkxoFDqLh0AJRSJFXGzvsCL0zppdmxtjebsPH6alJoCTn5Ac0D0WTfiZ2O2lqw4/N3Tn+H7zn2Kty9eBuB2McUfPfZWuhX9Ph7qnqIeNeiZ63nLN38bMs/LBIIFJX19KdNzfCysmIUOH3nqMpfmFvml172Ti4unKHKjvySzu0B5LgQjV9BzzLvq+uTS4eu+85+WCTY3Tcq/O7LAElAzSanYdbGMJeiOpeNHW+ifHdnfZP7ZZ5FRQua7JSivioTF4SIjr2Bud4O/eOARMjmhr49FmruOILa8uyzRAPxBSrOrx3LkVPicOkMYaRHLmtLn7qvPy0r9JT6+BMq/SI5W7w6vn/0UyfYdvI0VLPNCT49WeHD7KqPAZyOI2Ta9hCPjD+55Q1TLphiG5Cb7payM8yffygdf/zWlT7Ib+3TH1T2TTs+VRZY7DLpzVMg4Zt0mtgpEljKcMv24/ZxTa7oaWW9s4rp6IbAM9br58BW2zQthe5OAr3n8E1hUkE6EY40r5QIhJQUuUunFKBuepFCC/3Llm7E+uUNouHO51GYsh+JFfvzHf4jKMJ7Q1w+A8msmoPWnb+hKuaEJp8KBklonSI1g3VjEqyISWs0dZoNdHJmQSxvH2F14MkUVYIcd0qHFfmTRHjh4DdMbb6q4rjXpKUdlnL39NfpaRtvcser8cTrHcwZQiZ6x+xq22B5OcbV9EoHieP8KcUcvss5MhjvUG+24Ur4y9LEMDXucUJBmETvtOOzeOYPbD7nn4V9l7d0hd8QRUIro+RwE3DbK8w9i8ZDc4py9Ra9nsq/LZpHf1wtbbseAwrKyA0Jvgid5NX6hA9saiu/J/oRpR8/P9ZHegFpihOOMCM0c29yaYdv0U9ezHnaeI8j4zfo385vib/Dr4m8RVDrkSYBlvHWGWcBo9wRZ/iKel9NPQgZGO6FZCI4NOvy9nf8x1hmhR4xn+vKH7h6e8dB1DlREa7VdOjR4jleWavRJ7iCtlLzoMWdf4Ot6U8QGUfsy5cT+Qyxn+iRXjaq8RcEw1TTnTFosST0e+U4F+1KHr3j5qjmjokKPsZLcwUp5rb1BfyzIZHqhinobgN3hWZbYJHS7FIVNfXiMdtUwC0xf+SdkzkPbQ37vpB5z2dFjfbxxC0cUZZ/7lfaJchxqYoStFrmQL/AYTzLHDoHpl3wy7bJj6JuLxjoGoD9TR1gFFasoe+U6gU9WDWhX6yjTIyu6KXuGErlgxna6tgsUDJIGcRzQd13assG1OZ28uX8vKb2IhTuDXLUYGuX8sfJtX1TwD0V00WtdUDWOCnsxM6deZNckmFzZRyoBSle6uoEG1rO9yb1URIIlC3Y8Qf0AC6lmxaSFSyEtdupTKAMuGmlByx6UFNqaiKiKhFwo3Pw4G/UHAfCSrq5yD4fcCidAA2Bj+gE+d/yVXF/UPc/brRkqxvPamuloYSyVcWXmeQoZE+aGvm1A+ZEoYmGkOLGzRkGGrxwaKuSWu8H/9ybFxepthmZ++UlEpRmgTMXndxY3+HTwN0BI3OETiJ2CIq/zkcYTxPEOywf84E9v3cHPUq0eX7RYC9aIcp97xv39u1fLSrkSKTeD2+RulyV0IvOWV6ORSPYc3SpTGW2SS4uz25d48cYv8Etz/5v/tvQpAIraKfanz5N7E7rzSSSzSFbcNa57t9ir62urWorQvI/FkxbZqk/cDUjScX+lTa12hm/sPQnAlNMlbkyVoqaFSkhNEnFoCeqyz73WOo+IlKazj5MHbM0G9EI9X6rDftl6cOvYMXYX5nntVa3xsDo3Actjj12A3ICpTRPw2qqLMtZ2HeVz0/y8ZRw8pEz5b18uiV2X1JkAy8U9/fN+9e6K/N/7yV9hu6kBjlCG/mvGrkBi2UOutTQ74bYBtE3uTiZFlsOW0yz/bedZec9Xl2qktmBK+TgyJ8Hm8iFdhR1Y4z7vGCmgbsTeUoNXskCxb2jtSk6C4Wauk22FFET4RMOAWaN3AFooy8uysiXi1pxTVsp9cw9OlpWV8oZjc+/Ks6UqfA2Pmw/9TPl9nsrLSnlseaAK/u3H/iszbf3sXzx+iBePCtqViHY1pDDnGh0Ao5Hr8Uf3v5bLi0eZNZ8LohHBcEjHD7FUwX1D/X6PPA9iCE27SGo59GZaDKdqkOtxlXmPXhDQ7I6wD9iUzQmjXePtM6ucsvq7Wug1LiRFCGgYwJ9bAhEXWNkElPeDOv76I/z1U/+Wb7z/J7myfBwnifnuf/2zxP6k6h3aMVsoZsctSsqFPJhUys3/D90DhZqsAqbJ5ppx1VmIbN4xeByA7lbA7Zl7KZAU9uQdBrCKnH7ViLdJ/Z3WXsrNhWWkUth5UXrRg57PyjgJ7BhLwhNijSPODRbSHo0jem7tX9VJXPugRRdahfwDjxwhbU3m3sZ8hV9+8Kt0Agywi4KpYZeelgMt7fsix+Ul9zAv5AFKCOYznSytMqBbVO6qlNu5Q11+D4HwWKvM0ParuFnK1cc/SZBE9IweRSUelW0UdfqsmULSeB/aDGZJDRXbNlo2v3L66/nAo2/kk/dOqO3nN19DtyhYWVnh/te8gWA4LGn/VlGUbSgPVK6bZ2Z0HRzJnWiJG3NL5JbFn7zyzWx6elydimQUTJKPsesRe9wFyhPLZfHoUXIx7pFPSyq7ZRgedcO8iT0f06VX2ge/8T1/i7YTIITgmNilMVwlPQDKKyJmYbRA5BYstte5ePwUieWiTJzmGxeosdBbZp6BMAW8enfA2TWdzHBNfO+lIyxLler6zvDzKMZ/iY8vgfIvkmP6K76d999+lCh3cNs7uLs6szqoVvj7z/4vPtXaRwnBrqFYpSNTcfYGeHs5ahhQOJMq9rF8AznKUEpiiRwvrtAL9c9tM7FzZTMyfUSnrW1CQ9t0dzfoGWXZ123nHL2jF7Za3XiUZx5OR1OYpA27Rn25JSdBQf3o49hCYDnDUoQkVxJXZFjeaxm6+juzwRQXd8+w0juCiAt6kb4Gx824tPDnrN/zSzzy6t+i0o4Zk8c9qTe7aNdjRWhVWNvr49a27qKve43vQNga2CR9R1PFDNhtuh38cIgUikXDMLjhHQNgCsmg+ytc/t0FXvzVM3zFx5YxLUOkwxbRvg6GJkJvDjkjlgxAJNnlsul37Nb184rM8+oNWnxmQ/uy32+PcKMXoVB4zZhIBVQM7WsMyptpFds21KyxCI60+b5bf5vTDFlfO8eNGw9xcuFZrjVP8MaXP8dfe+IjXNrTnx9Tmf8RPt8uJJ7I6fd0xeOQt4bMc1oDRWw5/N4r38nHzt53l9BbrhSRCBimGtzvpOuc6u4zY4RYtmIjWiWHRFFt4qW7McfOSP+snnUp8pTUl2UP4Z+Jr+I3e9/JjT97LybnQFo4FGpEHl3kkFOwMdTzakoJXAR24VMMhjgmwzpgSBbrDSd2OrwyO8H5bJnC04HNflDl15e+ge/hv/GT1g/ynPMK/bm0grAS0qLPlDxOLDIis/k0TKLlQqav85LZ1KuknDpzH6/YaPDjzyUcsjoEx/Tv2CsDLm/o8fKtmLrqMvZci02lXMqU+vY6A8NYmVI6SFOuTm60o/MIYLmmBaX2xL0oKfHjXe7r6Wp6Jy9oS8lWzagkd/U5j9VvkedO2ed+rX0MAK8QeKogU0u8ptjj7Xyctw8/xGue0O0tA5GXFixH4p1SUCdtBQwJOZkepmIEjnphlfZsg/1aHRVYKE8iFFw1Sb9FswFb7oimq4PbTmeebTVDKm0uLuhrevNGXCoR96RNvrHEyIyJO+6xFFXsZpeOqXI0DDtH7ka08yqxsqmieFdymm+IH0Mqu1Rkrg/7+KbShFJYQhHKlH1X0CgmyZrQirHNPr5uknHVYoRQBZ5KS3GuJSPc066cY/X4j/GJM/rdWdo3wl95xpa7xcFjZGiCtb5+toOwQpAbhX4jriXzfdpByrB1Cd9UNfq+Ya70YWGUc/9tnei5kB3CQnLb2+DS0YLfvbDK0MyveavLt/3s7yNNT/Nm4wK3rPtBJdT2f5Ok30Wlehz72Q71FIJRDkpxzx1dqT+ezyMR7Lg7BJlNDUFWZNBdJTHBtLJSNilo++ssG1B+o2JRSxV9Rydtp6M1vCzh7zz/+9jDmN+Z+gBtoyy9HAlE7TgbMxOV6NdhI8n5nuP/ln915OfoVg0ol4rQPKpkXdIJB6wObpGl+lrabhuAltfnW5pP83+/5zHiyjwjU/3MlfYqBxjZ0BUjXuXc4fsF5DKl4c7w2Uc9Pnqffrfr/cm+2TdK+dUspjYasDq7UP7s9uEJQM+N9knPD/GVAygaZv+7kc3w8tiKzLzfQo14/Lyg3bgbfDeN40a39oU0+dVxlb7IKYQNUjDW3z8nn8cx83nTUEub5Q6pj44fsuFPfJXdPCsrc5cPGUHVqMqUabdYr+lnNRhTV436/ViBHdCJBz+jjR4zS07AVr2kzEsiAoYdn8ZAA6xff8fXlL/nGDCxOj3pKQ+KHKEUXp6hTPLhwY7gwsY+A+M0UPFGdKevTb5HFDjm3pUQHIp2WB7ssLSt9/MPP3IvsSvoi4T1aVlWygeGCVBLBlq4yoCDzLy3TzdP0qtUuTyv9/kzmf6+yHPJY0HYnbTM3FhYJGqGqEzvQ4KcvYZPJsGWE1BeNUmM2N+kTsCyWVdeyvX8Cg9U1c3gk8eSYRiWInOJbdGrL9LpVbgVLLIyt4Rr4qWhNxEQs2XOJgUegqZZ00dFQDQG5WZPGho6tEIz86RhIdzyjQVo7PLN21ps89rmIunUFEVhlZoa4yOTNo6xHxwS0olrdJwFPnf2HjMmdycAptPdMjG7b9qGznKHMOvzQGsDYUF7LyTaM+0oB5ijjii4tHAEJQRnuxMA/cS9IXu1JqnrlOBywdCqfSIqSo9/zw/BEhxPdvju7d/kRKITLjUGtIv6XT3l1Uxii5BTqQVCcGlWV8udXk4Yj1gJjaOAYYP4KsIlY03p9zbIEuaNZtEvRG/mfZuP8Gs3HuRfZ1/P7x7XjhK9cPLczm0/SlHY/I/f/SU9bklSUryVoJyns5mOHeQ4S+ZKXkrr7BubzNR2+dXXfhu5kGw3dTL83t5lppM2kechfeuunnJ/SSfjcoO2E8+jMOcag/LmUM/X2A1KIelIObzvJ3+ID/7e/+SO0HFEVm+RFjZJJShBeY0Yt3BxrQaHO3dQjsXIvIMohW862LuOUcofG/4YBtXs/h7NSN9zYJJ3QRKRTJmCjPRwBhM21F/240ug/IvkePnP/pjbkZ6Ux6stpPELH4YhnaMLbDh9zqaL/Ocbh3nlbkYUm4yRN8DacVBxUFbKAYS/xdyW/vdcuI2K6wizaY97k7PCYmjsrO63N8gtB5FlOPvb7NQ1mF0Yxvyp9zIyqSCNwixRkywwnpcKbl3/MgCmLZN9yx1sv09t8VmkO8Qee14jcMkZVu5npaG/3yfjo7deX173DbWL44x48KE/xbr/N+gZAassn2RFPfN9ad+imwo6qX55g5mrd9PXZRUnfCsoSHoOvaRKjgUoFppGKKOwWK5qyu2Hb+v7OJI7FPkecUcvHNWRTcNQ/uP2YYZ9HeiUdOjCJhMxVxZdCgFdL+F2bQ4F5DUT1A4NJbTf5NPrGpS/PteVaYCpMx0OrbY5ZvrJSqE3ZWOZ+x0nATIhkf0zVPp6QS8Km6KwuaLOcHrrNjOjLvb8Gknu0DfiZbNIlnMNkseV8sOscGj7Jpb02ay3aHsNLs0dp0BOFPPNfngj0EInnbzD5W6PwBlSKMG2USw+VTiAKIOLoROWVln1tEumYgaBoSmb6sYf1r+SdXu6nI+pskjzTaTzGk5aCRvm88tGMClVLrmSpRJ8pPr0XFO1sIccEw1em51jpqJB4RPHz/OCex+F2Wxe9u4FtG2YtBJyq46bDri2/EEi8511c9/3G4uNzGxOFZFQb83y1lWPmURyZe4Q+2cXKM43AcVtI1wV2CMaql1uXLF5jsgcGe2RmIBowTAPUqcHKKK0SS+f4USoM8KroRY0Od3pcf/WDTB05SemdXLkUC9GdvW1Hq+s8BHxZrpNvSkPTYB4JBJ8pP1PyFQTz1i11Kwh3t4KrSJkP6yRW7rftRUNeMS/TXqqjmo4DPIGr0rO8sqhniuDSo23/6Mf4oWHT2hKfUs/y61Uj9OiGafCjjhpKPmd9gL9qMmTx87RDavM7e/xttWoVCLuiYLbO9/O/rYGag1E2brTV9WyUj5n6ecphzkfv657N9+KS0tUaOCTyawUbJobUwbzHMv0+VVIyA8AGgCctAR+N+f1mNaLAQkZdp6Tn6ghazb3GZu/9ekH9C8rRXX313j0xiUANvxFPml0JMbHyFQCT+1ObGuMBhn7RuRN5vv0C0G/9RJhfneWf7nnMNfdY67fphCS87leK2+7uh/zmn+bgalWWAZo2LkOOnPHaDx0/oBmPGDhznMUmR7HPXQP+zc81cX97A7TG7tIBWdyHVzuWX2WTGtAp78JKicZW8SR8oP/5L18xL44AeVVSZgpYkff/1K8xjdf/nPmh/tUegkgS0eRSg61tCjtdABeh0MuYzKZsWF32arosa5YEBiqwsCHX/hKwYr3BKNUf9d6sG7u1eHf/MA/58KZe3j1Q28gMlX9vEiYNcm6oYSeAUQ1FZCR8S1f/a1cPxnxO683QpvRBGQNqpNZcmp7lY3WhL6e1Gz2DXAd35cg52yux/zRTCdqLhZzdNFU25px91DFiMQRXD+ydNezro2MSF99is8/ek2dpMkFpe3YlAnZstTWyRylaJs+9gbJXZ/frjbYDiZJED9N6JiK/OVl/Q4GaasEVLvGwm1ojatz+vsaYtISVDRccAv6WRuAanFAfX3XVHmlxQf5cv6w/lZS22a/WueXv/obubg8r10egFTCTtMuAZRXZLhK97Nmp2vMzIS8KrKYtR6la8Ym8CISxhZRCs9SWMUERJ1O9byodXQcsjNzDIB9lfOnr4i4M2MYWYapUE/6NIc6RhJFQebquf4bJ95Mu1LjyvxYA0WPb+pa5IkkHEWl1sYzx8/wxD33AzaF0M9ru+GyMsdd4ms1zD7l7VBVPqcsDdb6xkYyFAkDOalAWzIjjyWR7+MUOUGmQexuvcHhTX2fO80pRJZx88Vn6FQmbiRKCTYNGJ8z+1q/8MqUjWWYdjvVBj0vAOVhIxAGHG1ZIyIJtpK0khrDrsuTvVMM4xyFJPLvBuWx7eKZOTQiYLW/yG6yyIsnNVPIURPqNcDx5Ba1sQaD0ec4Uawh8pTjS3oN+KPBYySGhXHQpswm5+WFo3i54uhg8v9hUWHk+8SeV1ptTXeNEjptZpK2vj7XBwmHei/j9fdRhh5eZcBu0Sx7//V36vkyZxJ8zyxoS9kHXrzMdHuf9aqOAx0zB+dzHRNvWpNE2OG+XrOv1I6z+BXfRVuF/Mojf5Ox+MNBsb0wrXFs/14G6D0MkZZMknFrRRANysRBnpgNzBYMgL2q6atWitWlY/zRW76RO43DvLr9LB/43Hfzk5f+LSPXQ1qVslKubIc4yVlfWSEzcZJAIEyyS5jrHCfcRn5IZvze81zSvfICHS9gu6/nRFZpMCq0uvoYlDeVfscCGhzproMtSsvTRpSUSu89kyWPx1uESfhNdzsok2j3VIZFgZ9GxE29lu05DfrTk/n/l/34Eij/IjmWLjzAXNNipupwtPoORJZCUaCk5Pn7NZg4FtcICsm3riTsxsaizBsSFSGM7gblabDFXFv/e7GySR41UcrQ1w/Yhu2mh3k6XWKv0Iumu7NKKCNuhTrQGhUr3PA28LcPTS7WHpLVdHXIWrHZNRXRJamD58SIPNUOP4ll+sxBV69dkRNLwcjVL5Slhjy7e6H86s20x4XzH8M3gnKDNOBzW/dRLOtNTFDg2jGqAPey5Ov/wGI30tceTF+/S309HKxjiRpnNgfsD1tl1dixCpoNPX7B2qMsh5NK1z0I/l7hU1l4kGNvv031y28hRFH2k0ftwwwivflO6OsOT59t8ltvqPHpsz795og7raOowAJbIvOcmtzhHz70cxxubLA+WEBQcP+BCk3rdIelW31OddqgJpXyQqZYtum3G4+jELxoXS9p9AC/ffHrear3qpKGOeV2acc6GPcUBKpAjjeCuMIo9bDJedu1P6SwLZ1BRgdUGyyUVcQxXrh8yNCsLBtLWFTsAbujFomycYAHiymsxksEJjAcyEpZKW9kXVIV0a+bqmp3h2XjsfvcIVnOj1RZSBXhOqeQbp9NUykf+61GSnC7/io6w4f0v2WOa0C5QjJsXUKJnFplHwVs1PX5v1/9OPeqZ8hD06c/aiGsFCdNeM1n/iV//ff+DCKjmmzejTkk89mByqqI+eBHH+dCRzB0LD51UvcQ/s1I8Jg9sScJ7Iim2isr5Yl5jtLKyHLDVBEZ87l+V3zmqBkq383oG5hTe9RqO6w3dTD99q0abp6xMM6O9zOsouDvPDNEZEr3Xao9/ij8aqL63f70VSVYTe7l+VHByNLvU8WOWJ1W3JM3yury0eImAjgltslPVFkeKSprr0bkBXMmkhtVqhy95yEGhqlTtMaKwfo+F8d9YUXC6UxXH/b3F7mSnuc5Q4v93vf9IuHmZTyThLnhCq7VZhis6ZaNJRXiG7p8X9TpGuXc2bSDXdHnWd/Xa8vbcJCOvqeRNSzvZc5QBivdLsKAldDMSf+ABdB6pUpogr2r9+kKSJ0emchx8lz38T8yx2mjJ9AZW54JQau3Sd1YUP2huIerSZPhAZZQbPQEjk1N5oUy4jhtoa/TyvYZFTCYfZ7gbi0umn0Xt6sB/XbrEIEBIuu+DvB27DamGwfb+Ik72aSf+J78U4TdP6CSu9y7cxWV6nXg4oIOeO8fKGQ7wbuywzf0H2Ra1Sgo2KPgmGFOdQZa7LDsBTU0wbrqlPT1KzXoWzkIG5ntcJ/a5u13ngDg+rEl3WZjAj23UNSSAuUYxXoEZ5FERtQJIB0rIUtFYObTdgOumwJ1blgZe77ZZ3yf9RXdE/+ut7+LobnWSA04EhnwXETkogAFNeVTiIKjR4/SlzHK0sB9POc+9cB9DA70mZ/ausPQnwjK1edn2W62UFKRmn5HVMqJ/BBHigWWrC7nrY3y95etIa5JWqWGKXFr6SgHD98k3/f+D6A8MVZ2Y7o3wNSYepyHhLlCDDMKJbAoqB4QxAJYnZrh+tzkfrwsJfJ8IsflyoJei/ysgTz3MIeaMZmnr2FksOE4edqUd4NyYedkxr++dcAf2N02+5OUDESN33nl1/HfvvY9XD5yHKEU12brfOj8EZ473OQnvl4ixEFLtAKnULhZiqo4cMQDAUntDL2aXsddr481nEcqhVOAROqee3OdR0amUDDQ19Gp6v0jUYLHz8P/+Aq9po6TN7V0SNOAjTENXinFtlvnxmKLblBlJ5gwGAoH8kTiplnZyx4UEVeXdaxUoH93q+ly6ZC4q+o6FqTM7D1qKmBJdqgcECAMRcpmUGWz2dRjL1MDyvWcryf6efVCl+Vt0zdfCRHk/Pav/SzpgXnazzy2DSAag/Ju4ZSVcssIa41cj19/9duRRR1nzHQnR+Uxn50ef+6NPHXpNKvhPIUSKKy7qt6Th28+LyzW+ke4mbRYm5smFwKpdKV8rLZ9LrhO3Sj1R7beTw7nGxzy27heQTqweL/7Ji61NNvwoCVa6jr0ggqnesUB3X+o5iFR4BK7XnmeZlePWYsOU3EbAKEUSMF8rOOPMSivMWAnb5XrHMAYLs8ZdfCPLj3IyvwiteGQtz3+cVabM3zo/Cv48/Ovol11eHf2fkZ4dKxG+R1LAx23Pr9wP//lyYgn730tXZNABohMImhkWBUndh8kccZxQkIqx+2c+hqC0ZAPXz/F+gsNupF5DlKiQqukyFdNknFl+QQvzp3nmzb/DIni5Og2keejsqNkMiM2DJj9/T7PfuLPyhYuO8+omfdijBDH3zk0VPi/dv0vEJmi51e5Uz1GNCyQ0QCk5PKpCzxz6BSOEZurY2KPosHssI0kK50ypkfGyo0cYfbpsZCjlDZdwySw8qIUmwtIcIqEwsQ7u06TywuTNoC/7MeXQPkXyfF1f/t7+baf/332zt1D3dFbrzXSL6cXxbibdwiETVRb4dGdjP30FkpphcjRtPcFoDwJtwnN5+ecLiPls3JIZy5L4TVlEWLxbL7MHyT3snzzU7j728yHfVYNFWY13WTD3cFfOxA0+D0w1LnCtekaOvyUCbCitt6kqkvPIq3sACgXuGS6f1dY2EXKepaQKRthFt5m7FBvbpFlDusvLPC/rnw1P/vMd/FRW790vh0jBMQdl2BYcOKORWeoF0HLPehTLrjv+f/Cw0/+O05tbvAZ+1H2jHUTnqTe0ItyPGjxmumLPDDzAt987M/4OapMK0k4V6V5vE88kzI/nRPOGQXU9mFyUx0o1ddzm81pvSBeWnJ4Te0I634NVTVZ2KjDD736P/CA+zKuocq3/DZi8SkAwjmFXckJVguGlQpC2YixcqpMS6bBeBwzIQjdzbvmz9MbDzI4sBks5JUyCTGFoJMLorLHTdBr62zuWe6QWhndA31HtzmKZXqh00KymNwhck123PN554nvxJYZd0y/+jEkI7fHWnWtrJS3iyZ7RnegnvVIiBiEehGtjhKOGGXS6/M2jgleYmVjO/o5bwd9Nk2l/LgZi1iBqry67N+LbXBNxlfKlLUHfobrr/+/GRWapjb0fCyVcR/P8df4LZRvKHZZhRjJ0bVPYucJrX6KMP6mDdPL6jkJp9PJtl8RMagpKjn8/JkGkesxNejyyO2bnLG3eExo79LZcIcWOyhrDMpN/7VM6dcM6HD7tIoeg/xNvDF5K7Mm6F5L7qMSZTTmb7NtrJbu2TNWKyaoO3ljhf/wxA55RwMTVXf5cPPL6Mk6yr9b7KSQGaC4mRTsmR72QMbcmoUzSU7fZPpPO1r13VIKN8/4u09fYv3aMkkxYtYwcvqG9lqC8ubd1ZLlsTDhMOIoqwgK4rjK79e/GiUkr996inAqolDbJU09yxXXlgpw9HdXUASGKdKjRqfQY1BXEX71QNXJzrgPC9vfZyQiek6PLQPKx+I6Dj0KU+EITcWvOKDqfKM2R2ASeOPewJrqkpJjm2BiZEEtb9H1Q/pBpazitwpNy2wLiIRNns5xzZv0lUeGVXPMsB5Aq4AD9KR+J2S+j0KwH6ziFZMKp51nrBR3GBkxn2eXT5SuCKqqgTIC+iZrVpWG2mu8ZBfVLb48/lkEitpIcM/eDaRJIFxvaCC1bN6nSlCl4WjAc82/wQ/+kx/jjAxQKJ6eu42CslLuGBBSlXscYYVa2qXt2jw+a/Q14sssuvtcOXWUXhAST9k42Cgx/ryinguKaQ8pBd+Ei0Swbe/z+UdVKjxDVX/hqEBJgSxkqaWx5+3pyqbj8L6f/tHyc5u1KQauT0LMlkkM2ame9x6ursiY/aFPRiH1OuIZYKx/LnGSBFEUTA+6ZRXs5uIS3/YjP0G3FrL9zzKKr9WijKiUgch4Y3qeazNLvMJeZcGI2R2y+8ijY5pmjLLn6TX0PloxCVm7FL4K+fkf/b67xmH62BFyIcpnADqZATAsfMIcRMeoPqu0rL4pdOK2q/6Ibm2yJ4yB58r8PJ2qoDGaJ+8ss/Dol/Pun/8gI0e/Q+P5O8ZCB+nrRdNFSkVk1pO5zC7fC7tjrlMIvi36FQA+9PBruXL4GIc2V5GqIHEdPvVqwVOnJc2hVwq9OUWGk2tQDtAJYq5Ov6TvR+g1fhqf13ziH/OfnxrhpQW5YXWM56ac0mM9MHOnF9RKAApwoqPjknF1sp72aRnwIc09jHBxSHjRPLetsFl+XhpKuZ1lpbq/VyQl3V4ZUL45HXB5WeCWYFKVlXI17BMKiRRw0poIUgYiYS+s8sLxo3z09ANYzpA0sYj8cVXfCFoFkqm2AUhhgCRjuz6NOtCznRc+CYpI5aUt2g5ww1zDiVgneAspTQ+2NyZikRPhZwl/uqjHaFN8FXfkAquVGXJsQDL0gzJeAzjdvEocTtbW7vAIm8qikvZ5+dgpcssitW0+cep+kiYct+6USv2x5RALB5eMR6c002TrUo2d+hIvGCsxWdq1Qq+q1+oL7btZIbUiZBTYpK5TJsxcA+KmaDOH3i8FCiy437nDtD8qxcSqDNhOm3gHrMQcw9aZLgSWgq6wuHpOs4re8LnPsrS9yfWZQ1ydO8RMsEfox2wwqZIDzAz0+nZr6jCfTKZ58qhmSc7s6eRdbEB52wjn1qMZw56DZrNWtneMBRWDaMCVwSK3Ls2WSWegZK4F0bC0Tov8kNXpeb5y52N6jLIhXT+kiPV70DfnyZXDytUXJvedZQSuScSZ89Yj/bwiL8TKM161r/e2a+ERbnMUV6W4OxtkUvLh+1/Dp0/ey/3JCoeKNRYyncStZ01SYbG0t1mKvE1FerxjsnLsYzmmztt0TSHFG4Jj2jgaaqhndcUkNJTHK26/yF+V40ug/IvsaCgP36piC5dg9Rpv7R2jdfMm3t4G6bkPs/KaH2E0/ziPds8iegaszFqQe8ROn3ZcZ5R57LibdI1n6rRS7NYtWkYM4SAorxsRNreI6Zq+Z2u6SiYlXq54NsqYru4gdieLoModnM9qFWI1ndIx4hUtU91OukukowbSHoPJMX1d+1zHQmP66WSPK1LT+V63/GkANrI58lzy8sXXs3NzkatGtOpzHa0Af1DkLUhSpjsJw+50eW3jHphCCdykQ3W4TtursJbMsGdAqu0papU2AOvN52k2bvN9D/0CX37040jgdqpwAr2YLjkw/3XXSzu0qH2Y0NxX6XtdOHQaOlO9Nm1TFMvkgDK2NveGL1AdRMz9iMPo4zoom/b3UGeeBhTNE0O2hrP81r1fzajiTarkIgWhkOaex0JYmSqwUXjegKqnF08vhCCfZHmni5B9Uyn3SficlbN/gN446hkhkLmMHWdE15+A8lscxTJV+ERZnOxdLlWYU5mThvqctzqaPXEKi9gesBp0CHO98W8lsygklsoJ8yFJEdPz9Dmq8ZDltgYRO9M+gREtjAuJFB4JBbiDsqd8GVEqvh5NXISyGStxubYGGpbXJ1eQ+W36g1ZZJT+SruKScJrL3C+fRZkK9n7U4ti2FqH68IMOHaED9HEIW2ve+TxQnlC1Cp5sWXzACOS94fIzXDJuBY8kL/HDj/wHvuPeX2dGbIOpliYmgSNkyv55/feqM8DPI4b5W/W/jWbAZjqLlxZ0F2wKKalGQ54tngKlhfQArJHN69sBz7V0UqaoO/yp/DpgUo0dHxcbqzwU6v7xIjY9oEKxPwNusseoqgOMY8VKKYTjpQl76Qobss2aO2Im1u92L9TPaCympmp2OZYAS0ZB3WmnBMTMNLYQVsqmsYz6/pu/wrDl8Zmj86UgncgVqdMjt/R4hhQEJiPfp1bS130rphZMgqWjvo1E4Pq73Alu0w5shp6PUAUz/Q7BYMjXfv+PsGcZerKpUibO5Hp3wyZFxdyb1O9uXbRJye/qU910PG5M63Ga6XcQSlFP9T3tmGTZeQRXDiTJYgtEkbMkV8v/G07pud831VlpmBJ9JXCcCTCtjwasGbr+c8snuNGqkwvBTy7+Gk8K4+MNRIZiPGVUvpd7z4Mq+AH1Y6TG87k6zBlUQg4Zv6SbRoX8kCjwF3+DSmsC2E5Gx/mlH/9RjgqbP25+nF+890P8zhu90t+3ujfi577zW2jO38Yj4duv/jIAkRF9qiaXsIIu3/7b72P+V/8bf/8//5rutTbnTnJFLVWomsOxV83xHlNau+PdnVwEqFgKf+jc9cxck/QpKJBWjD8yitrZZM6PbItPntIMluvqJo1hjyDW88k3NGHGYoKFQhlQ7ucjogsF3jv0c2jt7eMN9F52qLvHR970Km7cp/epeNojO6xQTTOHVcbLlYu4SvLJ06/kf77+K/nu5DbfhcerwlXSOQMGVEpYuYAwAeesqXb2qlUqhkK9k97dV/yef/pvWJ2bLxWYpVJMm5CtT0g9U1i7ehwO55Oe05dnD/Gh869CFTsU1mRvLISgEg15+sIb+Y7P/jve88wPcWjrPv7kf69ya2WFPQPgIll+ANBCb1N0cUSGqjtYQpCYd9hTk/H3kkkF9SsGf44fjdivN3j67D2c3ryMQ07TibhzSn92MfLLCmCihuSFVYJdVER95xd47PEfpkCv8aGpXb56N+dvX0/ZT5p6XExiY3txnsRx2DQisj03oD7uw01clm/o5zsG5bV0UFqdjeFNpGwyr8/NhQo/8vyIr92fLdlAjpVQZAInTctEgFckCKlQAgpz3t2Gw5WlCSgPiHENO0huW9g1vWecsLbL8aqomN1Kncy2ubh0HCdP2XZaKGv8fpl10ZdsBno9igOPQkWs1ucpnLs9xh17j1FBqcC+heIFcz2NYMJoAEB4E3FUMcDPYj46ZzO0FPU0REyf4k5tjgKJEpKB52NZExbAuZkrZcUXIB0skQC1YcRT5+5lEIZk0uLywhEs1UMCzVQ/09S2uBno5L4lFP0Nj88Nz2Bbgs8uXKBAIK1JAqBb0e/sazb0s1wJTHtZHhAFgsy2iQ4ksUCD8tncrJ1C4KgEy7OpverNFCYhXmPAbtzAzw4kSIEMhUQwkwtyJNErXs0LJ09h5znf8KE/LkHzYVsXGdZy0+5ikjwNs47koYsC9g0j5vytS7zp5adQZj2K3b55zi0i28zJuFemPsaU/HA0oDu7wFOvfhUimzyDMSh30wRVPlfBa9RFWpkG39V8QCeskY70eHe8MUvJotPTf7dUhh2lJTIUokE3+0amY+Md7nrYeYYvM6rJkJVgic2ogluk2L191iqNUrvh/tEKD/l/QsUkJipZhY1qjUP762WvfGsMykWKa/atkYmdLGHRNa4Cjf0+djpWyteSz7Zv3stBxg/8m1/gr8rxJVD+RXZMZw2EENSdJiLPSYZ3GKgeQiiymq7G9Wee523th7H3zIcaBUiH1QJ+4OP/kp955v/CquywnRrl6sQnEX1O3NELx7jymhcWDUObqWWTKns7fC0Ai4OUhvD5O3Mxu2/6HMpUnn79s3+f/7LxeopcMLIchmYWzYd6k8nTCv21B8rvm1ii6Z7ykVRceqhBvTFkx2SXv+rEB7FERpz77EYt4jjEnx+xYeyd9mMdCI9BeX89IExSpIKF7iQ7ebCnfLyZfvbIg+yNWuzHTT1cfgchFKNRVffMCEAJcq/LeniT63GBHegAtuUmCFkwHE5x8/LbSPuz+H6XOBcHfMqdMuNaSMFHp0xvTlX/eYQV1j99FBkLtk1P6UywhzW1T+1QwNTZDQoleOVf/zCvee1vU60b+xRzr7bxcR5XypUJQjy/T2hUfoMgL6mQAHWcslIurA6/dt+A/3Ru8roPx6yBVkIgk5K+DgaUG6XjtLBIV3JGN1IKBbKQXGtosLHW14HqMSQ9f4sgsqiazXZ81IgQQJbGdExFtBoPme53COKCzLaITEARGyrkpqVoijabQ/1cZ4UEU4H3CoFAIHMTZBv7KmWlDLbOkeUW/d40G6YidTyZUIgfzp4qq+W7UQtXtdmr1vj5d+R0hb625nj8Zm4wLWKmzJyvy4h5KfjjJUPBW19hobtHrzCqpH7KieYtqs6QWbn9BfR1IVN2l41got3HUyMSpYOrVVcLevUKl2zY5LLU/fvH211ikYGAphz7BeuxumRARtFw2RV6nA6Ccq+AQHQ5628QSnDFhN4cipwk2+NyTc+Ho/EambnemeGQoamM9WX0BaB8aPpcnSIvxdBAMW/6Ee/t6vdvd7pBdGKfQlpIlfPw6AVeL5/nk9FJAhTjMDgWAZFxbwhFThjr62zTpG/pZ+KrhIablOyD47YGtsodMJh6kZfm9NyY6vdx8pzzL73E//Pz7+eyawTcsghv8EkSe/J+KFfSXtBzfGQbBofYJxV5SU0FeKp6i6uz+jmd3bzFwzdeYspQ7uadHv/a3+V8cIUrctKXHEuBWyTMMGmL6U0bj2ljIyONhVY/F1jOJDivGSr1YiH4zNF7UEKy7cHHak8RjyXhhVMqSS8mep632nsc5jYzYp+hAVNhFPPcQ6c4bNbEFXOeinKYrl7low8/wDc9FrLnCiSSd3TeDMBnwysAXD4tuXhEP+NGd8gje89gL+t1cb5/g6/ofbS87qnsUtlOcPRe3V5SKTyUmRejRFE3mLPvyhIE3fD0WrJ4oJ+2KhVB++7QZAzKE5lQsxVWatgPahKAF1JyfWaJhmhSCMUbLj9bgq7AvC+WTHnfH7yPoRJlpTzIR0SvKOjnTX0uMUSaHv1D+9ssPPggf++nf1WfwzBE8pKvm/JyRVeNKnmug81qyN/Ew7NiHh/q510VEUe9w1SMkvYYlPcrVab6GjB0/btUDwBYObpQCnLZRVGyHJ4sztDKUuSuntOnYp+xJ+P1mSWuzy7zt/68VVL0ARLLYaG7x/bMBZxiUlm14jr/83//dkmmHoNyVYwrVor/6P0ir21eAltiI/9/9v4zXLLsLO/Gf2vnXbnq5HO6T+c0OWpmFEYSygSBBBghDDbBGPs1YPs1OIIBm2CCSZcvsLH9Jxhsk0EIJITCKMyMZkaTQ+fc5/SJlat2XOv/Ya3adVr463tdwpf2l+nprqqdVnju57mf+wYTeFvCLir0iHpBeXcim/tP6+rbudVDHN++wNLD93LmvgNcNnOlPqwUoMaRGYkICzuwciL4lk9leEmX1NhnOe50/v6t6ykPNu/nG+NH+AfnTfuTZbPZmGFXlRFKEfsBLZN8ft1rJQyhj8wAsUY6wDcgbJLQSLERTh9Zm+Nr1jIeHTV5fXqSB9IjLCU2hNoLewLKwzTivmvnwLVQSr+/rVqPrYagKrRmzIrYLqjsomchK5cIlEvDiliyuoBiNt0hCkpFzGJlOZvVOYRJ6paTiNWhJPWh589DrlC2xcgTXGqtouxpzzZA2Wkzyqde5TeQXDNzcd4yFdIJeFOlQupBMMRPE2Jb8Kk5/dxnmrdxvrFCllukYcjQDwuXG+CveaTbkQambix49uQdDEqlojK61i+xGwc0Mx0nZLbNaaOfEic260822Jpt4oqc060D/MbbP4BT3cPUcCy8NObIQI/1pw3NvpKXkH5M6ji3+K8DtOgit/XnE9vl9aOXiC2fG+f1OueSkiibXhwQ5HuKT0pxw9H3uZzq/263e2wvG62Tzm7x2UXDVDqf6yr0fqETL9bE7cIWqLJDHnigFEc7u5zYuMZMZGJmT7+TUlplbLr/5WiANONhwigJoxGj2QU29y1RzfYIMDb1u8rFrevmV+58uvhzScb0w5Bhots4JmJvSjjEhgkZ5Am9pEJikm2e9TZ62d/hgUy3eMWej51n9EoVjnaus+7P0R9JXJkggLVyjQPjG9zbexUnScHLaVkJQ1ufK3McVtob0xaD2DjikBV097FJ8FiWQ8ewK1fXb2JNks1EDEsVasYuVN6qb/k3/vgyKP8SOn7vp36WwyNdGW54ehE5032V5Yc3uPdb1siMvcq4cZ6j2VHczlSBPXbnuRZXSaXH6d0TbGRl+sZ+qT5osu/G83imb9yagHJlUTVV34oB5RaSjdK9AMwMd3nQiKDhK4StiDKPT/YP80Rpno3dZTaNj3RJQrWqwWQ6ajG4MQXlEzApEXgi4+qyz+6+kLrxGPTI+EP3a1kyoH5tuMTS8lnGdY9c3Vr9C0x1erBWpmSyd7WdqVXNXvr6L9/zjfzsfR/gzMoJdqNGQV8/Vda0uF5vntIE8Jqq7FrrkwiZ4YTT6tX59Xv4oaf+PtsvfAMgiEvbrMdeIfSWSRcrn25SX2gZertIIJOsqGuMXtTB82ao/ztvAPfBt5/FCRKWKxvUSm1sO+fYbZ9EOBGxM8R1x6zu0/TiieBJPlEjtTI+NDzJc+kyi3aXcA8o9924qJSXRUo57hOaQDYHxpEJSCt9fPK/Rl8XiRFKyj1e2jqJWotZlzWwbJ5pPAvAtrE8W8biOpvsDGzCeHCLj2nFKIKTJnRdDewq8YhQedy/q99V25w7MgH2eHwDK9XP1UFRUpCJW1feiY/7Wl8nBhw74z9l/5gfHPxX8izgpslIH4nOF98p5QnK0Ih3oya4IOljW4KeCagaplPNVR4Ld/0RXzv0eKvaYkEMaCUB28b2aOKFLYByqc2xu/UGrxTst9cKr90Mm3HmI6yETlnPlao1IO+CNL6/l/1t6gZwbvbv4zRaY+Ert6vUVIhUU7GlXQQ3Sbls5p2qTwOQScIBoKKgkg1RNDnm23hiChq/6Qs5V72czBKU84w5tU1men0PtqfjfiCm9PVxUOYjv/1fiCqmxzEeFNl5XwkcEzy0pO6huxDu54qj59Rsvoutck5a10jp4QqroLBLVWFshPxKZIQmYF+LNAtDqBwvTQllQnLfDIvLVY7dlHQyRWpFOPOv0C8dBGB102Ph+v0cvXCRs22f4SRhlfap7fwqmZpS9JRrsbPSRAFjYydUFR1SUiy0hzfAc7OvsmVYF4e217nv2jmWu8YT3u/z5ugQ76LFJTUd87ENHgkeKaFZ4/p103LhmjXYVMqHUtB1pxX1ajSiogLexFVqZshfKiVE9p6EgpgG4IdHi3zhC09z96tjTqLXtQkoTxYd/uGv/g9aBkBEbo+eCY6W0gU+c2AfF6s2H1106Ozpb71sBOW2ZySJsY9SNuRHpp/ZCjO+Svw6p9Yvc/TmeeazdZwv8nevZVUw9PUhY6qGbtlFe8wCnA41ZfVU7y5A2/iVLFg5e2tyrzHWa3xqp1QshRNMgucpIpjQcW+XJ7CVxUp3m1M3LwNQMcrSQsBz53XfO5Zed0r5iGxWMRzo/SG4awdl1MVbwx7nzu4ZNw19P5m5L6FSbrp6zNdN4N4xfemplbAj9XmP+xFLox0EYGUZta6+v9yxmTUe9p3SlLkwOb77N/8nT7xRPxtb5jyKg4XiWXWcaJAgYgmWYjX1UQaUD8x6urRzqyJxaju8sfsEg6q+postPV6c3KU3mr7b1PzO3j2tLsbM2vqaLWGhDEhQe9TXc7eFY+ZNcqXJQ688D+ge7u/6nn/FX1Ze5KMznydRgiXLxo+mlmiOlEjCgr4+DkrkFvz50dcjhECoqdXlpOd9zm9QVyXev6YF7zLb5vzCKkIJyn39/lYvHOPrHltm7ka9EK1KDbujnvTxTfWtAOXKRtgjltRUkO/2fJl78oPsH5bAF7eA8up4yMPnXqKWj1FGNHdg6+daI+NrvVf4Mfc3C1CubBu1dol7Dch5q3ue93kvMzveJPaC4jqcNGO32sRJdGLyTZshf/jZId+6K/GxESN9/v/yzu/h0uKRoigwOVok7GSKBbMuv0JOhiAgpWb20kn1lTwoesptMY0TPrKk59aqv4qyHFRkEQcBQ+/WSrlyvziBVsVRIDKHVw8dM+JrRrQtSdiJSjTSqZbE7yx+NZfdJc48O08W2cRlF1fkhCT49RyV7+lhdyxu3xmykOsx/tSMYZ/JEtgjUte9xfIOoEmHYV8nx1Lb4f2dT3L40a8pEnoVhnxW3omTJoR7KuVDCzZMlX7FzO1MuUjj0x3G0/VuUo2+7EzYg5cBiNR0rd7X0Hv4gc0b+OY9F20A7pjEJE/T1NiRybQA43sr5ZO5d0sCoWR82PcUVwDu6uuE4V+2HuGav0AaemynFdzEmtqiuQ5jQ3kXUvFyeCcb++8lD8sIU6zYb4RsE9fHzVJ6lQrHOtfZHDVAgetOWmP28z9f+gE+9Nw/opb3EG6GJ1MGdsdcqGD/1lqRpGkkhikgpuyTromxXOExLJXJLYvGoI8zSdgRszWzRCvV61uc35qE+Zt+fBmUf4kcP/HTP8wjnYdoGqXcmquD7sTdZfaONq6skfk6YM5KW2ReByfTG4fvjxiJY4z2ANi/uqKVxJt+B9XdR/3odYQV8NF7S/xb/98Bmr4e2tr+Z9Z4nLb8FteMbc18/SVeN39rr8bWeKrmenG0WoDyhrRwSub6Rk1G20dQJo509oJycq7t14tsaWCohSKj7kSsVHVwemOwxPz8JdreX68c+E5MOraJOx6lZKLCPkMy0IHzXvr6x1fv5+OrD/Cx+ily5XCtp2k7t1f0pum5I0p1HYBWbz4IwIzzWU6d/q2iUg7wePso7PtNKgY87Pqb/N5Whd3nv2F6XZmkPNSL3IUZrU4pXxzjnO7S3ixx4qbuq9kwoLwuBUoJbF8H7Vd7yzz+4nuIojJhqcf8Xb9P2jzPbbd/Ej8YMhxVC1p7bgDAk8MTvJY3eDFfJvI8gnS6SFveqKiUl0RCIxoUoD2XEI2N96s/JPco6OkAW2KBzGwmV8czSLNMrEkNqhc7ekOZJDmWsHjo5SGVsYOdRIR7AvyKYWKIPKdjet6r0ZiWLPPIrh4XuxVTKVcOte5FvuuJn+am0lXOFQGRytlxp6By3hHYplJ+fvMUmbRYZ4mXDjSoJD1i2y08nw9GlwEY7xzEGwTTSvm4yZXFOT5/UlC3FX2pN/mGqdraSYXmkU8x74w4lecIAZaEbd9UIZOp+FFpdov6rAb/QkDN6uHaWRGsbI9nEFbGaKztb2oMGW4tIbDIyBmqlKZ5TpeTB7mA1n54XVux09yhKwJ8keO6+nn9WnCJTDnMlbdRJX0/tjL+vmZFb8ZDGnJArpqsegLXnj4/25dcN32QK+MMG4vE1fe93J1WbfsiopZSBNpPXTnNwMzJcjRAzgcIAScSm1wpYnKahmp6KdzHDUevDXNio/BnP+4/j41diL2hSgzNuuUjiwrwk65m68yxhcod/DRDtXycmQA7gscGGY+/+HY+fPX7GFffCcCh7RHSLTMsL7EwanPCiOP5mWl5saeVa8tRZIGPCmwik42vii6JrddBz9gOJPXbi0rg5h6F19gWbPj6Wd0+PMl3Du5hw9mhZ4/puALfBL5N08s4KFVQQGaqnnY2rZQnTN9N2V3i/fFD3AiuMjPS13KmMh1rAMp4AYeZoqR8/vIjf8gbn73OSaXX6okosWfu62+94xtBCYSQbBgAWbZuIzbg5LF5h+8k4ol8hESy4+vn1LFyEkNfT5s20bE99P/GGNfOePPZ53n7mZeZjWbwnFvp1+Wsim3WkV1rl1pqQGMQILBQKK4Z+vodjTeQV97LB2d1v+3s+vS3wtzhQFeLnSZWQsVWhA39zKTt8Nq5l/m5//gvChuffhxxnwE9E4BRNZVyS1mkll5zLVNFLmcRyazFcNjQn13eYOZkyMALsIDE2mNXVjXCbYZKLcgYZ/qZtoyXz7is18W200MJ47UrYlo9w6qxHPzYbI5CMDvSY2Sn3OD/dKRO1Vx7DmLAPuOk8PyuaQ+r5lhWWlTKR4HRfTimmQ8TgaTEcZjt9llY0VomSVmPX19aZGoKZJQRdnP2JprwCsEmS9h7QPlE8E6RegtFD/5md7YA5anj8h//90/wpHcFieB26ry1+416/Zv0lGcWQtkFKO+HZX79g6f4X3e8Q1+jmCZi/2TF5b8fsnht+zJSKXwpmEkUmeWwPqeZdSI17QVByO2+YF9tRGAENSf6KKV8XFTKCxX4JEbYAxbTW1XyAebiGqqvE7ETqq2Fjz+SlGRMPqEuAyuWg5PbNK0xR8UajqH7S9vC+fxlbs/3sy9v4QlJ3YqwxwNGQanYayuDiF6jiZtW2Ze3+LotfT23jxQlHIQRs0u9ACdLuefaC7dc63JmcTOTzDFR79bHvDWgq/S6MEmICOkWCQ+HLr6ZM5+fddj1BGVcbsMmNe1cQy8oYjqAEbfa+aWuxUJukacBqatZPakBlXaaMcw9XCXxzHkem3kd7zv6c2Q39B4kfYEjclbtDrYrIJ/GJiHw705bONh8oQEvNiaV8hDl9DUo93zy4n5SqgzJTX9WajvcPbzApaf+qnjWVYZ8St7NxZP76O6xLBxYkk0zZuYnbiw4OGZdteV0ftSyAQkO0iTrJqA8V1PNBddU/O+8MbX1swoxQMXIFHlUYjzvlSzA+ATElsYDMO+tnN+aBAWQjoMXRdRN4rjnVviL1uv5tjt/iu8/+S9JQ5sIG3u4XIDyKAzpe3otnGhc5H6Z0cFTxKaFrKUaVFJF4gXYeUa/VOF45xpipD/v1ASdapNOvcXB8RoOOSUvQjg2Vp4wxiRhlE9zISnuq55OGHNpoXkx8G0Sc2+h16RtLBEn9n+hSNmcWWQm7QAwVl8G5V8+/j84gqDEZ+tPTP/fCF61TnWwbEUULyH3AJNx4xxurDeBUjBGiZCBnGYUn1jXIHMh3CYbN6ktdwA4s+IwtPWkl1jcmJ0heWiO4UENapdKd7FmBBSWw/PUSjpgaF38alRicaMzVWF/edQqQPpsOsQ2lZJ01OKmf4XgFbMw7qGUu1bO7oIHSureFcC1ct7EY6wEOlC9PljGcVJumvvzxBRs+nbMcK2Ek0tck8lPkxpJT29ae33K76dHoBSJELDssT7SoOhwXVdnmq2bWJbEHcxTW9O2bMkRyWz/WVymIixXIotGpoFjZGVsiIQNlRHduK/4jJPm3PvK50Ep+lUH10gqO52Is8+fYDbqIi2LLbdlrm9I57G3Md7VdKfffeHbeXXrFOfOPqKv7ehjvP5Nv06ttkOWOXz+tUdwJ4JPStKVAc/0tGq1QpBmLqVkukg7bkTH0PVLIqE+GhAYoQwlU/LcI010cBLXDUU7HdFSOsDseUaNfY/G6boyoNrzSKVDL9PjaBHBbRdGPHTdw0qiWzxXq6QILGIvIDZgohKPaKgyJ7f19W5X9aKb5C4LN5/EciQb5t3vVxaRvcGZxSeL3zzkW3hmIR73F+kmVf6KdwHaEmuj1gQhqI0HlKQOMNef/rvYA68A5btRk43ZEr/xDpuDts3AZN6bJgCw0wrCUize/1tYBlD2xJgtA8ore9Su5cy0ipnmNgINxiaAeWM0h7Czop2kKoeM+3oe7doJtrCxjbf3U5U7SYXHTCyZty9Rb1wgNfPRDvRy/TFDD3zD0pO4Rifg8PBVDR6N2Nu+7lX+1ic+QS5bWEKg/OnaQaC4ZpRa9w1sTj3+H1gdmn7/caf4WF+MEUDV0LWrlR36JgCrjkeoisvKbbO8c+yymSmU3ccnQwFXwiW2HMMKsdbZkscBOOVcwVFW0VceSRgaMabcdgql6Z6jx9rX8EfkuUNgMupjX+C7Opw6t+TyB/cugbAI+p/gZPcyAJ3GMZbGbQ6nGqQGxs917GoAWALKqekxLDmMQyOmRI/EtAmY/Adp6Y3F80gqNqVgTC4El2Zm2HY7PFP7Ajk5D2aL/Mj+X+E7Tv4OiS0IzO8sKJ30G3slcAXK2PxYuX7OAzlV5gZYjm08HB4vb3GbqSZdLu0VNVIooa83MD2FC7GiNhpwalIpN2M4MNv76+5/iNCAyPVQJz4XmdpQfqFpc9OBH7AzvsG5Tm7acoYKclPJcYUkPTQVFsqDiDyaJk1rwwVCS/KjP//Dxd+FWRnbAIDXGl+gZKpNuW0ztmFbpEghqQj4e9/y98m949wb6Huut6fnOjYqMTs0SWoroWIpOK73itT3+Nwnfpm77/m9opfxzPg6d+ardPcoZ9dNckAoi8zQ7CeVcj8ZE5c8siwAJSmVO6zs+wJto5+QW9N91QsnasFT9fV3vJQgkZRNq4vt6rF7KbxagHKXhHpHv+cr86vMPviPeV16FGEJjgU3+DH1g3zVgQ/x4z/3Y3zxkZj2CqEyzthrHHD02B0aawy7Jsm9KcMls2zsPKe3qtlqKzv686ntMBw2WCy/SiIySpm+h5IURNkU+Ajz/idsEdCgvGWSAcq2C2AgJ/TzHDK3Oa2UX3eYb+9SG/RACC639H5y0PL5X3/ns/zLf/SvUUIUwNDNHISyC/q6tGzicImy2UtCi6JlaegIPj2v2G5vkUUdfY8jXSnvGss6Yea81Qj5wK98hG/6tU8wDhoAjIxYZYZTnE9ZFrkQvG7tVb7r6WdYTqa9+JNjflxD5NqSdJI8sKUiz48RiIw0upfu7PcR+t/PR771ucLqyRNpUSmXtoV9Y0DMZapmTI4Thd3vEHtBkVgKhjGdZoNmOsNXpHdim4q3o2C/Uy4q5dVhl9/svsZHvvM7mCjzCZGyL64zlmDZgz2eExqUP69W+NyJ21HWhCrvMNH280QbL0uxpCS3BBeNA8AigqFwSC2b2PNxrOnYELcWZ4ldwUpmEWc+SIktZZF8sdOUQeZjYRFk0zgh8kNC884qM3VckTNrWq6s6VLAN1/PWIxt2qLPLxwa0Tclfhsb1xmSugGZ7RQWbC26CCAxYDm1bUaEHLeu4Zh4qsKQT9n38uLDd7M9MxU0DoFNUymv44GCNPd47/f+MGPPL+wFAerZgOfVKS1CnAsWMMltIQqw2a7WCOMx3UqtSBpYyrQ1IIkN+8A2zhG2yknNfijVpCVpuo9X9uwbAAdHem2/be0V6saFZN2b46MtneC+EiwxsfrIh4cZOSOEzJC2zc2qjkOL1i3z38wYiQohuLuT63efZ/QqVY61daFJOYKaPeDS6jGq+bCwQrMChbJthMzJ8r75bAl/brdIMkwStTEZtonnE99jaCwXy06dvukrD0c6lgtEzuaeSvkDwWn+8gfewf8tx5dB+ZfI8U+/718wdPSgO6ue47T8DAjF7G16s233jt3y+XHjPGH3IAC1+k0sb0A/mQZJqckqz9sjXGuEsnS2tB9a0x4wYN2oPPcWSnzFvr9Npf4gz5/ewrox4mDUIQsNNW/tjYz/8GFeuPCG4rtb/f1smr7fpVz3u+dxGZX71LtXqH7CJhtVC4EyiYUXgLIEczc2iE0fVOhEfP7cPOWhDmZu9DVV8bqhJt9nnSnOGdgxg/USpSQrNptU1Yi/GJQrwSkleVf5VbJ7W1gt8zzCLapGVGM8NkI/l+/FHy/g7HhgQ3o8o7StJ3w7qjEunaEx1ve5IwRriUNmpUilcE2F08tyDq5vsbCtn0PqmMrDOGf2il5I+zOLbJve+BIp+WsSJV0yaTObS+r2mE5nie0LDwGQ5TbDfpNXrp5iN3UK+rqUiiez1SLTC5BHipOd6SLtOHFRKS+LlLmOw22XVqj0jiJM72Q0Nn3CVb3ozeZtVrmix0N4a48awK4MiaVN4I3YHZsefxR1BCods3rZworHlPYkUZb6B8AK6RobkCCJcaSkIUPcc5+lOpJIU7FLpMOFI026jRLrRkvgAC6ZusEg0JucFBlzjihsomoq50ZS4dPoqtB8r8PNug6oFru7ZIbeqjKfq1m76LveiZqMyj6lPODBbB994+fenFTUUqPIvfxC4dW+I0Z0jEytbyzURq7HbqWCc1H//c3hPHEc0By2USXj+zqaQ1g56+aH6vmA1HhDb/iTRMsNBHB6Vs+B+3ZzhnPPI+YthkaEzzMtLZP3/vDiMzzAU1RUn1Ptz+t/M/c3M+7S6A3IpQ4yXGuaRLB9xY2SjqSWkhFCOSyPTeCfTwOlHiMUCtco06d1ycCA8prp1U08C4FgLZH4tqb5CnSiaGA0BObZoGsSL3PDMQKBZ+bpWElGBpTbQEVNaY1Hr13m9aMvkEunCNjGnsVySfHVdYdP32chLcGxmzeotH+dp027xrC0xGG5Q8koufu5QihBL7zAd+HzfbagauyTVMkmNtXrs2fvJjZg2jNU68ifArJm1Oek8xK//vqv5FPHH6Tt9Fjvn2O7pJW+j4wPsWvekUdMGlVZ6etAKbNcbfUEiLyHMGySoRTEe2iIB4aS66Hg8YpiJdZg6saeqegB0oDESUVreVgnn4O66JLiMDCU19Ke/sIZ88cLjl7Pb1amOhzKEjRMNX5SJZ8epsXIyRHOtDI04ydEe0B5MFjEt6Cnpt/3kjJerteYnfJltu1NHDMHeq7guqnINkzAXDZtVVIKbs4sE5qqze1ji4ppp0nshIoNByt6T0iCgH0HPn3LWthWu2RKcHpV074lsgDllnJInEmV3djJRTsMzXpWHgxRmY9XauOU9OeEtadSFxiBKrOuLIxnOJTeSyZySiaelbZLTs4lb70A5b6KGQ50YsEu7cOrr3Jbvg8UPLDyVxzhAqveee478lH+y8/8G64aqzeAnElCIWXD6rJqtfH2sJGsOgg5nTe5ZbHcabNhkoKH23q/Sx0XicX8aIu2p/jqdz6KRGEjiNOG/i0gMyjI2VMJTPCYp6N/33GKSvnQ9O96udRO1yaYj5XLTq1RgLGLdR2/NNM6v/D938kvfv+3gxBFT7mb2ghl4ch8ClSiOmWzl4RuhjAxzdjWLW/CspEjPUeWx1IDxtDsu4m+9pE3bcuaxAtDY+k1tKZ0edB+226a8t5XLnOy/dcbVVtxDYRFO6wWVFuUoJYcpDkeIhJISg+SGgrzFA0r/sNtf5fPHbmzqBAmf/Yf+UTJMNdGEbnjomybfOIVnVkoUeKEXcXD4ZrT4y8MnXyfXcYylXInT/mKb/g2YGr5KIIbtMY6cXvG6xQ2eqD7yWPhstlskphxbecWRjcSmwElFRX6NJtGTGsWi75jF8rewR4LyPEXicxFrmA5s+jlAeVxH1vKAoS5WUona6CkW6xfQEGfbler7KQJrzRmmZkwWpii8juHklwoPpt/DpEOiS1MGhhqeY60NftiopHTMmN2ZOj9me3Qp8L94WvMeGZtSxPW5pZBiCIWATjkdXld+TxWnuAIm4YUxNJn6cABthpNthpTAO8lMY+phwFoZrs4SALDPp0UQ3Zqc2S2w2eO38uVli4Q2aaPWsiM3PTpl5I6v/zffwmBnIo8mjaLUryHVZXfyqBqGSB73+A1qgMdv14OlrnkaYborltH+YZhER9ECUUitOZO37g0TOwFLUPNt8S0Cn3fbk7i+thZRrdcYWHcphYPOTk6y+uvPs2l/cduaUuwPUVuOaSZQhkLvNZMT5/XjIeqmUaxSAvmQe64DAzLreJX6ZSMp7mxuPOtnM3ZKShv2n1CsTdx/Tf7+DIo/xI6mlkNlY5Jn32F+Yv7WF7ewatkqMgnjm61Whg1zhEMjyKlheONCZpXbgHlk+OUOMubj/4w+bjByBeaHmpNF+nYVEKvzB+i6q/w59XLyJHCuTrg8Po8ys6wsgB3NI/jr9LNp5tcZzTtKV/1OgCkIx3c3HZpDe+ixfXf/cdFljcHXNf06Fy8zMiIHgWiR3+wymJFA9qbwwXS3OFaXy8mX6fmCU3Cwndi00+e0m2WUQhyu0LS0yDHsiZ914K0NMeVpRr5fIizqxfGloyxhM48vvbpr+Dpp74OdUMDOv81vQBG90gsU9U53T5KVLpI3Tz/tqW4Mi6B0L66E7E3N015mDewf30dMgn9SYQmeENH39fVmTtIpYtAEsqcQSXnT/NH2Ry3aMU7LFoDJLD1wjdw9o9/gf/+7Fu59vgbyW7YRM4Q11Dzz48WWZd1LCE5Yqr+MpEs7E49coWd0jGWZCUSGp3DlMcVwtEyC30tJDaO9LucWJXNizX2G1C+VboVlOs2KsFW3qQyf4btSG9Ic0qQSHju8PvoVu5EZGnhVQ668qxEQN8kf6om01vf3ea6M2KhkxUq3pH0iZbv4wff9T2sDfSmdRALf9DngVdeo9F+jRvBh/gXB3+e02Xdw10WKU/Z95BIH0tKZgYdrszo7y72dskmqs25zzgdF5Xy7fEMKqzy3y78KM1okdhUYZrGC9k2IH1HKq7VNDW97cmi5y8wm+RafZazZ74V5yX9LBcv97n84bspXc+QBSifRdgZ48zQZWWCVdLj6WrFCPGUdmjYgqtGXOe+dk6/doH/HfztorWgNCnfAkcbF5kr7fL/8Av8J76T8ki/+3whxFeQBQ7YHkwSX2oKyikHXK/rZxQu/S+iylUCpsBjcuSW4kM3fo040u/zwsLBwsu0Gun5GJtKxXqqCKxp7+13PHaTlklkzbNB72AHgFqWgxBFpTyWiqFpGUBZVJn2En/wI39ENJhH5g5BPKGeCkrCYde3WDP2OG99YYBAcW1eq+mPgxYz6Tb+wLROIHCly7bb4fSdPr27P0PDgPL9ixtkRlim3PY5q/R1utkUkEyqf7XxiMXshu6PtH0yu8ahZz+PY1p8bt96D/GuodsSM+issNpeK37neF3PMytv4xrK/iC3GKfT9/oXSw7/9L6Q614Ja6wDpmvBdJsOLFX0lHuZEYVL5kiO6uu9wDH6JoYt7xFjqptgf93T9z2hfc719PPu3r6J493A8qbtCwBC6sCn5N0a9Bz21S2g3IrrxHEJ250GinZeRZjkWZBaXAqvTinsjuCm6VGuGa2Tqm3GFB5bx1rMmOd+fxShzL0kVkJqtXCcFNsI942jmrFr0oci4qbIicMWf3bn6/nE6jqh+XeReSRGtyAXevzU7G5BXbeyjM2bGsyv1s8ROS5//Lq38h2/8JP6PoyuS2ruazau4pSXcJVDaCrXY1tw095kJLIClAejjCwPEHnOPRcvAuBgU1EBo36Lj7/wt3nqma/FqWxy2/HP8rHf/XUAfuKnf4jbSrfr+1IJbTHAFZITlp7vyrdQJQfHWBblAEJwaLfDhhk3h/vTqmZqO3Q2VkhXL/KmRx5lZCjvqVnvloUknwA0eWulfFFqAJw5DsoE1VcqE1BuKLoGrI7CEr/9rq/l5FWdPNkprzK+9q2kV99Ct77CoLykq9OTnvIcJCkCCE27SarcIsHrezGW6R2NbIGvMnLLwx5p9svKWFN97YlSd6bXpQmIBL0OSEQh7Nj2qlhAYM4XOy6fWbyT1LJYTqbjKbYUQxscHKzKIhuVJm4+Ea+1UDLCGW8jTMwQOzYvPvHpovhxubTME3P38NLKYbbKDca2C1kE5rxeFhXJv9SopuXKJUwa7DdVwmfcyzwxq/+8aPuIoVGtdvewOEycdcR9jfucpxDkfEb0C1s0G8mMGDE32sWTKYk1sZRTGEkTLNGnrEaUDSibjKF5BCk2qdT9++Ee7/r28NAtYyB2BYu5xa50CccjbJUXyQg3TehkBw0rYrqmREFIblmsz87y0tJR2pWAhtFR2VspDxH03ZhI9KhHQxCCgbn4uzf3AYrcsumbRPYElAsD3FPb5ryzn0AklCqm/TGxUHNGONWZrrUla8yv/Mj3EZq9dT4XxKaFsFOvstXUyX8hJb+79ihDq0KkbB4W2vGkYhKalb5RYHfcAmQPCoHDHAXsu7IFxgmpEje53r2AVJLMfL5fMhpA8fS5178IlEdC38NCvlv0u/+F/2bWHV3gGNshVA/x5rHDKD2AUrC11KG6u0PkGOclA4ytdLJ3TkH5ve0MZVlYMmfbuKoc61zj4Y0nSSLJ1ZXDhYAfgOPlCMslzQVeohg4A+YXLpJmfpGkqZh5GpMWzJzcdRgaUB6GVTplPcZnd9vMyir3iAN06q2Cvg6QqOl8/Zt+fBmUfwkdC/ECw0sf5eKh93P1wLupDLTgU3D1dbhSBxKJybbHtSvIoMpoSwPX0tw5BgaU22q6mc62h6w3bNLhLL2Jl+Set27lepHNHYcnDl3gpYoOykQ/xR01APB62pQqDFbo7+k96yS1oqK5UtUZssyIf8211+gHFjvVaGrlha0FnqTi9t4LjAxgkNaQ3cFxlisXCZ0xOTafvfBm+mkVgeJ+eYTjNQ0WfZUSbDQ4vNnh2sFFIq8CwiLqaZBhqQkot/iNR+d58ujD2kqmoytEq2VNuRl0W1Q7I6KoysDJUUrivWzoZA9J4pN6EX+l1wAU79jSwH1kp+zISYCY4pvqTmOccvjYU7xvo4p3un0LZcxKNNvhYl0Hew2/i8x8NhfmWX68y9lLb6AZjpEKXvI6iKyOTMpsVC9z6twah85skjpJ0S9/LdZj4NDcdW6fOa3fV5aT5WNQoHKLzBLGzENSS6o4eQkpMsalG+TKAyWIIl1R65oNbNG9XFTKt8vT5Iun4LbE0L49CyfssmHs0FpS8NI4Z6d+nHHQQAAlNa0y1KVAiJDtfUcAqJhNpXzjLN3aIuVIMYkIotwjkgFld1SMq0PYrF4b8t7Px/z+Hf+dj84lnLPPc6GpAaBtDznybItv/+yfcc/Nl7nWWmCnUseXMYe21kgNyJaZh4wCbCNo1onrVNwVajg8sXtU/5bIqKopfR2g3S1xfuZZUKJQQQ7ShLKvN42zC/vZ9SoM9ukEU3NtxOsfe5kwSf5apTw1NPiSkoiSfocXavrvztc6NFzBdRN43dOJedaf5bo4gDJ9bSV3WtV5YEGL7QnAISfLdcY/31/mm2WJKzOLyIreOJUaU9mzgadVnxt1M2/TmyTV6/jqr4NygM2DNqORfoaPeXoOiHxIkEyCwmnCTeTXiu8d3ekxCPWGPqc2yRa2GZRsSvYYhSh6yuNUMpITip7FgewSC2qdr73wZ9THffqDGfLcITRgbuwJ9jEuVHcX2hnznRnc3CdtPa9/M5hhvztPc5gjzEbvm6TLJ+ZG/BdH0oz0nPQaEmkAa5DEjA3N1N0jciWMcFoQxZQY0TSKutKZI06HjOpaiPFB5fKAserySBi2WyxtTCvHQcv0IuZtVjK9Tg5ywWhPpfxM3eFixUYJlxTde9jeU+2r2YoPPml8eI1SfcNdIZvTz+cqBxiaNTApr/Nd//UrAaiado91d4tNX7AeWlhK0Vr/uH5mpbs4xsewvqhSPgHllbB/y98vuKpYPyZHp72I8KbjzEqqBcB70+njXPXXqZj8Q88VbLv6XOVM/07dBPqp9PBEzg9v7/LPdto8nLRRJvk5ClYYmJaCSsWI5e3Oke1ps8Hu0Q/WKWWK6615eoGrhaCAPHWInZFu+THq67Wgx3hkRNZUzvr2fpA2dzaf5qWVI6w3ZvnskdcD4E90U0wSy5WKcrCIQEyYoRo0diIiJWACyg0dv9bZ5e4bUxu4pipz9enb8bqCeFQj6s0RV6/x+myZ//KzP8J7uw8TGrElofKJEyT32msEQLa/jLJ9esbzeqLJsNrusWGqnKtZgGsqwqntsLO9n+qsFoCKDYhVxgJzUURk9kR8LS/WhQSXxVzvoZnrFvT1qxUzFuUElOvfa5errC//LquZTpTF7gzZ4DYaeYiyLFLPY1id+jA7OSgjRjkB5eslUVTK/aBf0NcjCzxSorJDc/UyAMtjRWbZlKRR5c8nlfw9VVwliF0XJQRCSYaWqfqmkblGlyuVBc4eOEQ9n46n85Wc0zWjNt84wI3aHG420cmxyJNXCfIRGFA+CipcM/30AGuB6TUXgpEX0vF1snxSKXZkRGwo9RNQngqfQ/kirhD0GLEtt/hCw4hpWjaV4ST5UeG3f+lH9bM3wPPfZ3/F2xu/TMt/mVclzJq4YU4MsYXim0//FZ7cY/0lVSH0Zok+FYaFS8CkUj6HRYZNYkOVHr41+b6inR7kK26mfOITff7x6YjYE1SVYJBDedjHUtxSKR+qVZDuLfR10AKFvXqFCzMHmMkHRe3I3uNTXkIw8sbM1nYKZ4UJhf3OjUMgILMsXlo5TBgOuZ8X9T2aJLASFk9W7iFWLn30utrNQvJZvTZrZX59vmqpA4BnlNVb0ir0T4blgO2G3l+9NKFX00Wh17IF7nL1ul0xWiHVfv+WdjeAZGKzl6fkFrQ6PZRpT60kTTJ7RL4nUJ9YwYXxNLaqfVFPeWSSLMv5Dq7x/B74JTYr01aM3A+4N3bIZRmZzDMSDpuzM0hTsZ9QyIVJmNh7+rVv60mCTGEpSdv03j8yOk8t63Otvo/U9ZkdTds+HV8i4hkSaRHGFr1wk5mZa2SZVwj/VUyvfyyyQlhS2g5DA7gDr8HYdRj6PuXxmDekJ3lTdpSHd7JCXA++DMq/fPx/cPzhn/4+S706nfWXkYZWtJF+JdnNFis3vh5lepyT3WNk4zpYOfHcDsObOrj2Zy4UFNw7BmeL321ecbnqeZTmzuLe+1H9l0ITTAHuOvMKf/FP/g73vfYSnzpyhRtDDW6Fgsumb8je1JOlbC/fAsoVFr1EbzD7WnrRSUcthMwIx5u8ulKhU0qomir3SHp4WUpwfcRKdo2xoWEqu8+F8Qrl6gZ3zuq+yN+9/FX6d7EIsXhd+CqBHXHH8CLHuhmNcUy7FnBlRfeqjjuznBm7JJ39gAblk+N7bj7H1lgvwCumslxZ86kYhdZX7GvckOtcCb+bzRfer79k1qJzssfD/TuxDZ35cDAkN9TBxEpwjThHU23SPvU/qZ34CxZ3r97ybjfdKokjWKvqhXsm3CVJA+Ig4I7rF7B39QL3mfQQJ9rHAEFkD9kprdNa38Rvj0lFWtDXJ8f9zedYKOvAtiddctel3r6D1Xyl0Bcok1Me6WcSldYY1C7wybtKWLnPeALKTQ/kvNiglU9A+TTg3q9STpR1xe+G0s/hxk3tBxzmFjcMYBLGm6KkDG1LSXwEeVih1zDK44Z+dcndJndbVCLJhDsX5x7Xwx18Oy7G1SoWbtThzx8QnF9NyFYex88F26F2BVBWjqM09fn+cxd45qBmAbyx/zhhlpClHkoJVO7hjJsEQhhPWZt2UOPz5SuMJvZSfqfoA7Skh8g9Wlsn6dsXcPKAkREI8vMU19jzCKBTtskWjLr2cBE/TQkS9oDyWVKgm+hNvC5SrLKuIl+qBgy8gA2vz2bLIXUE5ViybF2gneiAsmQUs2tOgmuluFZSzJNxfx6pYJA5hajVKLDZtQPiZR0M5tnUkgcgrtustfS6sRqvEVduaE/pPUdsBN0q+wTWjTFC5nRE0zybPr7pZ45dgTRrSYkpKLecEYPQqKpf1wHnlf0hJbuLVIKWCcDjYcIwN4GotJmxd/iP/CO+65nfZFgLGI1qgEUY6yBGCUHmVPm84WMf3u4jsJgd7GPkb4LIuXtumcNHv4U7mm9k0nswAeWWGpPbTVqxzuhfNKJ6bp7i7aFkOnsq5akR7HPjnFBlzI9NRt+Zo10RJPIsSmTMyipLhnLuERPteKxcm1aen5k3VMRsl0XTa72bCxJ5a8BmroCBpeei8qoFgXMoBalpzwgHA3JybK9CNmOqf8wQGaZK3U15xdPvpDrpKfe2iyp5a9wm53O4SQ9llUlWbA41X7rlKoTpfa+XdvjiY1IpnwgGtdvL2Caw/PGf+SEONNaZ2IgfWZdc8deLSnnPEewEeg6HqZ7rddNDmuUeARmPRDF/p9enau0gDQjo1R7mY+Lr+Pf8KDtmPG69epA0m1ZEM6fDeukCJVO5++rX9Fq163T5lvf9fdKoSmt8ovh8ORwW91KuVHn/zjs58Vf/jXs/+Ys8mJi10wv48F/+CW6gkxSJeZ4eGYuuTupNKuUjG3qpoRIbUG5t6f8euHGdxaVpANlQZWQ6DXyzrj4f/pCv3H4bjbzGjnkue4Wl6lbKr1Qa5EdqZE5A5hqLKRM7rHaG3DRVziXqReXMb3TR88nQ8E11zjJzsCUlmUmS2lISmGA3xqNmCgOp4zFppGnXdJIiMJc2YZU8d7jJhVLK+aZOWCkn5KCzy4I9tV5FCDKz9tpSIA1TYlK5vlS2ikq5G3YQeyrlnkioVbdwHZ3gWBpLMtshNOAiSfQ9DPxpQgsolLkr+YjRxKfeAJDY8Uhth/aho7d858WG4nTNXGfzAGcaq0VVb+y4oFICGSMMZT7yQy6dm7KGbkxAOZB4Aeuzejz6BSjNifwATybEtr7HLLM5KhoAnLPWEAL6RFwpCSwhuCe1NSMPuHZTt8gccge41ogDatL736YuYCnUMcKiYaa4MsNRU3aOk4M3AeUMqKhhoU+z6U9B+U5QZb3ZZI7NwlEHJTiV2vz4ixGBFDyyk5OaBNoHNj7BycuvaoFLa1opT8QKSnlFUsIy86ZfKjMuuVyZPcDcHhr0Xvp6CUjcPl4YFS1Uk5ayemaAte2wW6mz1FinZZKK1p79L1Uujw3uYmBA+Z8fe0MRg2TOtE2w0bgMgDDORDUpClCehA5tQ/luDPuMK1WUVIylpCH058sGlD+w8yrv3/wrGmmXg6a9MTHMAS/PSBxBvT8Ax3iVx01it18kMvS7NEnozlSAuKoirD1e5QNjFbov30YYGv52pU60R40+d3NcBCUF6e4jPHn52/iT0YNkJvFhm/3Smmgm7GHQOQru7OZYUhYsgX3jNfY1EzbmVgiTiAPb09hXhCFHzn0tY7VMmNi4+17EtnPiqFzQ18umdS1mSl+Xjj2tlNsNEIJ+KcCPYxom/ryj19HPxQyNsbxVcf9v8vFlUP4lcpw+8yK7a3/E2J3S1GO/xdWPfJC15z6FY5TXG1s9xtuaLtRpXCTa0pu4X1sv6OsPbL6MKxNqaZfW1pCZMKW2+gzR7FQMZtJueO/p0/Sqt/H2px/nRXUXu8YWBuBVk5a3LqW6txSPgcmcWc50cSg5I0rzOsBKRy1Kow1eWvW58pAg8hLqpodvKANKUcSdL30Wu5cxNoJFwhmBE2NXxvyt439MSaYkhm54EDjTfYqN9Hl+5eQ/562ffZHm9iWksNhxvoK1A9+hLyLf4Medn+e3vG8FND39N54Y8ovPdVhxf5dUufhkHDQe26WLA/bduI6dS3atAR8pn+ZSvc7umfew8fg3QwLxtZAovMBX7b6ZoVmsKs4677n2HoIsILETPLMB1YUOvuvLT+A7ps/cVAPXyzOcXRZcbOgFazbcJU2MANIdmpo4jGeZyQJW+jpYXK9doJqH+O1NblZ9MivDEdOgzCPjjUufY9GA8nZeJrZt3KRJZfn5wg6tmnl4SR2FZFxaIxeCzbpP22sTmZ76nYkgFxv0TFY42bOQ33HwM7zhTT+PQLERzdIeN1nvG/pzPuUECGWehaFttQw4yMohfV8DzEVHMxW+cNcprNynEsmCvh7nHjeUZJIwmnEHlBCoZMjH7t2TNS4pxu6YiVCCt72OyFIuzK/SLtew84y3jD6lz515qMwFBF5a1RVXozzedkv8bOzjhrridniP1gKAHVc5sftVvPdpi0ZeZWyogrVRD8skrByZ0ylbWHUdRJytvZfEdQlSuxB6a8dNzvcOIJVNzevRIi9A+Y2SYLPWomeNuGiqvwe2M6LmWcapqViZ8RTKhK9/4MP84IO/RN34mp4+/yi/ud7EHrcoxfpzY18wTB2Yb+j3Ek0rcwCup4g9H6Ek+6KbxJXr+Hs235Ly2C3r8TN7s4FIJIeG56bvWfZxTCwQO4KqFVGy2pTsqW9rGugA281Sbp7Tc25j3scutQGLOdMvmPcmJmSQYFMy9Gcxgiy0GI9M5Tqz8U3Q+4WmzVNNEywONOicG66SAXNz15jz9HOsztxdVMEnPtdCjpB2k4oJOlPTa1gXHfbve7W4fs/Q6gLzTINYokZVapli2QhU5s4cOzWwOynjuqYkz050KohQOxkLV7tYchpUAtjZGnVHrw07ucAyFUhrT6CshMs1Z5J4ClBGlGwgBTsLOmHW6nYZxppamc7r+bWjGmQmaTjvSgYK/t0v/xg18xyG9pgnW6aamLxCN9xgdUOv5ddnl+ntsc4DsI11W8kZFb7Vk2MCZC9VdaKz01nCMyJqR5Ze4bY7/wRp+tAPrp2hLZMpfd2FzVCvBX5a4/f+9PdoCGPRkwbF2glgCUnmdkDBUidlaecPeU3cwTlHs2/y1CYaN4rPZyLhgrtV9HjnJZ0M3fQ2+J+/fJU3vvD9vPPid7Gg1vDTmKA67Y8/6Z7CN3ucwOK9xm4rcT2efeoJhFDI3CE2SVpXRFjCYg15C319W+j5Y6HbaqyeHmf+u9awm9M9tqnKjCvTNoDE3EfXCLe9XHmVF8389aePhDFucb7EDfBMz+YkAF/ujLlpqpyLiUXJAN3yvN4vRluz/NgP/1OkSSp7pmJVyW3SApTnWGZNjPApmcqcFkWzcNyExNiYluSk8qevaXdWv/eNvIudJdgy5wGz9l/Opvc/qZTbuSA3Y2Vi9dTzQspmLDuVrYK+rnvKY5bsdRyhn82yoa9blsBCoowmxMD7P4PyUh4xFl8Myl1cy0XO7rvlO8+1HF4zlfJkYZVPLt6HPemdd1ywapSdk7pSblDCOJ1Wga8Hi3vOH9A59PVEfgPPJBC8NGFfJ6Ke9okt4xdtzzFru0iluKR0cq4cDXnG2K2+DhthkoMDw3T7+jsVlWM/StMw1VI7ZgZYve3X+Mczp7nT1uvJ+foyjmFTujLFUhAUlfIBNTX4a6B8HsFGuckzRx9gnk0cwxAMlOJfn0tMexssRJLMJNAayiP1Qw3IzTjy0gjsBZT0C7eYCRAclEr0ayViP2QumdKg7T3FiBBB7nXAy6iNhwil6BpQ7hr3h0lLxBNr+xilhvkmlLadMfe8NfLZMXoXFxYPArC0cRNhS1wD4Kuti/z4z/4IyiSjqlIwmLC6fItOxSQTRybRFCc8aumk5hW1TKj0XnZ7doWfPvcf+dPHv5cDO3q8jkw85GYalM9029imx70SNxhbU1A+GWvl0ZDDO9PnYgkI9lTOO0bDZUVtUzXzcbSnfQMgdVRxL2nnETLlEgFD16ivm3OJybsxcXie6v3tvt0coRRbjVkyy+bA2jqH3/dP2Jhb4huf+ST+tktqWEtlMcbBQrh3EKYWb2zo55QMZgo1/rJ5nrFIi+RMbjtFT3kdvVbErsD2arjmt48M9fqoDONg3fvrbgl/U48vg/IvkaO+vo53+gmGZU1HT6yULUvyUvUULy6/EyfsAFBZ22G0piffTvMV4s5DKClw/VEBypcfXOMDN36Pr1//Ewb2Lm6gJ26bqTDFhF99tX4bL9/x3cwPVrke7UfuqTCfjmrsRg2+W/4D/gVjOjgoLCwkQT6d7HOlbeKW7rvNRk1G7jrPHmqhVodk1hSUR0pn2N987TNkI5eR6YGxrRGLJR0szERd3pZNvaVdUn7Ck3yyldD7jSX8CxZOEnNz4XXU8pMoJdl/7ePkPEXuLXGhqSuyORa39ySnwo9xdqCf6Zw1oFXSgV/p8ojZrV0O2jYnM/3vwtx7+/pX0Pi386z8jOStl0Lmu8eJlZ4sA6tLmIcc6h8isaMiYzyf6w3PsrLCKuzBhg5W18qzVEoPIY3YUNPrFAGGtG1Qiv29w7y1N1dUatfq55mNy4AisVxSKy1U7AEO+xuUvYgF89yGeUiclREIqivPFiJvk8U5DraQdkLk+vRCwWblPFFURWKxI0zLAZtcHEusvFdQygFOLbxIxR2xWtVB1bPn30nbbLI1E8yNiWECyq0+73TP8KhzGYUiLdsMjE3Pqbmnmbc0kLJy/xb6usLiRlLSNiLAPs9sQMmQfTs6OF7KypqiLxRt6VC93MHfukFw4yIvGop8NRrhGiCbZT4q1b/nZ2XCRBV95VcVWE5KJ9cb5PF4ht846PGrB/X1VF/4bmaGhzgWvpG35sdR+QH9O+ME254I7eT0SmAbl4JRssiH3vs1+M5YW5SZe3ty435A94ILp4owftUbrqQXlLCkzVbFVDh7OaP6GXZm9Dv0TQXJyzKajQGH61fxTT9trEJuqJRGNF9YBEahYOiGeA3TzjK+tU+4bOy6FqNtKnHy1yrlVVXiprGpc4d1HCvlrfnHin9XeRkhJhY/giNZl0P+OfYeeaiDuvow46pr41/WVe6oNUQpm7oYa7rlHvKHQ0rZsGr6WRUV2PSNaqu0Qu67oK/7J28L2Ch5eHmCTHRFanGok5OXa+dIlSIdbiMsm8wErJNKuZAjcruBNU4Reyyf6qLN0vIZ7EmwadiZ+zd0Iq01kJT7x0AKjo5NYObMslsReKcFo5ZuI0kbOgD3SLC6CUGnxsPJa/w99Z/44Zd3Wd74LcL+Jyjv0fVwhU7QTGi7oEH5OQ/8xNAuLR0ApkowNMKM1dGQcEMH7LJuwNAeB45ZW1eZBv2L1OV0XX9iVj/jWlczqvq+TpokzlzRjz45rExXyEMRF3tGkrrkuU1imBxXy1dRliRNA4LMgLuq0Tgwp3WSm4wzi7Kp7PRcwZo5r5dUee6VJ2gYdW8Zl/D3ODgASHvEg9kRfur6Mj9w4U4ODHJ65t0q22YcT4SKJDP5Adbd7SloNQmmXbfNTKLX3f13/TY/y/dxd/oSTiUnjsu0ZIWj8SFycv504cNkQjEfK5bHSqsoe0ZZfNwkMtV9J93kJ9uv8iOMCvr62IFtq0I5biCUx3y/jSUEXhbjH93FGU/34YYskzvTilhkdD7+2Nvl9xufZu4995Ga6refT99hJiy8iVqx6xViUhM2T+p5JLagnOnr900lTDguthuTpiElJ0G5I3IrZq58mjnRx888MjM2HZmTmnkeqaAA5aB9kx07ITdAIpTatsyZJCbcyXoicLI2s/0OFRISafGZ7DATja8JgLJznWMFONpL+O7zMXj3FJVyp7KFmNDXbYErYmad69hCj7PFSBVif3PEhdDbcE+lXADRRJhOpkhTXZuA8sRxuUMGHB0+yN7j2YbPa3WT3KscIHV87GxaKU/8/VScQwgo+soT06OLUlwPForfGnihFotrnCgqsvdeXsNV9i39uIu+Ts5vpSm5EbQqxdO2na/G42deiXnjZla4DDy79hl8VKHXkYmIip3Qtvocve03sYVCSsGv3vM+XAPKPUNzDiZq4PSpikHRU75tAO8MAidTlMYDFuTNIu5pAb6El+tm3mc6iQYg7BkSL5z6oQP1JMOyG0jlFz3lk57xfqnM+pxmFSyOpwUk+5ZKuQB/B+VnOEpSiwYFfX3hhN6jcjN+80TRNgwaQYaYuBVIicoycsNKGBiA/J5PfxLXjgjMmK/6A2bLW0VbRXVPpVzZir5p8asZQVE3GfCobUB5vMCE2DJj3l+bZmFLOzDODl6ekjhQG/UJu+eYveOPue19/4S76n0S49ThmFaJ+qBfJMmK57Gnx3yiEZCnNsv9Nv+nY8Jcqn9RgnVShHFkDkohshSU1lHQX9S6KUcGEkvmSNvm0vIKjUGfp/70d2g35imlMQqHTXQMXlYahNvecQ4e6jPvKkapS5qUC/r6ROsjJisq5ZEf8p+/5pv1v6sQ1/KJLAurMmWcHJy4xJjb2LH2YJu/4ceXQfmXyuFJdlZqbM5oYPH4cY8/C0f8aTXnimvhhnqSveIdZ/eKrqz4s+dQokLU2U8qHaJcB2Rzd6+x1Nygkg+x393GDvWiscsemw/z5nu+BpC95v0sXNXnmChCXuyt8peX30rHrfI5Ml4xX62ImLGcBhLzpa3Cri0az/D0kU1muj5eJSO3EkKR4Zns6Uh5eM0cJRTjSb+d3ee4qzNx9qbF56zDrBrK3pY1oBeeROUlLq7sL8652zoFQMf9KMcu/CGx4ZtPhLhyaXF27UPs7Pso59uHAViwu4TlDgDudcFu8xRVa4E3ZCfw0xJuOvUhvnz4HrxM8R0finh5pK99qTQqBIcO9w+R2nFRKScHGdfZGM0zTMu4VsLdq48BGpSXG3eRGC/spjegmk793mc2OuS5T8/poswGtFY7z8xAP+Oh45CJ7JaM8Z0NHVD7IqPh63sayBpuZQO/fpNdA8or1pBuKBlVdPA+9nwGAdT8lAvOVTZli1y42CqlxS7vPfttWNkuCFhqbLBSWeNQ/QpZVOWk6et/cf0++mYxrUtBy8o4cu0xlDIVOMdhRQwJ3D5x4wzSm258c9YGty98mk7+GijH0NenG0Q7LRObhMV+05+qkiEHN+CR1xQf/NCAxUnyxL8JxodcJRE7JnPdDSuMjJhPmnnkpj/Qz0oEiSoU2IfS5eGlZwqV//2E/PIJn/96osKOJ3jWKBrvn/kK6paPHRhK97iEa0TbvDwlt206doM8c+n5m2SuSznrajVXQ2F/dkPrCRxrXiQwFRoZdZnbucnY8wlTj42SHkuVSDJ0uvQmvYcGqHp5ygj9HC0Beerzt7/x2+mrnEpSp2QA3Ni3iGyPiglARXYr9Tg09LrF0SZ+IhkH3aJlBsC1ygXgiZwqS+FNXl9+gmNKA0+lyreI9OSVKkf8C+w9kpKev7M9i37JwzXq9FFVYqEteFb2eN2WAFtEVB39vaveIu//Jz9GxwRIuRXyxtciyolk29By79x6lRuhXjf2GVD+fOkMp8eSnWtabCcyyaBppXxMFpzgDx/5TlpyWtmv0Md1Ew4efJ6y0+PBcyl3X4q57ZpOIDUGOX48w4X8HpbHE5XYOXbqDs4Ni1FLV9mTqgbYbpbhjTKcvMU32v+Nt/AJstZHEeNPIkiZYQqe68YTuRQlRaVtORfkQmCbpERZ1piQhse+EeFRkgvGK52SHiNdAzRCoXAsmMElHK8QXbsDYZhPbbPmf9ufn+HO8w1G9mlzP9M1aXLY+TYoRU2MEUKRJwH9uFRUllORkns+UdOAq1GTp5/9PH7J9B+bCv3Iy4jcIRiqfs+GLbeNQPEV97+TUbhLY6LuHZcJrFtBuYvNbbl+x6/vHeZ/Pz5iWdbNdTvE8URPRRLEZTreNiUDkhNjedfLLRwEiRXhzr6MheJR+1MoXzNpbs91cvbF6svsbLd51VRH72mbcWpAeTRqkhg7SCfbBNrcU32KwAT9QwtSBUu9Qwh8ZowScjPdQgDueLoPN1SZPZiDcWJU4r0+T49Wuf/+B8kmwbkEa49aibPHKcE30fbQWB2uNRoAnOzpztRSYUHYgJZR/Q4scIdEpTU8f5e7nHW81COeiHLlOX1Hj78YD4e8qNqltoPjJgRmn/YlVC2Fa565svZQZuWwACPheEyOxWto9sKkUi6ULALs7z3n8d0XEt6mGtxszGg2lDee9pTb4BDTcq5js0uKxFFQy4yLiBoX4Hh4C31dTEG5SrDVRGjN6GM4Ln3HobxHnkABHc/jakkwtnI85XIACy8xrCTbA1EmNO9wQmGPjcK7Tc61YKn4vYHpHW83T2CZREltFHFl+V7q2ZTaXzLU9WHUxo0nyttjnphx2LEkgRC8pav4Dy+M6Rmrt35pjdk9Nna5HeFZEZe7s7x86R4AJC7SsQrdoSDX3c2hoU5aYkBVTOnrXVeQCT3ulscZn7t9P2+4dqkA5Q3z0p6YsUgc/Z3KRAXeniF3fVIzfv08pmpiUCUpKuXCrHnb9SYX51fxsqSw++oJv4h7BBAAtn+zYJFV4hF9w7SzzZ5c6BRkKbGJUx0ylJmf0rLpWnrtUEoxDMuIPOernvgkoRjyevcyb6m8xGr1OivLz6EMDb0mBSOTvG4dOMAw1HtxzYgseumAe4WOy24MG5gcOUOzZ2/RIpwkz4w6vK0UqSP5X/e/kWOPvsDsbR/GchJOzqyzbQQwJ4KLlfGgEIqbHJP3tLS5Zt5nxGPyYbw8w9+T5J0ciaHpz+Qxwm1TCi/r92iYuI6UOCpDyAwbqygSCaULMguRJDQaDM+f0K2C1kAyNO46AOto8Cxmdtj3xl+ieewL7L9H//4LV+5AipzEdnClwmNaKXfN2D29eIIb84tFQqjmVRl5LqI8BeVLxgpxsl9O2Jb/NxxfBuVfIkfeG/LP/+6/YGNO9zPJaJttI0r10f2SsgGTHw2PEbcVYlTHsjNKc2eJdw4UVXJb5JScMYv3b9M42iW4YwQSqh+y2d1TKZ+oKA+N2JqyHI6d1xvwgWgNh5xeUuOT16Z+tn8wofWImPoeSua8sU37M76WH33zA5xZbpLYikvOA3zyvjfyinMbDaNaO8Ll8NeswVfaRWa75O5wu62r48N2BdsJ+F5rxPu8F7nLvcC7eBKpjvDHb3kf1+aWUAh2mzqTPFrUPWtiIsxi5maODVef4saf7uelbS2Yd6i8hhAKBhZWD3Zm7qSVzCEQNEYHEXumw9VDd3F2rsX15bcRY2Oh6KXT3TrIQxwlCvX1WPq8fP6r+YIBXweqN1iu6Cz+jdoSm9VjxjETGuTYw/103TLlwYC7n3+WK07Gx078V60QayXslNZo9FJ+660WF2YlCFUIvQVWzJ2zukK4c/NOFgyFsJeXqK48D8CmoZfPs8vvP5yQ22NEEjF2PVLPJbUFzyy8zHmps/izbOOtKY5/6DHcrA1C8OYHn+FHH/kpHCsn2j5K88xbADgvQ8aG7ny7bXFPss78zmkwoLw6XCAY6UCkH2ySC6sQSZtlm/YhyeZtL+PkPuVIamqbebSBHZObPqMDpmqpkgHveE7y9Z+TPHQ6Z9FUk0S8hjZEEWy1FlDCwlZaIbRv+quy1CeRkFoxwRdVyiPp8sDCs4WoXNWfJpq2fcE1uUEkEhZzvRmMK/p7s4MywY7ekJpGmXyLea5euYfM0MrLSYSTZ6iy/s3EgKWjjYuUTPJMDbc4uH6dkRew0nbpGnp8Zazwbzbp0gAgNH2YbpYRp3OFmOJ4MM+nnvw4kbTw8oAw1oHSMLBACALTMycyvSFuuRqMlRlgqZxqtoYfSxLhsV7eoxXhlApLmYEjeX1wncCJ+Qb5P2gMhnixjSNzPBP4puUas64ORiZMm6isgUhjKOkzi3NF/32/4hCax3xwTzW0gsCLB5QNKH+pPk876ZMY3QmJT5Aq3n9mGmgcXHuFrbIGzd54Hi8LeS28xLaK2Rp1yekwdr+op9yA3JO8ykw6BeXjkcOF9iFWaz3umX2RxU7Oe58aFvT2hvnsK91vZHmkg5LcnmOzESCHHlH9ApKsUEN2Ukk4jpELJeady/q9VC6QTNpdrGn10s91pcvJZSFedKIQkdZrazmtFtX1yNA006biqVMh0kpQng4ce0YdODTlp+V4BmyXOKvxYLSPY35OaioqIrG4/2yd5U3NtpH2rQ4fChAqQchu4Rc96O6nmwQFKB+6Q0KxzGZL/382XOIvP/5nWHaOxEKafWbsZ7SrV8mVqRo52qO8bgne+Zb30Cl3aaLHaRqV8b/I4uZYtoqLTV/mnPE2cBQ8PDCJAc9jHJsAllyzOLwBJUNhlmYfHQ7157fL1ykb9tYd7jOkskygXI4Ym8Kz3gbdSpPnm/p7D+yYa5mA8qhBbACA60acyJ7nJ/71v8WVelwMTSLp2NY9KOEV4MOzxlhZCcvoCSh0UFpmOvdGhtXT9Po8k7T4N//hJwovcFtKQuEUyv1nvD0tJUYgLHJ97CzmwlyTOzo5b7uhx3vFrM2jvIb5OWJChDMkNZoATUaUcofUBO4VGbPttM1njbWbScaltoNjJ4QYV5Rc0bCTQuhNiWBanY8yQgNiw3RMC8V5pRNAk55yYb5XUj4Lht4+F0s+e+wuXMvCsiTCrJu6Uh7RcK4hhGLbsJZmTGKipUYFKB/7JdYLeznB2DAJXJlhGcsqP5tQ0T1eCGNCZ8oIUCIFIVBCcN5QuQ9j4Zu2lth2CRSEpvKozHkjZy8on9LXR4Yhtds8UQiYCQnXl+6gkk98uXMC40wj4108c65SPGboCn5oecBPZEPalsKXYPumuly7yftaqmCnpFaEJxIO9h9lc0OzvJS08URagHJPZoXIG+ie8po9FXqz5ZTC3pzTdmCloF3EPXUDuAfOmMjoLVQnAN9uIW2nqJSXsgjL1tcqZVowFCbHdmuGi7OHmDMe2z3pMxZ28Zw8TFLK22bzJQ2qS2lEz9zAxMY0N+O3OcrI1ESzIC0q5Zlt0w71O0kBhODU5Qu0xn1msl3mrCEnnW1k5hNWN7AP6PvyESAd/uKTH6O1epyxiWkahr7+jtarVMWYEQEbPZ/R0CSGDCjf3lMpH5emAoSpI0kfHdGqbBOP62RRBceWGGxbiK+VopERopseE5B/fFuvBdV0xGVWsclZiadtaxNaemJ6ze8an6V8+OewS5dwRMrR4FzxOUdliDzH2SOe6YgJKFeF88C1ZR03qdTF25MMWmceBXRXIyrLL7F4/2/j+Bnrsc3m1XuRIie1naKVSSlFQlboUWRmz10LDWOxVGHou0XLH0zZBxv+LP/q6PezHU7X0L/px5dB+ZfIMWg22Kjtp2bYKPvPTgV3hkqQG7XnvPSngMDd1OB9fvlVKrtHClAeWjEoqB8YsPqoplRX/sIi/LRFe0+lXE0CPFPJQElGSi8Uy85+9leNv+4eVcOLJmNZFTGH9vQSzxtQ+AUeILNtLh14Nx956N18uPKP2a3N8ungYZrm+kfKo/S/Q27/TzoQcMjxvJgjRrirFy1xJ4qH8kMcVCGukJS8HFV5K2cOHuOff9+/ZnPmMJlbJbEj2icu0n9nzvbEM3IPvefTb3wTvzv/lSTSo2X1Cvsw77pCIOjUjzCT6WqkZSjnqakMOP1lnnvwA1zbpxWnG4Pn2eFWtctSHrJkKkIv9Zf5861T/NXVtwBwvH6Z2XAXgSS2LC5mAV2TZW1KgZWUGImHeMdffIS5zjapusZyX7/TYXkDhOJyeZcPPWzxxL1bCCE56G/RCnZ5S+tlWg0dSK/vHCmo/wPLYtS6xJ9fejsXulp3YDEasbC1jbNzk8qFlwna+np3wy4SwXWpA9EFbuK/KpCdKxxZ1+9qV8wUj9Pt72M5c/CUVr8FcJG8oeTgZwPqvYso00Ne7c5SGu0rKkADs3k5WUqFPlUHvq1SQmDp6iCgzEb6PXf8etEPf8CwErrOiPkurOpLZ8UAvFpfvyvLP87NOV3lmvhcd43nfZZ59KwxSfQreFmZMJEFKE+tnFw55MrRNmLhdBPa8QWLQ8F/XfgD1lw9vreNcFk5kkTtwwjp0DCVka14kRtrWjTMjh0EerOeiL0BeFbCQg41Y98nh1scWrvO2PU5Nlyg5xhrqEgSbPv00GOzYsakn6d4176aw5//IVAwGs5x+vorVOMmlhKUY72pjQKLUCZYSn9fGJuvqyY4tJDUswFW+xivrH0zMT6XKz4TkdvELRegvC8iXu9rWuVCf5vv/XBMTXnYUuGbTTXxBL6lN/XNVI9hyzbVwaEkTPbhXpuCcmmC6ENqGpRVEDQ7O/iunmNPzyzznz/6U9jmHjDr0FddTljtRVh5zuLll4ndEalJCh4YHCGzMs6ULxAFLUb5YwxM7/YElIf9D1Pf+HHuy5+hEU/potEo4fGn/xnhcAVh+hAtmbJR1+OopW4iRUoUL/KXllYsl84M21WLfOyi7JTI2yIyQ8hOFM1uj/Ed0zWj7l439yKIWq9RMcC5kurgJohKLHY0+K8umEq61O/Oy+qUTbAbGYAcZAn/6gf/HetlzRYQuYcwACM0YKeZTPt3j3dP8F1zU1u/xNj/vP60Pv/eSrkrFJMMp51tFj3e3f4yncyagnJnSDi6m3Gwn0XZIB7NEKY9trYO8NyL7yx+b+RL7vUViRmLayXjsS71+93yYxoGlMdxpaCv58ohVRYn81UALsY5Lxpgf2Bsm+t2SCKTdCHHzhKqeQWksVibaFb0ddDerlylMrGyFClRVOFYvoSDzaXgCuHlFxm6Ac839Zi7u6vfU2wqN1FcJdkDyl87fIk3/dad9NHXFZt1cH/3TpQICvBh+TluNN2DU5Pkbsgy8YRRkAuUggW3Twx8tnNHId5myxxhyUL/4RO1p7CMivawZJgtrkd90ObMfIufe27MN64ZQGRlvGEr4x2Xbqca6fuQkY87vkjmGmEqK6WkFLGhljZlxK5hYU182SupEWh0XF0pn4ByCVVHUjOsssif4850WVtRje0CjKAkh90BPRXQG/hFS5YwSf6D+Z7Ae5zSLtc4v6QZEnuF3lxrgGeNyZXFphmbM8bGrMqwoK9L2+bDv/3L+tSWTWxo5RaysG/bWylv5mOaMkRa+noTU0wQSnLB7HsHsPGMjWHkeFgIfLQ4bmGL5k7UvC3aRkgVYOAGSJWS+I1iz1ufPUnsu1Qz/WyDLME3LEI13sIzfcMTADYIBd0cXjP9wXOyxS/90v/Lm+a3ONjIuLxqrGaDPiuVbe47eR/l2DX34eC5eVF99vO0AOUqGyNEToUhJUNfH3uCtrnverPCv/2R7yMs7eKY+TOplGPvkrtG98gkBoVVQ1h20T8cZhHS0XvQWKbFWJp01mw3W2w35pkZ6nV5V5VwZVr0eNfMudLhgInrapDGBX3dTvV9T0Tl6qlNZhJYrbwDJkmX2g6ZsfTaKOmE6G2XznG6uR/PGvP0gZP8z9vezYUbj+jzvnkdx7QW1KTgc089zauf/4SONZViv2kPm7Pa3FDz/A5fR54m9Ib6xgaUeK5ygm1migRd6nraGg9I7JQjc9f4A76RT539dvrXHwDAXTZzw7RZBen4r4HyiVjgdk2vK5M898PWs6zGU4vc+Z7eV2JzTl/VEFZG5m1z28zZQnvFnlTK87xI/kGMbekYs5Woom1ma0bH3L1ydTq/gTUW6FUdclcgU5+kP4/MXD7WLlOP57RCvu1QNfFDSgTCUOf3HOsm3vKCGiPfuYW+7pi19kqwxH9feT/tPW5Bf9OPL4PyL5Hj27/7X/I1j2ubIyfpogbTgDXrpTrjJy38rqGWGVBeXXyFg52H2erpAVvOFe1zRmTGVQzWSjh/5XFmRvwfQXmOwpcxCxufZ8eAoOunYmaa0yrS+y5+9pZrvbx/H6ffMkMwEfcwwHQDkzmzbC7c8ajulwa27BaNPaA8v1biJ7/57wMQkuLICqV6B4Cumufh6nksLCrpSWqqR2IFlM1ivj47w899y3eggLXaOepuzu67Lc4e0ZngvSN6bPu8ZqqcJ71LVKr6ntLBcT79xp9hVFqgpnykUkVGdVi9BCLHSqssR6dQlkNr91VOXPwdtiuXAYiMSnMp93lkQdNkn+3v41xSK1TD37j/M7hWRtNs6uu2JDGZx4qSKBR3Xc148XYt+jIX73DX+lsAuFrTdNKNxp5FylLUnYifefRHePvi04SmEjmMy8x6+s9XHYufPvtN/MG599IzfvLHBh3uOf8arrGEq+7ohbqtJu0BGswucwP/Nf0MHjitP7PDNEhvDFexEaym0wfclGMEgq4lGNhuQV8XwiN1u1RNRWhCXa8M++xuHyRX0DOCgm7axUvTqdibDOnE+t8OYDEQMd/39wVfODoFzF/98R62UizsGCE0905uzmtxnhXjR7+R6w1DKZs+Dh+9Yx03CwkShTQ2PldHC1zq6nGzJC0294DybU9woGfjvvYY+cVP6WdmgvJKmiClS61zGzUT/PU68yhlY6dlgoGuorcGw0LsDWDF2+X6J38QD1MZVaf5YPbn+KS8znsDO76pUI0l+aBGT+l7qBiA62UpI8sjTJo40SzDcYvEGdIcL6KEohxL87wtHk1uIqV+jspQTJPUZSj0u2ilXZrtOV7pfB3RaI6LVe2ZjIKBV6VvaN+ZyJkpGcpdexWFZFgS2mfWBACus44lhshccDPRbgih8ZhtDCSt6A7UtsDKFdIWxJ7+vdU91dAygtnV3UKAcrtxjZfdDWpmPk3sh0vAD33kWX7tJ/4lC2u6AmZXdMBwd1eLJl6unyYKZkjazzIwVa8Jfd2WPcLxa5yyXynUewFODeu8TVjMn/4WrIEGBnYWsT6r14/lKGFs7BT33bgDK89BOOzWAsTQVFBLm0SmFcOJJStbm4yPbxfnCISxrcoqVG2bsrG687OGeb82917SD7XpOlQtVVT2RV6nOpzYxxibqDzh53/hB2HxeX3OqEnNJBoCE2RVoikoH4/r3NzVrTxWnhfWV0fX9PtQdgUpQlwUR12Y0FfsdANhaKD9YZO2VERjPYaH7pC7uyf5d88u8VXJfVRkgJeMOXvmEdr9KW03LoUsqTpXHc2IuhL2aY6bHLzxZgC2bEHdBFqjpFRYLu1mqwzVPbRUhZScazFUdzVAPzxQOOmkz1vfi8osxjMh1XiO1LRpjB1IsxTbVNOHjYvsPaJxlaZR9b3COZ5cPsSZZoMXjEr9gRHUE0lk+qTHSZnEWKxRivjC7JCOhOue1h8Yi5Ra7xIWNlKERSBu+RnOHup6YkTMmqpM2zdJRCBNfZrugDpwWdmFhZYtJbEd45kE1bngKr6pWg2NZdLY9Wh1e1xslJhJdPJZ5SkhY773bMxtuy3u6h3V2gnS4rnZ+1CGiiwESCcqlKGb+YgdT++ZudAd0BXTJ5o4Lo6TFFZTvoSy7bDQ0fN+EC7T7B1g2XJhGBRBu1CSBU/PiRfcU3tMqPV7PCinoPxYX/92z1TBLDOHIwscS1/HtlykrTS4mzNMtlDGCKkKZer2RKlZTAEiiAKUT8ZQ7LrcFo2xEPSN9V1ikoR+nnDNPOuDWPiJ+Y7pS46BUE3p65Gjr7lTvRUsDL2QWG2jUOTmWnZm7iFyLcr5pE0pITAVaHt4A2fCMihAuUNJCs6ahMYdseTUqT8rznFlX8hOw2Xf/a9y2+0f4vLZTxZVSCEd/EpYWMe6Mic0saAcd/iz6yd4/MYSYRqblgLBhFQ/Hyme2X8nXmmXu+depaokX2ESREJsIxz9XhuZA8auyhZi2j+cRcSejjd2y3VqRpxwsg5dXTLaPz397HvKR9mShhhzbHaTf2JafkadMZj78bK0qJTb2a2g3JMOsbHEm812CzZGajtM6CJnlg/zlepPub/6Of7fR7+XkjXglZVDbFRneSm+l8qldxI0trj37p8mtDpaIC2HxLDqmlmPGL2ufH5jhV8TH+R6No/KU4w7JkNK/HH1rQwo4+ZZ0QIy9AKGXsDjd4X8SPWn+EPxAZ6YOcFg7W79bhZuBamlbFopn6iOZ8bHftvYnvlpyhIbvE1+juV4am+5ZEB5ZEC5YxL+uG3uX3iexDBhHJlhqwyUxDUxsSDCsbukKCygbvaCjfoc1+cWOLf/ULHGAWwyw3bdxxnPYF94Jxf+/Ic4+8e/RLx9nHLSACBxHOoFKB+bc996vzcmoNxvkNk2Yg8ot4z+yIan73t2vMv/LceXQfmXyPHzv/M/2OhpYKGSNhdqK8W/SQWXe/tRaZnawMMROYudLlYGSWUdNxwwNHZoYZ5w89lZZGaRjR2ufGKZoevzudvKjExAbqm8qChLAVULqpsfZsdszmcWV3mtcQ8AZQn7/IDFPRYVvWaVdrXEiSDgXX6XI41LJHh0hZ4gta7evJZMsLpttwpwOlIuT9/zEOcXNBjyRMhDN96OXDBqxKrCoonM5+3XeL3QiYpRMLXoevrUYZ4/7HO9fpa5aIEs8ejXjJjKnkr5x5LjpDgsxm2W2eTZ1u38M36Jz5W+kswpYQuBEIKtTKKrQhmp1ynsZVJpAYrDVz5EuDtCZi8AkKmcVm+IsnKWS1scql1BYuGZTfs2d8BCWW9QExbB06FRRA63iJ0+L57QgUS/9WYef+THmXMepJzW8e2cp5c+pf+tJHAy2H+zhBT5xN2J6sxlANzBInHi0jQV/Jt5hTgPWPXXea9M+X/sHR5cv84d51/GMUFRtbsDMiqq/leVrkIs52v45/WzW9nU17xXg2B+tIoDHMqmILNpLNDqg22tmDupfFoeb6op3p3eha1sIquhx0W/w+defBc/eSngyR0N+O2sTavXKyxJrvT09dS9Lo08pGcPGAUCS0om5IyZfso3PKMIjXe65aywOae/d+imHqdXghbCBC1x5rJZlzi5r+nrTQ83yBhnIR++9A4A9iur8PUF2PEtToiTfPNjioVIb2CTzf/12Agh8ZIGc1t6TiUjPf/ctEaYNlFKMDMYFT3lAK3uMir3cdCfbcw8yZ2ti/zAtcfwvCYjk5ioRJJ+Pk9X6PM2TE+bm2UMTEuZ39/HKKqQuUOa4wVAUYoMKA8EH3RBKg3IItNc6/djdkzVppV2mR8agaMrt3OhavGO9G7eld5D3y0hLRthgtqhsWoZbR5he/GzHN65ilAOvqk8OCaLHo1sZq/p+Voxg7U5yJkbHefiwROUBjpQHRpQHooUxyjhVxDUF/V9JhKs+nMMMxdXafddz7T1ugJEep3Da9eoD+FokrBS+oweF+sPUR/Pcan1AuOgidxeo+9O6LWGtoriFDlLrFMZTrP79/eXeVj5OEmDKJv0n0fcbOlxuro1YlxaQ9kR1Xieylg/k9Sboe/liAjSykZRKfeGKZQk0ZJRu6bE7u4yb7/+dhrjRSrCoWKBm7tgBC+dXHForUqQSHLhcnuYYxldAzcts3TaUGaNOJOTpZw4+gnSGd3P7sQNSklH36/wUQo80+rQaOqewyvr2o6pMpyyBHD6xdiRzhyHKNNUIUpMhIbWEaZ1pp+E7Mqc7kivx01Z5R/szhPmAoFgRlXYZhkp3cIzW7+3OWrjBTr2ZQC2PIv3vPaPcDcf4Yd+/l/hefqzKQ6jkV3Q17ezA4wyXXE/b62x6aTEuc3Y0jZcVQPUEiPgZimJtAW1zZDI9KgPbUFfKnyhAVJqBCsn1d8oqlA2CcRRNM9D196LJ++j6wm2yvr539PJGRvqcZz6JKbf0yrFjH0oCfiz+l/q87k2y2ufAyB33ML6yQ7SolIuZcZ1Y1fXUGVG3gF8Q2OPowp+0Oed9Rcooau99UTy7q2AG95NMrNPV3ObhpmDQ2NhGbke5Ujh7AntouF1qnmfQwP9DhejVcrG433WvtWOL7dHhcBUS44ZeNM+52tzFapGIT92PISdk05o7bmiavnM9mMsKcmckNa2YnZ4AEZBAShBUjOU+MvKJbEngmg5gXJZlNMkUrmobMYgbSxTuRubSjnATrafvpkjc5P9wAAx22hsJJ5eNJXlFP35FhmlkRHomtg7Oh5zxiatY957alpFvDRj3dDID2KxHBlWh+2ikKRCESpReJVHpqe8F0xpygAjNwC1DsgiVonCI2w0bEoGlPtpimGM4/Sv4xoq+SSxMQxcQiU4a8DdA4MBlp3x8sjG2q6hLMHzd9WxA33ts80ruBMfaiCvelgG1fkyI5y0/EUdzvTnOdObw0sTSuad9cyaNh9Lru3fj2VnHG9c4Pv6IY+YOdQXCZ5Rwl+IAeMo4ShZgOQwi4k9DayGDtRS/Q6lSQqcX9bJtpZZm/oqACdHCDjYkjyKi0QxaKcIA+D8NKFvttgClE880XOL1DbWsGoMhr6emutJlWRrscG38Busvu4MvjPGt8eFg8FXd+5h5dwHqd94lNGJdY7V/5KqFJSzPs6jeq9qJTqRKPKMc+MFQCCyTPe/G4aDxEZuGP0A1ac20GNr5Pm8vHyIa40GQineuJkhPZfR5gmy1CcPjG6P3+Er1Z9QyYcFKM/N3JjM8p2q3qeCNOFOTmOjWDJOOtXRgGqkr3dknoclajiA4+1wz9xLJGbtcfNcV8oBd9KSIWJcJ6dj2gnrZs3drM1zbd8CZw8cvqVSnuNwJZxj+YV/yPGrX09VbYF0aHZOEuahtsizHWomqZ+aBP4kSTY5JvR132noazY95ecrFrYB5TeMiGI1/j/Ziv7NPL4Myr9EjkbZYzafWAMNOdfQAP2o6eU41z5CmpSoD1wenLnOweB/cPKMobzNvMxooiSaRyQ9j3N/8h7O/fGbSIcuvdDlC4d1D3agxjTZ1UpR6Ep5xQs4NzunFyuh/ZV3Fpd5k+/ydUMfL7iLI+NrxbVOKLmjg2X+mQOWUGyaKrmXZLz/M5vMP7/Lb37e+JNbISXf/Fl5XD1yCmEyzYOay+oDvwsCajfeRFhrMh/ryfd666PsYx0rK9ENNEC594IRmTjkcb1+hsPX3k2SBgxCQxGzIGjp2b5rqh9v7rxMXdk8HryBdbHCr556Ay+vekgUuVJcSUxvCzaOGxO704B1v2chT+jnfHBTL6b7NgW7Kfz+644ylBXeuPKEfm8mC3lXbaoeP2ERXDdVsa858hHizOUzJyo8fjIgclKEyrGyMZcXH2d24RKRO6CSwe1XJD/56zkHNjNSkRUyb46vF9jKzl3M5A3qewR/lsvr/L3sZf5BKeOb80MQDygNplnEIB7R2nkeJcBRihG6cnbw/CYiFTx/qMR8W1f0JpVykQXYsc2p0OLknraFuqECdoXAUbmmKgLZUhlx7C+5uO/jPFs9R6r0ZlsddgiH17lnXXLS0JIb/Q6tfhcMIL3U059dqtzESstYQmEpxcnriksri6yZmO0dT5qeOysgt212TPvCoXVdrbpRnsUxXuJx5hHkHgKbMNFKyuUV/cw2R3qsHVBW4esLmr5u9TcQKERQJxMQmWs8ntrUajoACYYGFIyMpUhWQiDIlUVrEN9CX180ugeWEXqzjKrrvd1rbJsozMty/AzaconMgKKVthYCc5SkZ8CRP9jH9XiOxBnRGJlKeaSff8+3OGzPI01Purk0Ku0B277+u1ba5X4j2OJcOs6FikVLVdgvZxhOXIgn7QeGKxgZX/tjm9d0xcVkum1jB9j2BM5Qb461fITIxzSHkuZQcv6hD1Dq63cem+pTJiR183zKQMkI+42VYHW4n5+89l0ApHaIZ4a4E7UJTWWi1Ve8bTjmwdHjXFjS1fsHr72bXrDL8cO/SEXGjGw9ZwMDyk8GOX9vzqyVvalw4nxiEWKxqSRGx41eKJG2jZ9mLI4lysoZljS4bQ4nCuxznN+/QLYZkldvEJl1tdweEd0hwVKIwSov53cyuPwQ9bTObf1lyu6YsqWopTXyiZBXDo50+O6Pdqn/4bdw9/P/CJEbRXK7St3EHalJhjmz4JfaxGXdauTEDVxjYWZTIY5LiDxAITl2TK9RnbGuRDb2qPM67pj6yIjX2bOsDI8Sxk2UodCWBp/iUwOLl4YuG+EV1mVCf9gCBd+9814NRsxRV1MQMrW7ynFViDdawsnb5n20qMWz1OIQsgusGg7rJgvURu2Cvr6THiA368d1dYOoplk8l8pGBMiAqNQkUlrtLZA59R2bSOhzjR1BV9kIyyUXGZbxXL/MYbrRogHlphob6fUgMb3HV5v6N+5p5wxtPZHi3CE1KvdlK8YRMFK6ogQQeT7zW8+SiYjUFgV93QkTnEivU3nc4bKvmR4NWaYs69TNb0ZRBdsb8Zb7b+fbFj7Lwv4v8F0XEr55o8qD41OcLulK/5uGOSVjHzYyolOR62PhFYAWIJEj9rd7RYdoJauxYGgu+3u3OjNkzqioJlfcNm9qtBFm53nlcJPAgNXYdYkdt6iwuVLhCZtGXC9A1UZpFWfnYQ73p4AyEvv5yX/5QyyiyIHYUPOVyjmQz2EhCrHTwIDlzANLTgWuIls7tgD00v2MjGbGQmIqayZpYaUThXSjS2HZKBMT7GvnVEb6Ov099PWW3TDvf2D+zugBZDbnTHV2PxZRoOeREhY4CbkB5ZNKed/VLJGJYGbFeIeP3YCSuo7aY2/6kfsbrLccSpkeP81EYhvA3rVTrYQNhOa/ozAgkHDGtKpUBguo3OH3N5vMvrpUtAJgWG2NmfNFddaWFrv1ChZ7K+Vm356IZwFhPCoo7H3z7wsDSdPR60s2minE4bY9QVeGhFKvjQuRYsRlcqF79yfWXr5R186tMZFlU80HtzhgDMIyKFXoavSVj2NcRqxcx3d9RzJsuwUoD5JsSl83jkAT0O1mNqkRHKwKxXHDpplcz81ynTl7Ov7/9vh/Iz19r6VMcVtP/7lx7RFyx8I+eJqaFKwsvsw40ON+Uu0XaQIGMFsmHiunKZl5RrZpiZoTu8yZFqXI8emW9Pr1wxfP8AvPjfmH112UdGlv3F4A5aa7wzfzP6jkIxLD1rGMLeeEKTPpww7SmJJZhw6PNXaY72wWicGJhpSwSlRzn2PlNhVvRGzOZUupK+VQVMoVMa6d0zXspZpZK4elKu2ZkIsr+2+plANs5CsEPd1CWTXzsTZYRYq0SNJMesozMUKqqfBfNR4wu3OTtZJhDtLEt0pYToAEnpyxsQ3r7GKocVJlPFWh/5t+fBmUf4kc/+r7foAFsz5tB5LY8ahmQ97q6Yz7ufYRotSnNnJZCk1meLeNJRX9hacZGREU3/QlpcNVxpkOMB6702d19LUANNmlQr8QRJNCEoiM800d+MuSowG7EAxPVtgfR1h2nYV8ouA8Va8+t+xhxxq4TajrMwN4Cznv2khppoogMZPFUHNHymW92io2r2HN5XxtFhXVmT/zAQ5msyzFC6wlkk913scnt/4NzvABctvCkoo3vKYXnBsth91Sj6X+cdLRHO2JcIYQWPeX+Gd3/Rr3ssFt9k1OZOvUqwPW0OyD3BL80SMVLs67bGaKzQm4IKU1c43U6wB6cpwKbJK3JGSOopLqxWhp6zJ/9OZ3cm22wXP2vbxu8Vk8s5DV0ojjDSPAk8FcOKWvHqtc55Glp0mTkK5f5+N3l/jtN9m85bHv502f+wGO2zlnS7rvvdFXfP8fSw5sKd7yyhg7jpB7/aOA8tY9PLIxoBTeYLG0QSvY5Xvv/P8RDW6nlGkAteWO2aoZAGte+v4bL5rLc+m5Giid+i29gL+2VOW1E3rD2WUGicAf7KN38EkO+zbvDD1qZtFfMmPoT5sLhY0OgN/06C9+nidnP8PYHdIvmw1s0OU9n/sc3/3b0PqsqeD1O9QGXZSh/b60q1X1l8sb2GmFubTJHe0GYQKbc3N89CGTDTfPO3VDNhs20rIojQc0t3Wgm1qLhS1amvk0Yn0+3/jH2stOEWwCrKrk1kq5JxC2sdHya+x6k8Y7RT1VZJWn9O8kAW6WUjK9lMqMkcSJme0n4FmoskNNwaLxvhamUm7ZOuCYiy6zbeZHmOr50ssXzP9nHH7t7xbX1TGtE/5gHy9nFl1iUymXVGI9jseuKKyGICM1fSaNnT5tW4+L+bjDMWPRNxwcZABs+2ZOGiu6SW9p2/RqZqa6MjPoYUkHL50I8Oi14VrNIjZJm1o2JOz/BdulDWIHrpV9SgNdJTSPiBzJgZIeGyew2Skb7/e0zA9f/x4iYwWHW8MxDI38qZ9l1T+o72cIbx+NWMiHfPxOfV9Hdx6gNVzmpcY6M0spI8uI9BhQroZLVNt3k2UOlT0tQrVU0rdGfEFmpEZosGOA30q7w53OA9y++CzurBaWbA2MarS1xPrJR3ju6jvJyusFfX1+fZfobv08a5v3srV2BEzP42LSQEqLkgW1pEZuqObWxFJwpLAyF7F9itmRSfp4deoj/bxzY021uF+vM5nptXXiBkhDkRcNBpPnHXQJghGWyArRpXq/W9y75/VoDPSzf2DjFL/0D38ba7SItKpghSD7/EnX47/tunyy+jyXZQKpRwmPGVlDovidA0YvwwD5lX2vgOnnd2Sm7a66giXRAWAQlsgFBCLBGp7kyGXd9rDNHJXBDoGx7dvJDhZASqoR3yh/lbEz4IpJoFUt/d4z5dHsbPFNf/JrhDcuIqyAzNLB78iGvmFGjkqbVI1EeIcmz117D+NRTbduAHYyg0LSD/Rnzjb0s75vN2dohBOrtSaZ8GgkktlhwCkDgKtGzTvxfOw8pu0+rwUXTbDplKKiUp7319l19fiYVVXuHNnUzHwcj/Wa/NyLX+DY8vOIcMSJvv7s0XgfiQmO7xlDaKqrE9X1yPWIvfItoDwo72MlmnqhA6ymK7f8f9GPa98okin53S/wzpkE21SLiW3KTMCqy9ApFZXy2FQh5/MZlnf1Mzu/coJ49xDvattFpdzhKG/7jd8iPq6NriY2TgtpibvzgwDcsPQYntyDdKzCDk0CiQWOWQe76T7SRLNRFmIDzqyEQ9YOd924AEoV3uRKWAV4CbdblIxAlzfxKXc95k1SyTK/H5sxHOQulWTACIWDoJFPmXvSJH8DSVEpT0zys2/U34+pM4B2P5nNrmjbUUBi8fyREKEk+9o6rpuNTZuKkuxUKjAB3yYBMw5CPAQbKAZOjlAOsn2cVuc4tXiEd7nFE4O3U3qmSZ4GON4Iy/TcZnaJzLGY5AS8PKdkWgfSuFPck5+MC7G3SSJ4sZ8xh37W3VGLvulpvxkKSMEz1fGFSNFxbzL29NifrDkTkJe5A2J8fNJiP9YvSHFq/QqOAeo96cT3dcsAAQAASURBVOMZUO6bdpGBldLvB0z8xoI0pVeor2vQNk1yOuTmnKFbpVm9Yp6BodMnPeaZiqEtVzZIjTr/vbsJ5vYI+idxxi2y+W2qEmr7btClbn7DJLbzCGV+V5gEiIXDhuldx4y7WXapGrX2NLDphhUaieRdl3SS503bCseBwdpdRcLLJ8FCEpIS+frvKqOJ+OutLhVhmhCa+Oyrtj7Nu1/5JA9ceLFYg/pOqTB7aCSz3FPW19o2rXJOnmGJiYe9fnaSFMeW9M2aXFNBkdB6/NR95LZDfWiuRyXcz4vcc6OLMPFmaMZPOZpBWRmJSV48sm2SYXabHIuZYY/vPfvb/Nzn/j2l8bCgrzfzFjWvAcDNQHCxYmMLrUH1auUIADPV6Xz8m358GZR/iRxXr1yhZippWyW9iRwYXOV3FvUieK5zmGHsYkvBrK+zc45KmN1OGc2+wijRQUVgKEGx7zIw9A9LeZSUzty22KHCoKiUSyun3X2Wbc/0n1Yc9qkrCKV4fLGEirURWrl6lNLMx6nvywqqceRZ/Il1hVFmsYnu+W4Ock45Db7VbFSTBSgzmcURHuvVGhhRKjyLP+Cb2H3uW7CzMvd27wFl8cI452Z6jF6+QqeiJ3FtlNIcSlr9HGUJ0vAUs2kDp3svvT3K2R0xw8HaGm8aPc3r3GskpYDxnCIVHr5MOHFdL1Dnlj1eHudMOlmC0pMsLp4l9boMqhe5pwyeJUn3XecXv8lit6afca4EGzN6Eb1hLVNyI+529Xt6+9WnadY1wBVn6wV93VKKbzn6Z7pvLw2QloWfpYy9BhutGWyleOiTz3HBvghK8YGPSxo6v8JdlxUPvzxCiqlolEwDSu3jLIxKLD2b8qOv/0l+4g3/nmBrkdlaFzsrkVsxj80u0Q99UIozZS1Etm9DX59d/jqkEJTTjJndLgpwk4DXjuSgJJlw6VPD7++jt/Q4AHVbcJ9o0xJDHhaKPn1eWXmxUDxNHZeeexnpRLyUj4jcIT2zuFYH3cL+RKUTYb0O1xa7hfgawHJ5jUf3PY6dlrGx+fqN96OAuOZhHboN4VWKvsdRGLBuBJnmt9bIY52tT+xmQXfM4zIzkRHTmqifhhVunzlTnHORrS+irwuEV+bj9z+M8GvsmEq2rSA98+cceOyTKKEDorddaRf9yZHJIvf9Do1BipND/PAc3+9WKClhyH56HAl/Ija1zvlQj8kgNoIseQM7VzQSgYVd9FqnRpTJ7x3gA6NZzrrrRU95EFtYJjhuG1aooEswUcWJFUmmg4NDow5V26Fhr6OwObqR8rN3jbh+78+jAh2odE1A2Rs0yDK3EBizldT0dQPKA6WDsTXX4blVHezXsgHB4OP8/htn+cWvaZBFCr+r30Fk5mqG5GHH40NU+AAel+v6OmfGi6zIJm3TEyzdKsK8S4+Y52eMgGUEx0YpnpczLke0Glrf4fjWA3y8VMIqC1JLV9EsbGypvbVHM68SRxUcKZnrtfETye9Ufp0PHvvnfNbaJDWMpV2jtj+3vc6O3ebO4Ap3PfDH5PaYhlHW9VkFy2Esa4yDqdBbZTch1QVegq1TlK6ZXkDNx6HTWcRVHrW0VgStqZPRab7IM8f7jGf1M33rQCc9O9U5amY9yKWx6PE6JFGZ7o4OTJy4QWYSJJGYY9A37SclUz0XeRGQVkdTNpAlMlo9Y2lpEpdO3KDpevzrpZRvasYc8ST7LJu6BV4eYuEUlO+hgleMj/OCL9m3/2UOHHgBPxwX4yWzS7SzFnd0FsA4JKRWj9wZIRDYUYhSsJ3N4kQRuRnw/XweDBj2nC4z9TZB6UWuTRShTW9kZrnUjWqzFY9JgwDLgLuRo+nrAHH5CjVT+WvTpLvh4cqwUBqOJGxUrrBV1b/1rLmv23sSO6mTjJq8/SveTW4L/vPTYz74ua/l7/W+AV+6lPMUWyqkZZM6LrHQCdZJlcotjwpQrnYusDi3SoZWOb4vUlQnoHyo10aHnFJlg/8/e38eddlV1/njr33mc+d7n7meqnpqHlKVpDKQgSEhEECQGVFBaEGxFccGbbtpW23tQVtt2nZoUUREkUkmRcIQkgCBJCSpjDXPVc883Xk64/7+sfe9t9L2Wr3Wb/VvNbI8a2Wl6qnn3nPOPvvs/Xl/3u/P+xNhD6XnW+MJMloVJ2SFrDbLGvQF79sOtWKO7FVKUNcusqup3r11V4PnxgG2J+O8ODxEKc3g6fWxmxslKl0ZMr9uYPUSvi88wrWP/jQT9ZF8vWnnCHVNcVuDpLwp2LqmEgBrhTJb3DVy/XTIlC9M5Dm+/VqWd86A7ozw86f73J1eS0H6dAh41lSqvIxOjsW2iaETTz0TEALTDJHARjhOP9RS/EhgSxPDDLjTucBN6+eZatbo6jZkqWkOneWtTg43HDjKj5jy2VAzjgN1kD0A5fCCoMBlDRjLaX4IiKQdIhBkrmLK2/YgQarY390o9Vxo2RSTBks95RszUCX81OMfJaMJlbJOgvaIaOTzJAN1VJoMGWKhhQPL2lsmae5lS2M3GaPO+8d+hj/Kv5vz7i7qem0wc1pR4bn6nnVCNYnxtZdQEI0SdVbcH/bArtpqzGYDmNSg/ERS5oKvPrfsGYjYwAi1YqGf0ndNuo7AjcOrWqLp/ul2mz4OHuFzGVYhuOmS7qaTpgTSwtPqqYzUz9/oE6fGcBz8KBiWldmpN0woAZipTbunPT62b1Iqnx6OeZImXJjY+hxQblUSqrpd5EsWRmMBUFi5jajYY8f4GSpeg6YG5UO/CDu9CpRrI85QMl+ees73TFDF0UoxO9+l4Wf58fMhTjIwIITZjEm4cAPttpa46ZipQG9YijHZqoGUOPFzJd9eFAw7Ingy5Afu+zIL5ZnhddadPIVdqtyr0J3kWl/7Nkh1P1aaIgxdr68TGomIsI2UjvZuKCUuk001Dx468EIAZjeUgukacYbv534OBsewhHqPB6aj2ShDaijlxGw35WUr6jzL3reR2mX27uVHua32LG7YZ8UThCLFlQ7bxpVfzHzGoEkDSzPll71Z/LjH9//Iz/G9cvwzKP8uOf78o5/ElYIUyZqrNrWDm1d4c+cQrhHRjTN88tLLOVG6hrw9Wsi2zbuMbwZ8oPrn/Lr1EfzBwmqWWdFmbeWOPQRGJVkjT5OB4lAaCX1qVB1tjJW1eQX3cEtLgcn7j5SIRcR0exf/8vydiC0K3Oe13PGr4zHLV7KsalA+3okwhaCiQdcAlPd1gN+VNiu5zHDzMhzJaXEN9xu30grbmBjMhylaUc6CGZJOfQeAYn0JKS9yoKUkyjjX40mXYlO5ZNpJgpGmpMKkKUqqNQ7QyWapl1UAOd1rsXtFy9vzBt1hDJKwarXZs/gqcl6PXnaBjrdG1VtlOY35znaTM9vV5n5i5wuG479kKIXBy/zj/MJTn+ZHT3yBrAbl0fl9XDt+kpsnnuYF1jxbSypIS2MdJAQxjTjm99/yY4SWgb10mjd/5hi/8dGEW85KYgPW8yrofOO3YoyriPLe6kGEtDAqu3AvgWWk2GZM+9whJjxdr+5d5uktSt5T6fSZjfQYbKhNYbWkTJZybdWsLRECLzLpmG1sbTC1yTh2Z5owt0TkbWIIwUvDAj9qLnIkrfC10nfIbDlFWxsNpYbJUf9bdBO4GBr0rTbNzAiUn992B19/4X9iZUIx4k/dWEAQE+8usOvgEu+d+ga/+fzfZltuGSP2OVY0+NmX38Uv/eJ/pOfB/mAfIjM2dI5uZ3Is69ZF0xtLRP0+VhQSmhYbkYkRe3TrsxQ1U+4Hamw6jMoOhFUnY8esXiVf33ANcHP83tt/EuEV2NRMuZVKwpN/h7eZkFp1AK693MZAyeb8QEmJm/4m5bVlxloJWAbtgoknjYFgBEkP4Wpm2KpzVveZzjdXh864xW7K5OBF0CAl1eyx053ixv4e9qzdgpv4SJFgSIusZsurukYX0SCrQVwSGVhddR9zPbVObHdUsLhvMWLFE3QmnqbiqPm7VFKJp3Z7jFbtucyakY5qyrMalC9YFvdfq97Fsd4mWza3sFmaIHAMRFJArmURUhLqXqsJKTdWE8oYqh7ZVO/1oN9sXcv7+/bART7BNGM+O/4ddPkoYUsFM89rzLPTekqNWzDOaddhvZCQplUGaTcndehYbWKvSqengpA7Tz/FT/9DndP+cWIjYc1bIE5UcFUtqOucXVng6+2v4XayqntfbnkIyqU5CroCI6BvDhzVXZKK+vPZboIVS0KnycW8WgM2N7bjSV8x5TpoTQyDyK2TOCtUJxRozlXV+lIrFMkE6qalbp3k02PhwjVDiWdz6jH6osq++j66nV20mgoAThVUAGMyknZmeyOPEJlKirqTQdMv8ge/8E4mrsAtxEwYTeay49y88AN86e1PcdfGa9jaUWu9qd33uhIu63c8E1bYufNJDCPFlAPHZ0ljQsvmgzJGUgcgpk5i6r1MGkSRy/LyFIula/hT8TYCbPppFkMnsR7cfoBbbvskSxMuyzoQn9C9ymPTGkp0RRwTeB6XUPOya0J72A7pEgX9jOqUKYTr5HQirZ9KUuBS5RihZlfPGNu5klfPYn+9zNETr+Q7jz9JLoHdGijvXb2bj5/9bT588rd54P42e5sJPddFJmsYaToEI062NZSvp+unaT/zbapy4ELP0Bizrz0sXDPC8Ru4gUdZJ8BsbF5Xv5OtSZabEp93X1QJqli3Onqd9SnWiv5zmHKAbXU1T/9WbQdku1t5eXQ9e9Jp9qXbCILn9nge76dYx3bz5DcnKCfjbE3HEOk1XLOiS4Ism7pVHDLl8QCIkLClpr1kciU8o48h5RAUHN82Mj7TQ8xrF9X4POFt8Bn3Eaq6XtyXFkJKIssaMuUDJYpDRGQY1EOfJGqzoAmISe3mPzjy/Q4dR7Gs0jBGrG0sccQ4Uo5AeWxajIUSKWL8WD3bnqUZWRkwIX3qOvlQkplhDeyJWZ+PvLJEd9wduq8LEzxp8ydPlfnEQ10Ot1pDqXa1bNLRKqnQsjCShFc+/DWkZuXHNePfI8R3esSDciLDJqOTv6kTk08FjawCQ1ZnB3P1Q2SMOpd1X/SG7/KstagHuz38GagyKYA0DXB1sn/VHxlpiSQkq9UNK7rEqCxhrqfm25o5w7RmQld8gZmkBHpv9RMQTp6eWX8OU+7qc0Z2mwSLsbRKSdfpD5LJAwmnl23xpr1fJOOo+82lNpBwA/+OH9h2DG+sBzLFD69yX5cW0hiVOdihYHFdJ2Fy63gDH53KFLUo4srETqYYOZRnp3qsGeo9OdxSn3u6pP5fXLwVgIPXfhpgCMpt7cLf9fx/xJSPtdq4Ov41dOnDLCuUIrWerHsVpgKDH5hX8+8rFXV9ew0BcYblU8onZ6CkKogWka3LpkwDEUc4/0sdth+GGFex57tPX8bpBENGv2Nkmbrx45huk12OQcGEbuQT6DXWSmMGgaalE+GxNnPsJepeyonNlMYH0jBwgz5F7c9wM89iMChrqwPgaMWhK02kiIlNix+9qGyPl7rn6XgLoBMBAQ6Wa+OGAYkhuHdMYZi99o0AzGcNSh2V0EplhoZZoNxvMDM3x/fK8c+g/LvkuP7wHpamTrBQusJFQ73wt03dyhvyBgcrahI+2zpIu6IWzpbewIudTQ6fbOER8SbzQbJJBzDJJFu4PDHP6tgkG4XtrNsq+Lbm+zjNYMiUSyMhYxqsDWqkciY38ShvWFEvw5P7D7LqdekRYYo8G3kdBJ9Ri9m5HQc5eTHHqUQFatledyizTturFPtqAWpqOVeKQSgFQjPltzgKcH/1SIajwkdKyblghD5nE5uGpxjeUmOVpP8EBxoKUASeyp71LJUAyAV9Cjq7u2lWMPRi0spl2cio84/XpAJKwGZ+lFVtmnWu6/lUFl7Kga6qvz9rLmMVFjijg+FcqBaX81uvGX5u0VAbYMZM2J5bRUzGmHaEiEyq/DCOGfHuGz7EgcwlhM76JlqKlfQEop/wncM38N/+xauRtsfsRspB3TnpoYOCL83eTmjZPHr4ZgL9zAEaCzcQpCmGm8eOs2xcvI36xRfQXd9F0dbtcWLBRFdlgiebHd50URnVlVs2XuTi6bruQqsJCJwDr6FcuIm60cfSdXqbjEE3R7U5Q33b1wC405rmDdFN5PH5Svlh2mYHkVebmZDwrLvMf13OgJCKKb8KlDfyY6RWGUObDmbsLF7UBc/E2ybZYkQIAUakWqZ9YkuNVAie2LOHjz3/h5ju78fwK8N+m41cfsSUb6ggfN+CChz85h7GNm7BbM4NXT9zGowEwuNA+Tzu5BfxtvwtrYw/rBkHxZSnbp7IchBOfsiUpzIBJKGT4vbUO2BrGfRmtkDDrANQd2pk+ikTTTXXVrTaQzohD4+Z3D+dYmh9nDAkAeqhb1nvDOWipXbCWBgjkbQ1x56kQrOLBiVLcOf8q5FIYquDSM2hA3t1YG4k2vg68E8jQVMzDtPtFeqt02x1VMZ7z3KEo2vSx/1LAByf20NsCdLUYml5L1cfVzPlOS1bPONP8+x2FbyMBU0q1muHvx/ZHk+ZFbKdZOhYnIiEfVqWK0XChKECSDPKIJHUDbXRty01V6yoi7QtzmYvU9dq3CBU798rNh5nQtc0jocK+HyjaGKkDQIdALuJOzStq9dVwNNyM7Rkj74OWqXdJNGsxWZeve/bV5cQUUq/r+tDp05RGjiuO8XRPcYufR3EZ3UwZ4RZlrVj9aXSORZ1/ffm5lbGkwpjvckhKzyQ9c00NlmraMnzulpXu65NO6/WfqGNrc4+83wWN/bjahPNx+zLjLXGubZ2Lbdd6dJsaL+E8kCtMwIlMDLG6UsbXwf7tWKRKM3RKVWobKhzH00O8+//9W8A8K43/iTX1ZUPRVEnPbtJwnxWB79hESPyCbtlpFQPSUgYd2q8i49zTVAnq9uiBWZn2HoKIAp9mu0SgZ+lj8ca40hGIO6i9o14fPtO1nTkUkkyONIitm3MgcM0EtKEVCe0Opakr8FUX8xTvAqUW/10yPj3NJt+ufws6aBWPSjwxQn1jG9sZvjxH3oXS8tr7NTvStvpELk1/NTHIqGYnuUF6xF9xyXfaw37eiMlthljaTd82dmgExXY6OsaUQR5bR4XaJf4Sl49t0qzxNVHQWZ4gVygYH2eOzofBSlV33Ar4Ha+TWIKcv8LKB8c36zY/+hnGSPHK16fUY78hslcJ+XvHuwwt/ZWLss7mTVGAe+MflyBZbNpVYZ1r3m5TsH6Swyry0QjQSSSwHboZQzafoKQgluiPfzSksFnHmzz3pN9tno9DCmHtaUf3D9OREKgXekNBLkYImGTBtrITk9fm5COOUacdrHjkGe0U/72noHTH2NZy8tzQW8IylPDGDLlTgKFYIYUMWyJBtCyBIvlNSxdnxzoWMYXKubwI7UPlPCw9Xy755pZGjmL6qw3bMWWmCnlNEc+Fuxpp3zfd97MWy71QEoeOZjjVVe+Caie2VMbSzhrMToXSFlPma7oM+UuEojRs8xpkNd2A7bHBmFWSbKLrTkKQQnXaLCmHan7jsHjuk4dbdJV1aVkgwQWSYive6Iv50bdVtIkIqOB3GLeIJUSQwi2hyqeK/SneZPeS1Y8pfqrp1kaOlHnOSX6wQO4cTSs4c4EbfzuIpGtxnIuuYWPP27zvM0YLxyY+mlTOL/F7bPfIeuqta4QW1hihSJXmMvVWZzchUhT/Cika0I8MMbT5TN2EiPNLK3IoxmPEfgCV4PyTtahli+zUR5/DlOen2izwgxuIpnrq+95/36HSIDTncNpzZItqX16AMoNPXdrIk+iPXZEEiOkZKpe56ZzR9V3N5u8vn0PW1ijrE2TFzIzvHIpwpbQbJ7iH9wF1l1BFsGMLUgsnSgbdO0xGyR6LPuOo0D5/yJf96JgaALXj2xIBT9835cY622ClNy6EZP05iju/BZ7Kyp+OV4/gGRAOijvFACbgfmmVjjokotKbDHVHpVl3nTiYULHRiCZZlSjb6B+37ELRKSqE4QR4eLzmkV13SfrD2NYEkO3SQ1w8PwMrlbWfGGsT+8qheh8xmBn/Yy6HjnDbB+MCN7/Sz/N98rxz6D8u+R40+veyH/+jZ9l0TWpCoOS1SX3ij9kY+9necfhj/GSPZ/g5vDb3MqzADySXsPZdC+CdNguqCC67LMXEWaZyApZLK/yN2/4CT76xp/k8vYdAFhXQqKzBmgmrWdKHDNLzdZtqHKXKdLkpnUDM01pZwvkKGMiWLOeIrYEVpJw6OJT2FFAK1+iE+1lRfe79rsB38nqmuWVZ4amHRvGJHlTvVyin2Bpt9+7nPuYjVfpegZ/c8hnJZZ0UrBFwqQJAsGiqwBfqVklCZbZ0toEmRK4Uyw5kjUtO/aDLkWdrd0QFcYmVVCZyTVZMhRFMLbusVvT4/WsocxIcisknW+z07sBgJ2xYgXXRZMwP89Z3Zh7UJfatkbSpg1znD4uxZ3HKP30adZ/RTvYB7fwuy/cwkejd6l/Lyrwk6aCMNH170GC29cb344bOPaa1/PBVxj8yWsF7/tRk64L9++8iV94z6/yqz/1i9wzfRcAUgraK9fyRC/msU7M5f1vYe3o21l57B1IK0upqvpcTod7me6q5Eq+n2BvXMBO1eJ43eoUd66rxXdueQFr+jqy+1/Nyyt3s62/FTNWn6slMzjr0NrYRnXHl6mPPc09szZve36Wb5ZiLnvL7GwcxsqoZ2QnCYbs0tOAIDYNepoeLnQakLYJzAZPbLuHr+/6OCVLkNOBQ4MShgakZpQjFBGPFlUiQ0jJ4uQ2/uzgLkRmbLh5tzNZVnVANl1Vc+22YytMb3YZayrpXqYzg6+7E2T6Iwn9xfUjOGMPYmXP09JGSYPMd8cSRF6GW87+OkKIIVM+UJgklkds6brAWAX1tWyeC0d2IYBNp4pBlomGGuNLBYN/uDnDr7xmip+7OcO/uW4KIx0lAWa6KriaW9kg0f2aS52UsbBHS4Q0tZST2CTIjUwXJ8mQmD0wEozUIqvfq/ddN8VdL8nx57umyWmVCjPP53JRKyfq59lc/CY5KwarhxdJChvqsxNZlcDr+j5BXl1jVTNt1qBNSmoPQXkpURvxs5PvpKnd3V0RcXzXweF1tj2D4+5WxqshfW2+E4l0uAGlZoAlBgZNWc4lTUIRI6Qg1OydFXfpORaBFVDToDzSIOf5jUcoGyrIyPbHQcKflQoIUkJz0ELMpaPr4jqa+a9nsiz4A78MSK0WSayub72k5sSW9VW8IGQ1chFSMrb9cYqaKe+43tCZII5cdOtsPM2SO90Zuvqcq0abdW8dwwyJIp9OfQumYAiUJ6rr9C0bPwqJ04RM6QKZgQmlIVgvP0+NT9oGmRA1VVLN9tV69PmGTSFUYMSQkGIhREI2W9c35w7dp/1wBMqrMo+jgf5mIYvQJlNurBUDSWn4ux//5J9jJuq8L9CJ1YboEAA1RysSutP0OhMk+nNmmnCIM2xlhWuDS+y3tMTeTUjNkeprM5zE7A7/yko6OWzXFRHT1fWex8d3EgLLet0vyxyB52Be1VJHJDE3rihwEhsmov0AW5a+RT1YeA5TXmz3h/XkvRQa7jrVTA30HM0GKfdOq38/1Lb4yAd+h6AXs1u7AR7Nz3Pxhf+Gi7f8GkbmF5hy38OL6kfpuy75nj2qJ08S7LCIwEDKFBk0IZjlciiRA3mqlq+HkYOUgkrlPADjreeyv10jZoqBWuIce1tdYsPCtgP6Qn3H2FWJ7cGx4AsWPAXKNyce4/jkvQDkZZbn3f0q3F6fxDB46UqEm0JBTpPP38Heq9qUjWl5d2jZrFvjw7rXI3ydgvVptjr3Y6WQa6k1/YGD1/P7r52kXLqd65I5rmukzHUlb70SMWG2yEdyuAYc6NpYGKRCgpbgFkNJZFiEQQlQ7dAAbCJ6ZhmZNvCC3rB93Xhaxt6co5WoBSIX9Gg7Wf727z9DYJscaqV85sE2L4thOiohYh9TyqEUvWnDUmUFQ9fYD0C5Z7boyx6BxrIF4Q6Z8kgniA3PZFrPC9MIMbTTdQpY0uK9Z1J+96k+pjnFRkm9W5FhMbt8mXA25eIOtU6XdU15R3SYLF0kyFqgz5UfgvKY7ZGB0O1Tx7slMkaTmlMgMgb9rz3M9hZE5A/VPxsFVcp2fecEpaiJFwkcfZ3deGQIG8cJWe0HVM+YaAEW41oRMdeawtLrxLJv4MQRG8kYVc32+1aBTiaLk8QjoN1ZZ8+FPxsysX66E1sKfvpsgKNN+aT+Ts9rUXBbzJYWkEApFkNzLwAyOVUKJFP8uE9bJ9Rt3cnCSRISK4uRm2Mxuo6+aw5BeYYuqU70TqfLw680DMkKM1xbT7AQGGzgB2d4aFyNXW79huHvNgctxbS5YNIziLWhoEhi/DDGTlIm11SMELouvm7PWdZq1ppdpqLX9414iYn6Bp+fVc9uu2MQ6W4PsU7Iu0572Eav79iaKf/HNeWh/tGqrda/3fWLlMf7/OHjHf74aI/9j/0ClZ3fYnpCGUY+1TpAMFzvekMpua1bL4b6HYj1/BgPDcZauiQqjnjZufsJXZc5FoY95QEMncjKmxl6eh1PjZhrg3FsCcfyCRvBIoapVJ4Al6bynDsc4Omb2PSzfKf02PA7FzKCvW2lqIvlNNs6KZkgJDPxz0Zv/3z8/+H4xf/yu3wrUC/SO679CFZ2HZkYHN0sstQ4yZUbbmJihwZ9chsfSl4CQFvM8EB6HQCH3QWEMcZy/hyhu5PE8kEYtHMqWC7LKn7QJS2qzXTZEHSsIgkmUsCRzFMAFHslDrbVgjU/buFgUS9q+Uqnid3fZMe8Ct7Xpq4ntlSWdXbDwnnorwmOf5be0heGrohrTFHWi5IIUqR2Xy+7dd5dvRek5MmdLl/QtbBzjslBX7tk6v+XmjWkDOl2L2OFSgb6QNliXbOYmbBPLlDXuGFU6DXXsaKIQnGdeVSB52Q9ZVsIXixJDUF7rMX44c/BWJW8qYKPgvSxpUkqJOv2GucDEyEFaBnOuh67wbHMLJkJLak34Arb+Z3Mz7BUcfiS80r+Db9Pe6d6bv1+jqY2/RD9lJLOPAtjjGcmNrj3RoMHD5mc2TZJoT/BlbsPcGqXYilPFvaQImhtbicNc6xFgqVI0uxvpZbxWCqblB0V+AHEaYTXVwvj/L7nAzBVV+Nz+9MmVzS7dejCWaxZBeQNIfi3Kz+Cr70JouXXYq32yS1PgJCE5TN8cLfLmYLJv35eiSTzCl5XvZs4M5CHh5AEhLpeOoqVgZMTxrhhgEybrOYWeXTrVzg19Qit0Kem2yQ1KGF6ajzMOMuz/gVqecVo7lr5DACPV0x6JXsoX68XxpCGwAn7zC2qmrGpWo8f/HZ3aDSS6Y9ha0m0F7bIaHOZtcZB3ChDJizQcVQQZ3Ulpq7TqjoGr2jcpuaTDjZiQxkU+aEgqeh+41EOpKCeydOr7OTE9i/SMXsgsoxrpvzrW2ye3O2RGoJKkOLKcChTB9gSqYz97PoalWX1XilQ3uDD/klwlkAKjAQ6+cXh54qWINbGbGZqDpn5tm3SsgUf2L2bhm6J9rHrd3Nmao/6XNIgqc6zaJtQUgzz2EZKFGQpaYOs1DCoOUv6TGosd6YKnBvSwokl2bhLJlUAYSF3/dAUyDCh44w26JZvEIRT7LrUxdbItXtVPUZqjLLhQT/LQ75K7M2mFcqanbPjLnX9rrcz6h2KuioQ2h2cIG+qxJcR+xwKPHq6li3UG76TOkSozjhhV62HzUyO1dzIiTyxmySJq+pVi2rObFlfJdvt0ZCCTDfBKy2QCUOMVCKFQVe3P4pih0Cf09JMt9OZGgYkPbOPa0gqBbWupisqQZJo1dLc0jyXxlVyM9sMGK88iZmCqwPWZubI0KDJSBrKKdeMMLWhYSsR5LXB44Ze74uFNQw9ziLxhwmAbH+EfpPUoNxV61fftejqHvWGDuRrycgkLN1cIhUmPj18zYRvWBv4oRyuJ3Z3mm63QhSohImZpsrHBCilTUro4H/v88jbo6ByNZwloxlKgDUmObZNtRkLiAk0KE8Mk7ZvcDavzldJc8oINLkKlMcx+X4WpPrZUuVBDpz5OG5fDpnyGhUs0qHzek9Kzo8/RWpqhj+N8QLJlbzFuZyBJQXj/hhxIoaJ3StmgNfYwXjvDFtSlSzb3ztBz/XI9Ueg3IRRO7S4D0icKMfdxf+CEOod83GRCCQGS0v7cHJqTZjuqOtr6ATGXFzB1Yk7IRLeuPIskWli2X06KLBR1sNaFaOkx8mCSajBS1K8iLPvywCMxTZ//Bu/hGP1iQ2TF2yMJLG/LDJkGbHr+VCDVctmxZqmrU0rt8pLABSkerZbGur/y6Vx5toJr11Tz/WP9jrDsL1oSUoalISp5Ob5aFjbn+pWbcVIEgqHIFTzeSBftwkJTQ+Z1DHTlHOeus+yPcOLnng/jnbjzwU9Om6Gvz/aQpiSl6yrpMB+BHfkLW4N1Ho4kLC3bEGjsIKpS8y0IALXatOVtaE3QUHY/6iet5MxeXtdgd6ibCA18PvOmOAj7hKRkNy1FvO2hddQy6sxjU2TrSuX6b8ippZT5yxFAojJiWfppjahtBB6bmd1x4zN8ZDtsSBbPE1idXFSg7j0NKvOiO2OzAy/ffk9ZGsHiLWXyEbe5c7a47x7/eP84an/QkXXAYVpQCBGLGcYpmR0S6+WF9LS0vuCTlgavVHZzoqnasercpqaZuSzZo5uduD3oJ9pCpEzmkuGLAFwbSPl1k3tu5BqbxVfe6fYPfq2w1goMRmxs5Nmm1ivtbmgQ1N/rT3sBpASWzn6meexFB6m5xlD+bpLwMr4NLYMKBl1nuIGnkmP0CJHR+S5UZdfuMYx3rbyBR6vqOv3qioOizslGql6l50wBinxOgGJLssSSUxqwdPbJjl0Wu3lgevS0RLxijHy8xioRNp2xGR1k4cmtOeHKUhsva8Meoh7PVK9fge2iZFE/2gOZsMuLW2Meaq8k//wrl/g8dffwF2br+P2qjqXG+bJtHYQJzbLkeCSuYNUGNhJRK7fJR3I1/W7OEhMGaFKilQiwY61i1x78iivfPDz1PwxpGFwgzz+nGuRuiVl1nCJ9NolRUxZk1tPap8DYUkKli5tkA7rE5KMvq/Y9GhUsrRokiA5kzfZHuiSHTnD/lbCmNxgI35u7f4/5eOfQfl3yfHbf/h+vtFUzNKdW7/FteOnaF+8gebijZQWb6Qgf4grW3dzsK2yWwvpNj6R3MHXg9/hSvs9fDlRstF9mVUSq8JC8QyRq9ugXZVNK4RNvH6XtKgWkCtYtHRwJXM2O43LiMjHSHxubiiZyIJeKJpTKlNY6TQRUY29F5UpxzMHbkYaFkYiKYQuO+dTwrNfpnNTh+yAuWaCoqVZz0488K6g4LQ43Opy+LJ6Qb950McXsNu16CUXyOSfpaaDvVJTbfTN9Qs4/WMAPDxmcdZXi2026CNSFchsiDHMy03sIMTPdVkTuua9EWELyXYdVFl3fIri9ic4XFT9e5vTD9O3W1T0mJxPO/SloKAto2PgypSq83RDtYktsG04vqePvpX/FP9neqbPdC2mEjXZEJP8fuYX+WvewYUrN9LUG5MIEqZCtdGEVp6Tvko0tP1bqc6+nw++4b3IjI3RibCjPh07wwMX3sSps7eSCS6S8Zoc8AymsjEfvjvPh15e5H+8tMI3J0xS2qS9TTwjQ9/x+Kt938+v3fYO6jn1POokXPTVQnjd+bNYM9fr55QyluR5cW0HAOtWFm/iDp7feTNj51/HWv0VLGo5emIIquNv4/4tO2jltbS330M0KuDWFIgM1ZwpdNUiK9MWDX8NQzOujzRDWrrGqkEJU7N+ZpTl62PrSMNDpB2awZcphSmRITi/wxvK1+tFFfhP1teGLAJph2LPIGXQy7SAHymw4gb1YYuixMhQ6c0w1dpBSwMr0Y/JabZ80xXc1FXJik3t2IxhUC2U8MKUvYyRGiECAyvKUcvkWfThG7NfRaSS1Bgx5VIIhJT88Jkn+NLXO+xsjmrZAMZMdd9jjTrFhprD462EZ/yv8i33PNfMv5KxtdvYu2BSzY+Cp6IpiOwmSEBa3Hmsx+883uXDj3T4leN97DTG0n3O10hZ9koAZIw+VhKxZLiEFQVmt67brHWz5GhjarnveXMk7wPYkyjQOGiJNqPfgaaZpWNlyK/81fDdzidtPD2WLd9grJWjGxfo6rYsoRiBKPoBD7QsFrseD2/kiYwQJ83w4ugQ410NdKMum9pcqOdpdUJLt6QhxRYhQssdf6QzQUbfQ6zPM1C6tLp5Eg1um36GzcyIIUrsJqn0aPmCyLYw0pjp6galZo2umZLrJAhD4vpV8poVW8ir4DUKvGGPZ0O7NBrtGRLNPPSsHoHYQ+3cy/C6o8z+oJ93qV3nUkUbZtZ7TOeUcd2g1V2cmSKrWbQjV84iAFMHO2Fsc9v5N5PTipDH5g5gBBtMjV31/OLMkLXK9kaycZFIvPSaYa/ylfGpwWAAUI9HoFzqn+3mMolUapjUOUM2SLmoEyVOZ4pur0gUldh38RQ/d88/kE/0/KZOJq4DsOmbJFfJ12vhBFk5Nvz7OkXquqd4KCK61qh8Z7NgclaXHx2J59jXz2MmMXvyG5TsHiKJSVx/6I1xfmrAnEq0fx91ykjLHDLlpcWHOXzyi7h6DP2gjaf7394/pZ7r9mQ7QWSxT9eT7+/vobR8gD0XR8qDyWiJvuPixe5Qvm4Igd1TgCmK1Tq1x19ip/cYBUsx1gaCwFPg88L5W3j8sTfQ72fZ0lXjeiyv9gpP2MM2hAAvqj1FZFrYVkBXy/0HYPdpRqD8RNEktQSrpNhBmdSvEhsxloS6BV6+i4PN4bouP5OS8iDBO1hLYwW0Atuhbhepo9bfkk4SuIaa1weWM3oMe/y7EwG2hNNuk7/c6dDQNcCO7VPSoCSUUG4kQyVOz1N7ekmD8ihS5x3J1yMiy0emal6tm13aJjjCIdhyK5P63cz1u7SdHM8E4wiRUtHna2hJxrXmOOU0OwLlliDOLmHontcP6b3ateskaY1uComUWEKwpfdcQNTMCIQEP5QU0iamMVDWpXzEO8avH6jTN2AyLBCUlVInNi22LV8kJ1/Gv3zg9expJZTTmKz5Fe5w/pRp3ZHB0Ey5q5MCHd+h7LZwrT5dbWC2LW6y4o7en8jwKSV5/JWbKIRjCKme27UNFUPeVX2ULX0NvNMO1fzoftIkIadVjl3P55StxsvuTlKnRDYeJc+WfSVf30zz1LXUuCCyo7a7AxNYzOG6bUiB0C07AX54WT2vTKrmj++p99ayQrqOx1ggn8OUT8kagZaLZ4Lu0OzN0Q54dpIQ21l8WWIx3k94FVNuEXFxyzYmWOcce/ld8e/5XeN9nOAwALfq7gGu8Sw/UP8KF3zdOaCxHyS0V6+lKVQ84UcBmbDLZK0Kg5ryKKJv2ixW8ng6+ZmaJl3d8rBsj5SWeS017zgRk9WNYW9uX0CqFQzDdmV+D6kTHDMsIuL4OfJ1IVMySY9lU+0hx/N7+cZNt8GO63CTLGuO5P5JXUZ36vU89eQreaxt0dPthCd7VQwYtuuzNUM/WKGdaJNIKNDoOh7f943PcXD9NMfGDmLKlGtRyp6qUK3QOkaVrq4vtx3ds92IKOg+53W99htmSlEnZ5PEBiFwtXoyMR1+5id+gafqH+S9BwKWfYNp3WEkljNcX0vYY57i3//Kb/O9cvwzKP8uOartHiYwbUT84L7PI7oTLDz20yw/8pNUQ5Nv3vhShEw52FHALSN3A4Lfy+/lyeIMDyYKVM56DbqehbSbGJZiz39yYZ5XLn2bF8qvM76xgd/vIvMOCEkTg6P6pZQ5i+1cGprR7Ns8AsAVLd+ZL6lgrdJpIsIGu66cRqQpXd1rsdyNMCR89dbdXPhBm/arErwwwkpjUmGS0cDG2NTukyLCMwNklOUN5kcAOL3VZve0jWcInq0+QeW2j9HTztwDUG71BU5fMWlPTluczKrvy7d6GKkCGBtinJufPYEZp7RKalHLhQH5QHC53aG0qDam9doMRuRzXV+Bx9r2+3gof56xVC26y221+WxvqL+3HJ/UNDHiJvmuko4NQLmoz/LZbS+iY2eYqbZ52wMtfvPUvdwtvwTAl8Vr+NjEm2m7AwCYUIhUoFWzE855imkJMgoIXto6h5VK3vLUCvTU9T5rXE8QuYxVHmTflovs90y88Sw9V43RhZLFvz7icyWTx8lOc/vka6kXx7kSJRzdmeePXh8QWx062QI9x0GkKTuMCYTlUU96vEcDuJuaSjWw6hkIXQM8fv4NPFhSgeUtl5f5qbNqUf2f+1w+eY02PokT5rS5SrZRZkqqDaKggySZtmhkY8yFF9GbfztuU2LFaiOOhEOgXciNKMtRNQ2x+ufBCNjRVL93bGt2JF/X2fjxdh2pf5bomlXR+yqSGIFBVrNUfr8+DMAi06fcneZFtedR1a1GnG5vWDe54RrMaGboSlb30+52WJicxk5hf7qF1NKdEKI8tUyetq4Tz/cgsrOUOyl5XWe4+/ID3LxZxwResKhqCgfHlGaYxpo1ik31rPctRsxtWty5fj1W6mBIm+su5jh37IV0Vk4QXXmYnCkJ7SZIA4SBE8MdGzHXNlLevHie9zzzEfKxusa4a7PsqufqeDGZXpdCtJdOqUloQqHvcKlVRABFzX6vZxj2Dc6nPvfMTSCkwEgtJhoJM4ECB+tOhVz1I8xUT5FohrUQd3jlono3a9kIgeB0cCsdDa5iMQoCkyDgqxtFTj7zClqJwJAWRrgHD5spbU5nx13WdSIp9LI4B19H/sD7iNPp0fdk1HUbaYVf3aiCVDXNAL6uFb948RYSXWfe9LL0rgLl0mohE5+aRm65ThUzTZldWqFq98h1tBnT2PxQwl7TYDTo+WSlCibTovp/0lHjnZASi5jI2UY2nuIlP/Qmvi1cCtXDaLN3Mv0uSSIJLBsrSSDuYrpNMlo7GrrWsDXQXFUFJoZ2Eg/7eZzEH4LyeiZHx/ZYr6sSjlQKiLJD1srtj8CwkUiywTRF3dav5etaxsghlYKpjStXjY963/bKi8RS3VvePka2n3I5qx3yu9N0wywJNj99PuY1xdcyruuEXSLiNfXnddegfxUo74QFXA1YAarkyaUDGXFM1xoBgWrO4NPbbBbdmCweP7a+lV/a7PG6rSd57dYToNtH+fr7VsolAMp6LseYtMgTuu6wpjxTPc2LnjG444TaC6aqTcbripV5QAeze4O9bPQOUopVHess9zC9+SR2LIfP0WWZqDBFYDtDplxYAlv3iO+FdVJhsTuvStF849HhfU3lnkfJ6GLZfaLIo9mYZFb3V76cWSGx1PpsihFruK//LLFpYtsBHc1cFzX4XEptOkKtm8+UDDAMnhUJVlgCIen5WobqFslNbDIXlzGBCxnBpXCkZDltKjbfidU4BpaNFAYNDazyuvWgYYb4vQ0OX5G8/rGn+KVHnuCmWkLPhL+eaYIQaENsPMO9CpRLqkYdqZ2pI62cKUaSCIdQJ1X7xoApj0hMB5mq6/ejHse0hD2dPcx0W91zLujR8Its7CkQWDCu36Wnx86wFKYYQvDC6MCwNVfTFnjO4rB94aKjnrtj1/DkEhJoa/XF7VV1LdONDYSUJKZB2xNkAkletrA0w9kxEl6ddFmzu8OEdlTaoeZFEjPpb5JfvwU/cnjVUkQ5jbCFeucy2mzLSAftBbUJnONiayXFWkX97tb08HOY8q3NrUgklZUX8vr+C9iXbGHCXGZbW60dFgk39k4A0JWd53RkEEC5WcdIUxCCtUG/9u4Uq0xT1vnUjgktC5w4ooFNU5cdFPDJ97WHjgblqRQsz6gYcvDOxaREAq5twXW1GEO31JRNndw0Epqez/j/AsrnwtVhqzuv3xu2zyppXwabhMjOYsU5Am3gOmDKBdB3XCZY5SO8S12bsPhb3grAtoH7r3kFixSZLBAK8BMPefLFLJ14HX1DXb8fheS6HaZqGxh6boqrSLDQEjia/e+lg77jI2VWftDBxPCZrm6w6QgCA4QQFHTNfl8z7HamP5SvT0fL/8jozYtCTCRPcogPhK/g9+feDsBOrVY9lo/5y13qO7fH06T9Ik+3MvR8taZPdvV1yQEo11J5zZTn4/awQ41hq/ejk83jxyG7ZIIhQlLpYYQvVc+dGmv6s5mBObURU9DxQV2XdRmWpOCoZzNQdHhyMHcsli9fhqjJ0Wl1nSVdNpjIGa6rJ0wsjBKi3wvHP4Py75Ljd973K7x17zzvnXiawPJY6O7E9Fbopef42+teA8Lgxs2LZNMeobDZKRUQfCaN+KXrZlhinPPpDIaA7cUz7Onspu+rjNWN1ZQ3V+d5N3+IERvKgdoUGDn1+B9wtEFFVjLGBraWHV5fUy/PWtEksGBFt4eptGqIOMAPepTrl4b3MNZRL9K5uW20XtClVT1EJrGpaGOLZNBWakO9jPtLF1AlRJIDW7/CzenjSCH4yG6PpTAlKuTYKKvNONNrY2vZd64jybTOkwtbBLbBJW1+V2pPYcUqWNkUY9hJQiFXYkUnHSotFaBNrn4HanUA1nuTlBbuwkld+tlF+sVzfE5G+AXFZPabaizGN9V11HwV9JjRFdxYBSqLGpTX2y/m2KQKvF73SA8/kmzpTPFO/pxfiH8XgCtj00yffIo3ffEjuN0usW4x0pJnSUVKxpBE7u7hmL5hIeIn2zkyTcUYXamoTe2g94Ns3byJZpJyUj+XXasRh+sxiSH4tlY3TPlz3JF/Me+NHT4W7OT3L/4yu/f8C8SEMqubqG2QmToCwENWj0sypm50mNas2aonSOrz9E5/ERgxRruqC7zrQsiPXlDP8t7DL+DS7G6sNGXXeggSfnT1xdxpKbVGoTuon05YyTtE1hHi9iF2pSEvq183zJB3sjqIjTLM53RroK4KjEVHjdXDU9uHTHmg292Uej0WtylDoqp/nuOV+7jr0S+BllAJvcEY/eZwI4tMjx9r3M1bopuGzut3pD1mtLHfoI48ErCZTXhB7Ql2z19iYWISZ+o6HCwsHazYYZmbjj9NuaqucdeKJLKzGBJ+79Eu/+OxBk3xEcZ0UJuJLnD1sTXUUtXJ2ygZML3yCALYffoVbGvPkYiYTu4SkZkSNyd5KC1QP/45zPYCqd3F0PVfQkoGVl6+8QjbLizharZlNTfJiquCNsOCiWtew1xvDz3b5sK0erfy83eo8dTMV+jkh33LSzLPh/Z4+CKDkBZTjYT3PaUSSbl+B7/9NQpJnlCod2Sys8n3r6oxbGRU8HEufCFta9B3ehT0B1GXO5fuxA0LZITADLdjF1TmfVb30LbiLusZLY/0d+HseyWGU6Cjy3gAWrp8vkmeV3e6/GRwkDHdDmrQVqexNAcipW/atD0f6YwATt9uIqVPTa+NxUadyDLJ9HqE9S65tq6ZnHlmmGhqZtX7nwqL3+FfkZEd0oxaP+KemsOhEYOAnrcNSwj+7gsPMZ2p4oaVIVD2gx5bNta4NKaSDAvtnXiVi2Q0U951DZxUleHktKHlQJYQ9vP07RaWtJBIWl4W0bbohSVqnSLVxWsRqT1sieb0r2pFJEOklBR0wqGp/RWiyCXplth3RpVw/MG/eiexlwEp2UUDcIGEreIk2b7kiu7rnrSmqbYLJAKOaAPQjBjJ5W9eV3Nt3RX0rmJyo9DHikY1ni1RoBJp2bKI6evyoS0bKyAE657BT13X5WnjHCmSG3XB74TXpZKq+etEui42r75nm+4N3qCESFN6vj+Ur/s3/zjNO49w1w6lwvJ6fSY21fw+mzd4tiiwMfhJzWCdzRt0OEWFJ0mB03t0CYxYJiltIXBGoNyyJHZP7VPNeIN2cZZd3mP696/gGsoQ6s0LKXfGL2CyuK7nT4nxUI1rx6rSL1wE5HOY8rw8TTmS+El2yJQPgv1EwqnC0ywd+nOe1oaYX8tfwuqXOMa1HM+o+ekZBaZ3nuCwNht7vGhyLkgJZUCVOudMNZ/NVGVKB/Mo1syk66s9XsiYQzRwgH2dNWY0o/rghIXtLPNzlz86NKLycUbydQm1wCKSCtyHOllTDCUBLpE2butZA/f1kAAHtIllJhyZveUzBWytUPDiiMiySbbnSLGGoHzD7fJsLyGSkilZ4pWrmkG3UsaMJQx93S29z7iix3heSZGX9DX/6GKGHz3X4daLJ4ftw5oZg0yQkpNtXA3KQ9GlEOfxooBFzYS6rlIcuUGP3ER3mLC5qZpQCE0MoeavPTAwS9W65+v51HU9LA3KL5TVmBXM3aw56nu2dlJevnBgWMIFMCWL3Go9xIH41PBnB2NFbnTsdCiRHxxuvzc0e1t39D7XnWKFGQr6V1d8AytNMKWkZ9i0dTK3mLoUdencAJQfCs+zY2YJt9+g3NAsvNXm3mk1l16y3EekBiAJFyTrzQpCQOTn8NLnJqK2xmv0XF9fZ8hlraasJBrAyhCEgcDAzC+BlBxaWaQYtYiwqVAlwuaC2DP8zmWh1As5beZ3PqsS+YmRcrqgiYYLtxD3tHpBJjhxhB2FTDSqmMKgtHkExxzVnncdG1/HNl29zhSdUXKhoDH1mLmVyeoGCMGSBr4VzSj3UPdp+vGQeOhGFiKOlK+B3gO8KEQgSdwsz2T2EBoOGdlmvKvOu2lHnCgYrNmqTGQunSBf302gjRDHunWAYbs5SzPlfT2F8kmbNR0nCaOkrs3N4EYhO3SMkcgpUt1ezRQ11nQSNKOTx1LElLVXSVMDb8OSOJ6aD4OEvo/GDIbBZz74X2kZHoFj8Y70z8hk1NrQEDPkEqgMjFy+R45/MqD8j//4j9mxYwee53Hrrbfy6KOP/p8/9E/sGMtkyFR6/DJ/wL+Z+CWOFo7xzQMBzXyZUrvNe0+qQP6cP8dOswtIjHY8ZJ6/aShm/BrvFBu5IrFpkZEd9tZdKroPqYgNvEEGszjIxKljwqoiAFsz5aKTUmqrnuDH59yhjHxiU23Qwihghk8Nr7/cVItmsbOXvCmpnbsLpKASqhfscmHUciNLwI/sU3XCiYSTy3t495MqgPvKjMVDhiS71WANdd3FRhXbT0lcDwHsXx7jSKCCmqH8s2NiaNOpTcZZ2nqETD5hHgXWxlp9zHCT7fNfI9C1VMvWHGPnXwdAbcc9PBDexYZZINn/9wDYaREkSL3BbupaTSu6jBGpgG3AlH/IvQOEYO/yBhMtk9jqkq9OUzj7WpxnC3hhgBSCNE3ZNX+WN577HA25ClJihqoUwMFAmmr83UTy4+dDMlh8/7IKStYKFULTwUtyxLklrPgJTmhQ/pJmwst0u7eHx00eq6ve4jfIWV6Jw9Y0x/7+Dm4L9pCduxuAqU4fZtUmcl8BdgbLLNqbTGkgsO4Jzh//G+KTf8e98be5mDOx0pSfrB4A4GfPhjx/pYo0DO6947VITO46vcpvnn4rr0nvZk0nYoo9CUIFjD3bprr/GpKiw+sL1/GejTdS1kxFQwO2WugSeCo5YTQVKKwHSiVyOr+TQAdLsa7jysYx3YJm66OElzz2d2rTjNa4+gjSCFfXKzW9CX75hbv4pSPeUDZ2S7syDNwG134pa/BHp/8jn3nmPfziqT9FdBf52mTEk5v3sWl1kEi8YIyf/8yX+aWPfACAfYtC+TkAh1spz6slSJEypUFGYtQB6Gu32Ln+Em4cM7Hj5fg3voO95z6LEXcQusb2YuUZurkrnNh5BSus081M8cSRf8VSWwVYns7CW6RDo66+eQJrU7e+QfDwviOEhsO6NnX0tu0A0yOSeU7PqusYW71Zz0NtTGiUWNJ9y1dK48SGoCdsRKqdwiP1vi1rSbrvztJxSgAcWjzLRFUxWX3XQwLrwTW09DwQMiXVfZYXzDbZJEvH6nC7W2TVcgh1RnzQYsaOulQzEaaU3Jx/CUK7lvdTdc2pzBA4ahzCaJzQFhycOsmOrSqY9hIXJBhasXOyMoMUBsZVzEXXboN0hz3Kxxo1lqbVGjRzIaTY0mZ0E6coaKa87ava8DhxKFHnZelXSe0eSMGVhgKZPa2oSJztNH0D2Z1iqpXDgKE/ght22bq6wvkJFRyeD3fjVS4OHfXbrmSs90KEFPgDu2HNLCW9MrGWmPaNiNQwSEyHwunTPHjibjYe+jnVdswwEWmCFV4tvZVATEVLshueTpqkFkF7kkJ7nKPffJBQs6Izso6jOzeYbHIo2SDXi4dt0dzeNGHfYBbI4QIhtjEC5ddrFnPdHRknAohQYKWj35PCYLanSoX6jNinO5/8zvDPbcfnRP9Z/nh6ic5VwP+go3wXXN1yqa27b0xoO5A6ZfK9DqlpkdXyUIDdlYSqNiusZ7IUGxoICMGHd6mAf5tuUbSaWeCFoQLT9xm3sVjUCVtRJ5PNPocpt60Qu6sA05o5gT3n4Bg9ask4G2mRcfs/sJA9TdUWTIQV9nfV+uq01NxacwWObNLxL2HQwtC14rHMIUTESxuXKbR2DmvKs7o+w0yhl12mNfstvETt9E9u+wTVxOJD/BRns9rwigyGkbKtqfbgJwsGvRR+feyT/M7Ux2nqsTVkAXfYvkodGdmhW9COz+lNzM4c4IBrkCsuUUp1GVjOoO+5/PSVTxAmKqjOSvM5oDyNM6T1wnOedzGSRMIhTP+xfL0TDerPLXJRf2j2VjR9UpGQaJY5FwdgCWLpDI21nhVF+hLO6OTzizfU71btDVwZYWupcUsz5S4BmUoNieRMH85rk8OfO59ya1WQD3qUwpTbTYND9YRs2sbVidJB2a8XRixrRreo3bv9bpvcRIqla+YPNFP82MYUat10hBqHgancoLVVz3axMgrcXXAtNh2BEBbEuxBS8mvH+9jSZDPpc4+rYuVCmuEOvs5O8/Tw2c0mxxF0aVvxcJ31dF24FQT4ui3apqN+5nQUKM/rfKqqJ1f/ltoO/VQ7dKc2Ob22x4aJnUa8K/h7XmY9wk+Zn2BnqIxNpVHjmI5frl/TJRBuh9aiyYUVFbcJW8U+4iqmfDrZwNZJVjfoD0H5mDZdda5K9hmFRSY3Ql5x5iSffuZfkaYG27nEeVSN+GtW/p5soOXyqcTRpqr/ee6t/Le5H2U+M82zem6NxS22zH8OgFzaUSVEUUK538IJSthRAWGNjBF7jj1UJfW0kaPjd3A1IB0kz7IUGW/UMNKUJb2OjifqnD976RPqy8wRXOsEJiKJEDCUsA/WGmnZbPoqhtzLmVEy0OyBEDxcUnNodzLNTHP30KBurKtl9bpEYgDKB4VWnojYcPS/Ger7e24GJ43Zou+n59rEOjHoiAYbOvF+ALXXWWLU/7yrEzjCTEEn/hNdHuXr+Cg2DOpCsJEt8zP8D17TvwdDKqXT0aK6r6IuJfheOf5JgPJPfvKTvPe97+XXf/3XeeKJJ7j++ut5xStewdra2v/5w/+EjvULx/jNmZfQFnmkMPiHO9/E49cpg65fOQ2FrmKOjuV382ezH8LUc9E+rSb01/2bADggLrJWUIH3zvASdlig0t4BgBkJfF3nEhdHckCAA5YaTysoE6aSp7ox27TpyxdvziINwUy1T66lg1hzAhl9e/h5v7WERLKluQMrzNNdvQYJVPSCt1jU9ahC8hLrAmNZtcg20oSXHn8v128UeV6tS2IIvrErJTNxkVUNykutGpX0MNJVQcP+hTIvdr/8nOsvdQxksoEnu0TC4ZOv+xG88XOcZZ/+jibPe/Q/4wV1NlK1cCyVdkDq8NXsJT6VzfLn7s+wvm8nv5r7j9x/4Ebc1CMb+ixP6RrbaZU9tYPLpLGSja2LKU7F13J0Qv3bHc+qMXt28kHSxkmmL76BoDFLpaOe08aYuqep/ho3nm1SDAPsQIGr+cZPKiky8JbLIeM6iHhnbQ+Z/jpSCB44eDN33u3zvucv86DxBCeK6vcPN1NeoB20nygbPGQe55nqN1g3unyOPr8y+wH+w9Y/4R6jzvGiWnBvC6ewhcW8L3i65HFdts6as0ElkFhJTCoEn7r5RQCci9WifX21Rz6GhAQBvO7yU7hBi3pxjG/d/EKuk/t4nnwhUqas6KzveC9FGLquO3RIShkmr60wbasNbLyrTZwWXsu2R9/Ht7sTpNYESMnWeTUv65HK6retHK1sjti0CLX5U6XbwtVmbNluyqH5hNiAbGdkiiZJ6Tvx0Djr/i2TrPoGX5+yhyzSdF8ypkH5cb0RV/3zvKSmApu78sfImCH9pE09XKO/+SS9jFJMnN77Q+ydv0KxLdm9WtYnTbEFONLGkIJKrIKvgqnmwkV/C4GwcWTMofaa4jVyU9hxh2tOf1zdt7fK6axm0msXueXo72GHLfr+BIsa1DS1fNTW0kqDTZ4RHmNtFdy1zQw9LUte1GyKKTYQQuDHJc5usRXDGlsEzUnMtA5AahY5Xj7OjOXxbHaCn/78Jmk1HTLzrqHe4Ss6STKTjFPTQdQPrSUUzmqZvrBYKq4DFrPrukZOQlK7BDB0RV/1V9k0e6zkUt7w+h+mL8Jhn1Qr7tL14M+XIq7J/WtEqhICkdxDIgtEchvjmilJ+xPMz/pQ6FKoqOfjJR5bulsQZopITY5ndZJQjEB5KckzY5Vo6CTNrZtw4Mb34d/2M+zenMOKJG7XwPIaFHtaSm8OEgFqPf0+oRJ6QbfCcuesuj/dci12ttLMGFj9Eq14J55g2KYp0++wa3WFhfIEiTBok8NyN4by9WqmSi6+DjedwNBbdyBN/nDNZanngWYXI13/u16qMHduBb+qSpuq/gqxaeLrpKz6Vj2BZMBEU31nIzOqIe+2JsinBl/79Bdpl1SC8s74KRI5pefQGgWZMhWssZgxSJBkUg/XMdmvcbR51fgCjCVK9VN3TRIxQuWZMNBh4OjqZvrqGQ2SPpmky1x/afhbkeUhkpRz2ZAvZUbqkyOuCvgmehoY2UWaPvjaKKxOmXKniY+LgTF0QJ+gQU2D8uvkOR6Yunb4nQ9OmKwbreHfb+3/AQ4x59nGQ+ltbLS20jUUeJyyIwLHGdaUO3Z/yIZ2zZ3k51Rg/GB0O08EBxBCEmU/ym8dUnNprn4DrrRw2mrPvJgzyMZ9Tm4cZaHzDQDaZKhZSg13W/sUhfZ2OrHagzKaWXVSsHTA62uQlJgOH5zpsSamWdAAYEvs4jV24cUeLQvO6fm/balEHIcExEQa6My1rlJZAEXqNAoWiQGJLmkoWQnFqdNUtOnU+ZzBcnacUtIm1v2qy1E6lNmHGgjY2rG/pWWvAyOsvk4IXW301tFsgnRcKs06x0omKRLf9PEtA7SHRK6vWq95IouBKjvY6C8QOXWqmrUfqBGq2XmMq8wG29YAlPfJToQEOhlyrJdyURv0bUnL5PpdXr0Yc0MEr1+LycouXqrb3QVF/M4sXhSypEH51ODa2g1yxRGoGHB+g3fGGQBkLYnOBuqm265PqMtuavHY0Iys0pvlrZcjbqwlBEbKM70qaUOxwfk0S0E0hklpdZ4Yz3iMjuhj6HM4U2odEXFIRremqmr5sR2MUU1m8AdMuWfgXgUGLd0SqxKb2NGgPZzJTc0T+AzM+LrcOfkFTLGKK1a4pFVJs8HAZbxLt+Fyfn43SWpgadBlXAXKXSJsnfDNhH0uaVA+rg3+7GElNFj5Zcaq6tzXts/x41f+jqlkhXfNf47XbnyN2xZPc+tllVwbzDeQTG0a/O6OH2OqavGsThy49jg9DUxV+2EwwwRhCGzddlWmIzl117GGLVO7unwq8lMKNOGqdoB5UcFMU8br1eEcGdeM/b7OPFacDllkg4RW5CD0cxw4sPtRMGxtFrhqzA4kJ7C7ag3t6ZjjwYrumZ6WmWnPDduslbt6bUsH8nU1f/s6+Y2/nQ1tyObq97HnZPASSUW3P2uV66x7KmmRlQE7tOpwR1phxoaMXuGrjsDq61IzS0JGzZsksTESia/boQaWSd3PsvXWBW7n27g9NV6blHhat3esJN87Jm/wTwSUv//97+cnfuIneOc738k111zDBz7wATKZDH/xF3/x//rS/q8dl44/xdfmXsoVe5KSrHLL+irSMElNk/0LfQ4tJ1RQTOGJ7G4O5CeIxkchzG5ziQcO38GmXaRAh12GAozbmkukQCYYx+oUccIUN+wj0mTowA4gTcGBnK416leoJhJv8/QQlIPqm/ymhzewBqDeKVAM+kxVtTHVxjyBfRFL2qw++cPIVAX6Zc2UpxWHsYkM79n6dfY39g77MXv1veTTDFf8K7w094cAPLk7g6hc4IJUG0qpUaXBEaS3EwnkG33KlzqUO6M6qCTqkhLyA3wSgK/s28Lntt7EBbEXI00oNq6QiQPalkdHg4r1rMunzD6/2anwt4++Gvf+ZTpJhnVjijOT2+hZDhPdIk7qslgcp56bAZlSCc8RplVyqQq2/7P1ayAEB+dDttQcQPLs+OO4F55BICjJ7BCUr1emeGr/zSTCYqoF1ywtYYUXCb3D9A/cDoag3Ip51/mQCKnGUHocrNYBuDg2Sde0eVDcyaOVG4a1nNc0U+Y6KdO9hNA0qRVnONl4hJ8cu5f/7l3gicIzPOU+w3+f/TBfL6kxm1tf51GnxX867NHL+YyNJdTtTUxgl2aonz4wxTN79/LNG24B4BUrauH/u3GVFJmOctx2/AEAPn/Xazinfy86fz8rjlrgp/pyCMoLTfX5l66N5taMTsdeSq8jU9/P18fVHNvSSvjvtRfx8vrzEc48Y5tqjq5MbqVaHAMhQEr8sM9rTHUNg37F99xWxOmODNVSIyQpWHgalMfGVTSdPpywiaPbcZzW7s67ks+O/t1MeNHkJe7e8nbumnkLdzm7KC9+HDts0c3OML/1Lo5cgEKkTGNss4mhgUc5LmBpCVtFqE2nh+SyrwLvwy2lvBCGyZltO5hcf5Lbo1/j84f/gDBUG+t4s44X1AgTFZDUfbUhtYSaGyYDtuNRnhYHGeuo4K5pjfo9L7kDQKU2wkK/QM81aGUVsD+3PofUxlypWSI1Up7NX+S2R08wFgjccNeQKXcNxSTO6+dcivPUbXWuWcPGrF4mp5mC01OKsd63NJKthw3FmHQNNeY9s8cVo8Fi2aV15TJX/BrhQE4Xd5FOyk3BKoboYFU/RVK/Ahj00xuJ0zkONxXzF3fHWZjRra6WFbDK9ce5dU0ZYoqgRBC5kPaR2kfBSW3+3eK7uD1b5tau2vxf3p/BMhys6euZue69NLqvp30qR9QxKOmWQZEO3INIna8TtTjZM+i0J4fmZH2zjyELSCNLI2NQiByWwjF8A2INNPx+m21rq6SGSVM7oCdBREYz5ZcmNoktA8e6eTh+aeJzoW/xcNLB0AY9iU7qbZTKVJoN/I563ov5i8SmxQtWe+zMXQuGA1qpEYs6Fd0zvuFfBcrbRVIjJCjoVkPtSWaMFWJt8pYYKmGWTeaJDMGKq75jq+FwUINyY+C2ro9CujSUSPYcD1vXEWfCPoYOAGe0UiOra8rXtIFeMW6zPR5J3GPLQYqYVBgIOTLPK1uXGE8tcoG6iHLqU5tJkNqluUaZUrtFTr+PA1NIU2xQtRQo35/Ms9dT+6hIU6QQPOaN1pMZ3QFkkWkkgnpznE1HMUjTRofAcYfslW8H2IH6t0D22OE9BcDn09s5mSrG7gXNp3iq3OOit4mVulwf76DSV0z5xaxBNuyzcdlksfsgAE1yXNAeH3uDE/jSI4gVKPb0+ObNDltzSlGW0d4d0ixw76xi4uc1KJ/oZ8lrlczD4xZC1y7vW5lmx9n9IKClTdzm2s9tw1SWNaQhaBRsElRSoGSZ5AprlDQov5AzWfSnEEJiawA+lfSeY/QGYOnynqZmuQf/Hui9Y6BUtYhpaZY7dTz2nz9HxxI8qR4dOzLjuEMH9i5mEuNpGXDNFvTdo2y4m8Pe9KXYBCmpVULiQM25vgiIdcLNo48/0SUVo6TMBmqNLMoM+aDHro4a80ooyaRdfP0eprEk19pNqVYeKrLGNcvvhV18p8xzD4mhmXLPiACJpT0SCv0uQkoiy2Zdd9WohRWOltX33bI+zntOq/X2U3NNGqKPpXu8Z7AgNXG0V8C3Skoh55vfpk0wfCe9CQ1o43DIzPdtSaz9DHrdvejXnHN5g2zcQ0pVe24bG6SALQWe1GUwhskdtccBOGbuoRr4GCLBEeew0xUuDox8yWBIofdLQbc1yV/d/xv4aRZIsHUpWqDBbXkwRlEwnMf51CIXSeyrelvb2U1KjdGc/Zkrn+C/P/4/+dWLf8p/PfP7dJMy115QCf/8EJRHvHTB5ue+UOfF33l8yJQb1g6aefW8srFW5khJ4Lo4YVn/daTY6bk2Tkc9u1Sozi19X1CggZeArU/nCJNjh25hvF4bgvIJfcl+GuAG6ZBFdmREL3EwNEM+cGD3opBkAOm0Cd61/dPDdSfUifsrXpaQGAODktwCQiBkSn5gPqrjJ0to+boBCQLb9qjpTiYZiuS3tSEvmJVFbKHW63auR6+j4gpftAk0wF8XLWy7P1QlrbkCfwjKUwxHq3djm2IzIsMIlM/tXWB2aoEQmxOras6uWuM8qef89u4Bfu/nf5bvleO7HpSHYcjRo0e5++67hz8zDIO7776bhx9++H/7mSAIaDabz/nvu/345Ef/gIp7gR9d/Bzv4Xf45eObvP7CBbZXu3zfEz2eSWtM2Yp1eSp/AG+6SbRrgmhPnj/K/CH/cvnTHLz4LJ+YeiUA39dWG/dLl48S2F8iOH0PE/8+oNzrIYBbqk/za2t/RkmDA5m32W4ot/V6u8SpfkK9tJedKxFGKsn0U976jRb5HhgalPeygvH+OC87/hiv//LfMHfxBN3sBVIR05pXwEyKhD3NRQqywR2do/ynK4JbKlewCootEbHLXFMBmL/KfxZ6j7NVXqbvePxR4d08aiilwK7F80w78xya+AztMcVGrDw0yZ5VBWQy/ZTzpRNEhuQV3MMueZbAMbjPuQuAF589yv5FxZqeLW/jxcnxoQHXZzJ6ERVAIol9LWcUgoXKJFOdPE6a4cG91wPgtR8gSdYQ0mZSu0+nwmCu1uauYypgnLIM3nD63cjFE0RLj1NKs4y1tVPs2DSNXbcxoVniiY1jCCTt0jvANDDWevzQI3W8VF3SoC7stUsJZpJQ7DSZkYtIYfCFPbcDMN1LqYQqTzpVU5vV0vQOAMaXY8yMUlnEJhiFJbpZtcCvnPoIn1t+kCfTGMuFX33v++iaKvC4paprkScyfO1un7Pbd4JMuWstpS8CTmYVuz8ZTrLv4iNMbCwTOS7vecWd/PyNPvdMJKz52piknyI0i5TVmd2XroxA+au0++o/bLF5PHueKKfe9ztrKZP+Tt6z/DZ+vP586KjPLk1upV4aMJ0C12zxsUkFJlLDoOkJHn7eNdQyKXLYeqyPUZRYwah27vnrMbuvjDbXvwku8yHdCqZpCTb9ea7rKmbqc6h363BplSlPJWO2ZfYys1hl94XPA3Bl+8t45eMGjbKaK0U/JdXnv0bPc0GbsUhveLLDJU/JlWe7lwC1KJ+4RvWknliYp0tKWlGS3ci2qeUKyPSM/ruS9yZamkpYo26dZ9V8giB0yGmTt44YsT8Rat5ZGpTPtNS4xfFRou43uHL5diKtivBt9cyOuaewTHWuQpoftt2zNXtx2RwwSmUSHYgbdDCL2xhvq2u4NK6YpR1rCW5vArc3Tnf+YcKL36QVbrJYGqflSC44NaqVAs/8/V8y7wVEmsW0oy63mhWEdm4zu48Qr6r63435F9CoV9gSq/kWdcaILBMrSonO3oHXzCJlgoFBiqRpRMi+hZmo688mHs9vHeHargJId1cTZrsp+8UpZty3Qlsl+hrJKzn+2Czz35xhQqsJQn3vYeQxz3b+YtPlTzc85oOQWPeI71k9ssFAFi3wpcCLTXwjJjYFVhrjhj3GNlawU8lr+4d5aXgtzVaZgg5GESVadg2XA8NnKRBk4gyX3VVsDWQauj3lZrFMJkip6DG5Uj4JmPzaOYdbJl7Fjsz1oPv6JnaNsZZup+dliHSde6/rEDo1UkvgtzvkOntwjfbQeT00Bo7glwD48pSaF6/q3EwxhVBGNEJlJiW1Vj0r1jB0zXfH8chl1Z+tNAVdM7kLBYYHEuA17SeSjztsD0fAOLYsGl5CKgSeHDG4QsS8Okm5sW5ipCmfPfUnvPTmNUxX3WOdMuVeZ+i8PgjFTbFOTc/5ctTg3eHfcfXxjN9gxWhwtGziSLVOVPTzWa1tZTWjnvGErGr5ulqvcroNWyxCMuJxbCOgnVT4lthGPTNGgxwGkp39eb5eUGD/umSO3ZHyEDibNyCIiXsWeVvXVJLnQlmbMMlL9FOHIC3rcVPnvebmDxOON/UzUuPTHP8FAreILSMWNADI9srkV9Wac++0haUl6n1/ksUJ9awb2hxxW1eNoa1Z1MlAvUO1gjNM1piYVFq7sDCJSVnICGp2iYaZI9QJxEqcDOXrgV5vLF2z3ko1UNN7tGHoUjtDYCcxAujo60gdl70X1f72me1qPu/0Z7E0wMoFPbYt98loUL7pQGzEGHF92PLMloJSJGl7GVbbaj3smD2kTlq5BJilBsIasbUtqftOpz65fpcduvyjkEgcGZEZOP9pNn6sNjMEXCXdzcV2Q+xgQs8N9XlBB0PL9y0jxRIpTqJAiylT8gNXdFPN0/VgjOOayc3rd/1jczZfnE1JUp9AKsd4IQRrtZfjaOXNh2deD4BvPEYsakPZsj+uTbdkNJSvR55BlFGxTalbGo7BMyWTTNRH6pKEnBGwOWhRq6WckWnx4ppKDG328lRD3XJRNOn1qqy7grYJBgbTfoDw84BFQYS04nHKicCkhhApaSpY0eM1qZN9fhjStQQbg3a6nRTLHLh39ygZG2T6KRK4t3I7FikV3Tq3HLXo9gze91//gtcd+zveuPKwfgYRe6NJSt2USvcoTdFnwxEIYSLHlDolp0G5NCSdTAVLt10lvRqUW3ha3WCagr5tkJoKlA+c11NSfOMz/NVbfo56Lj9M3Ezqd8NLAtwwJdVMuTVQjskQZDr0yPGjgERrLVyZYsiEXXEbkAjjCcqB9okx87R0OUqS0yRB1EDqJBL63bc1KI9ICHBwzT6b2kOnYhTY/ap5XrLzXrYxjiXUmtzzTU46Kk4wRUIstREuglVvfmjwt+oZZHoDRYGJqcF+ktoUGzEZjUtSw2D32JOkUvBHvJecTq4s2ROcKJrEQuLj41mjRPI/9eO7HpRvbGyQJAlTU8+VKExNTbGysvK//cxv/dZvUSwWh/9t27btf/t7301HNgn56+Pv47fO/T57o/OEu7/AT3zmN/i3936OQk9CEJIzN4kxeCa/j5PxjUjLxNiR5VXpI9RDixc//CUeNI4AcFftUf7d+T/l7bUvsdf4AOnlzyGClMhWL+17r/wV7174FD+SVX1gZdZi2lF1zSdrRRoJSMOk0kn52b/9Ju/+4jpj7RQns46hF5lk+3HG+mPk0phDl85gAEavTt9fvurOJJV2j//Jj/GO+C/Z7hjYQYmxrcp51gqKOAKy5lc40n+WT7ccXhl/AYDjQtXI33b069xcf5ofGP8V8C9yfE+P1LSgH3H41BPkeiEHFkIaM98mkQKDlHfxJxi6nuXl/S+zb2WJbatqQ92sFHgJZXZoNmwhk8cUMf0XTZFMeuCOjCOuVKao9EtcmbyFejaPFbXJ1z9JH4ErbbJLT7KrscH3Pf0MP/TUQ6T+UzRKJ7gpa/LD7jjZl/4m9pabKckME5tqXNbGpsm6FRxde2uFR4mtLSTOFKQpohpwjQ5KBv03AW5pZHj5Ux9g/OGLZC5o9cGk2uD2xCo5kSKp8Q8AXNy2l7afIxd0cSe+pp6ZKfC15NEOlVnf1v4S9vE6umyebqzO/dI13b+3OMf923cBMNaZpxxJFp01ntY9rCeiMeJE8rIH/x4nCqk7Bg9NWPynH/wBOromb2swYsrzrQbTvZRDzVRfb43bNhQIatuC9x/0uFCcwEwlO46dJTij3Ot/qPpybtTM1/LkVjZLunYrDfjm9IN8vtxF6MzsV2+0yNtzXJyZJdE9bw3ZJco4hNGohvSnzgXUT9cYq1axuiFfffHziNNRzWS9/ClMUr5evhnD+Qlq4REAPEMFGTm7TG16jiv5R+naMZGdw3BfTL2oFB47LJ9LrhqnO2t3AtAmoNhTG7id2KzZig2bCy6p+SDm+ZnKh6nsb9NbcXGrRwg1QxeZJhe2THPPDYp5sOICuXYX7cNDEq7zlr3/jT8aa1OpVjG1sdUQr0jJeE+xWaGlANVMX11Ldu0YSXCU/HqJjla3eFrKGwiJMNWfBzXrIk0QUl3XvDbFa3jTZLVzsSG6mBMHmKiq87higthtYaVQaByk0LiGCzN30jr+CY5v3c4Xrn8h7bHX8DNLb+Y3L2ZJRMol3yLSYM6Ku9ypa0sBnFKfZE2BclG+lqVzLXwDECkytYl7RfIXJXlq+N0bubDlYR4bf4w1I2DNryGCBDNWiYmpaJyX128bfvferuSXTjUo23+CKVrEtkrMmM4sjuERtmwqhkryxZZBbBhEkcc35AtZ1+/PcVlF2rrfsdmn3NHmUa4KYG8ILDzRZzJa5cRDr+XIznNM1tZ59ULI/l6Onekknf52yvo9M8UYbb9DLh7NX4BinKFnt3G1XDYT6GC9NEa9uAcDQd1pUPPW2dWz8fXacqRyO57lMuZu4YDvkw0lXqh7omuzt7gXDZ3qibNYCFzRGYKvjqllthqUf2Snx32FUc33hXiBMFEAu5OoeZ4XVRztRdB1PHKxS2COVF+2DJlFzSt3IHe0Ro7+W9Pn7vuPFcdIhYGXPldWPS6O8S82t/LJRy6xI1jGNiSOr4K/289cx28t7uO6WNWtqnKABJPNISivRA2OyHP8+rMrw77fB9mLY+T56ec5ODLWv1cHIOnmWdCmoh4r2OP+UL6e1XXoPatNSd4HwEo6RsXsgGHQ0EZmO3pLnJcRrawasy4BH9xp8aUZm15HS10tnTQkz1o6MFWq8yR96rpriKP3Pml3iRz1vPf21DOSulXXa7pfZNUTqs2RtLH740RC8tC4haXXwNie4MIelRhoaPZxVrtTe5pFnenpMrTMFMNNBCitPF9/roOvjdDOZOcIbfX8MpE9lK/3IpWkN2UekdpoEpySlkDnNIvbNxleW0+DciyHXZcvYaQJD0w7hLKHb7pMaofsXNDj9osBGa2KqNkws2Iwtd5HAj1d8jPVl3TIsrxZAqBj9JH6O7wIMFK80uXh/XVC/WzxKfX77NQeE/lUkkqDrL68sRSC3BUsucGyNsrKpB6mNHByo7KG46WmfpbPLffwzYiClkoXaFJu1wFYFdMEic1FZztLHoS688Nf7HJ4/36XtpXBSNT8GBiKdxbfiKlTUE/mn0eY7kCIiB3y6dH5xjQoF8lQvh5mLCJdQvWi9RhHQiRSzuUMMkkHQ3tUHEv3DB26B6DckwHXt1Qd+9lwhp5mfA1anG+AHUfDmvDDW86zlu7BsLYwEV7h0qE8E/2R83oQuvQ31cs4rfuWD1qcXs6o8+7opPh6zw+dBtOhGq+ecPmFA/+WL4zfyee2vZCufg/GGmo+3nj8GX74vNpXBQlFU1B3uzhsUOi2hmz5tuIhzFQy3VPssGnHtPIDc97guUy5aeH0+7ycb/D63H00tDHtdLw2lK4HxJjW4+zopIS2Mypx0MkTP+1rplytgaZed4p2gJEko5ryMCTVoLzY77KNy2TCMnnzU8w6v8ZbW0pW3nMN2tp8znK1N0ywTqjXWpE8tyVaRMxSKY9r9FjRXRHGkgJIwbi3wqyoDEG5SCXrcoyAQeCq5nRWeizb60NTzVVP4Ok1IY1zmOZIyZBpgm/1hrFclwxf3HgTR8UtbNMJ2Xl3msAULGd0ckUrlL4Xju96UP7/y/G+972PRqMx/G9+fv7/9SX9H4+wsJUYHwNwNnPIye9g+Acobqo6uQFLftneQdf0OYGSZI73qqwJg2asDB9uOHOeo04FA8nPL3wMUDXcmYke5Et88Tb1yLcGaoE97KrNf7zoYDl1AJzcCpavNgZBwqu/+SFe/NB/xW9fpLzzMwgk0jCZtJ5gTLeaGm+phchq1eln1HenXhVDCBr1LZAI3MISfmYDt7GT3V1t4hWUMYwqBesjvCVcJ4ggWnqEklTn37V+khc8fh8TbpcrlsX/qJS4VFwgGFeS3/L6Au+69wyHzz2DnV0lTg2M2GOOy/w8v8tb5Ud48YoKEiu7Xop14LVMzO3jJnmQ7XoTlVmbHWIVfAt2qGB069IlABZK44TeVk5vuRGAvUtfYEozDhkMVqzP8fxzf8uO+gWaRheE5JJ7hSdEgmWYGLlJkqTNmHiQqdVFkCk9P8fXJ20+u18lmoxmmyCjWAojaiALNvv14vpMbhSATsRlTlWeZkkIbnr0waHcDGBPR43/icwJOslDkKbUSuPMT05x8sbvIIyITLPAez+TcLiknNelloqOh5v4nQ5Bx+TS8ac4sPcmIhFxqGni9zpIw6Ob/34A9tdUYmHRWaNl9ajpOqUJOcHs6jz//lvf4cOPdLjr4irEanyLoaQixRCUT3X6vGFejeGTZZMrySkM4E36Z2fGFBP4gqWQzLNfJDzxOT5aUaaAb9soATA/u4sTe1XSJtP8e5acHi86ZeNrafqp3RUO9a7nzPadmLptjpl0CCwXJzUwUslrFiPKjZiOlGyWysRZF2kZJLZeFgVc2zgOwIe2vJFrOg6moZhUmicJN5RSoFA+wBM7JnhqmwrYLu5Q3RLSdJEZcjzhq3f35kgx4icostRTge5ktIVcXyU8DnfV7/nGgxRkk9xcnyQwuaa2zi+s/BA39+cwF8+yUEhZKK+SiBAhTWavNMgFvr5ktWl+q9hE9ldol3SLmM6gNjFhe1u9szVXBTrbAhs7jpB6PhWjFl0dyIRGkTI2M61RR4DB4SY1bFNtrAsa/K9mxygPr6WDWdnN1LqaM2PRPlpbLrJUNlUbN2Bl+gU8c+D5rJbVNe0JZ/Gly+2bCXsLb+ZcPk+oGWDXtNguR323vVJIUj2PjLoYbo5Mp4uQCbauJ25emeCBBw7TaX8TC0EajnElf4W23WXdaSPCCEN3a9jZ38K1XeU90dBMwauqnx4aLpleSNJU4Hjc20rcs8l7q9iRZPelk0RhgEgMHov2D6/vmAiHMsK+2WempgG6bv9SlAaOEXCwd5ZC0mFirIEl4cfOj6SXFVnBT1WwHVsZDFEj3x8FfQCzvRJIyEYquTLdrlAMU/78KfCuebW6J7/K99dexLWtEfj1TJ+7pl/H3VvezvXmQWZtMZSw90rqHZBBRKoDK2FtxxUdhJDDmvKGdsm1TbXHdl2b35/5BKdtNVangjNI1DOL0n0E2BhI9rXP8eaVL1M0GhQ7s3TdUQ/yrOwyrlkwR+vNm9p1uxC3cXNdCt1R67Sz6QGCuIirM0+1UH2XaT5CX0Rc0zk5/F2joO7v8OoEFgbj2rDOEAYGNYRI2LRL6n57HQwh+cGVx9iqE7gFc4wnrWW8ZJQA6BkeJjGmgPlArV2WsczOuc5Qvp7T6pGm3SSrlUjnjSIzQjHEfe2psaO3SNsr8J3xB7jHfZSPud/mT/d6hKag3VK/M2DKm+Q42b2BpjYGvUVsclG3T3J0a6HsoovQSpP3XfpTfvCx+/i+p/6eu5/6EM9vPUQq0iEzB3AlYxCYAjsBKSXCcHB1mNjTtbIzml5uZRXg29pW71Co3asHR279iHoeokNF16uezuzEMFUyywu9q5jyKn2dJHT7Y8Ra+VPU/57XEt2+KdBlrfQ0M+1JyZNzU5S6dSJDcE6X+W33VOJo/2KLHdUWWQZzSTK7YhJpKXpPB/+TGpQ3dMI0MLpIrSQpdJT6xKssDO/PaKRAB4HBgbbJoM23Kw1E4pDTf89GMOUFBPln6ImUts7556SHm+/jaFB+ttBnwRf/GJRbMTu6CxyUZ3gVD1Bp1QFYNaZ5YOlFtColWq7J3/gmP3Wzz//c64IQ1I0iBjYJKV2dyNjZ1cabwiEXunQT1b7qOqH2OcNKKdMHJDJM8DUB0/UzhDque8mqurFFLyIxBL3IxtKMejMtDDuZ+FYeCTyveQyTlMtykmqYpafnpiEaLHQjvH53WFduVrdxRe7EsLbz0PW3sLrdZzKQw3ryfpQhv6LONauVXgNH+ot5tbbNdVIq6QYz+XuR+TOMt9V62ZBFeobHTxz6TX5x578bdiIpGAFH7/sitzvnsMUATGp1W3A/QSwotup8eUZ9/y29Ah98tMueujZG8yTdzA5AMrn/rzHtq0gpIRhzN3g+T1AWLQydEHlr61O8/Bk1T0MRk4pFDrZq9J0RKB8PJW4i8dIQJ0xJdMmYoffpgt3HTCQHly8zU99gx+YyntcAJJVOk0P9Y0yudynafw1AJVHzpuUbdAZzU5cFbe2uEOn3Q2oGfwDKY5FwcaqAb/Sp0yEwwJYWdm8ckdhMY2No5j3TS/jy3lexoc1khS7xcFGlrCOmfCRfT+I8hpEgtFLEbQisVODohNCnm+/iq66KP6cS9W5c8RQbX/VUYqSkS46+F47velA+Pj6OaZqsrq4+5+erq6tMT0//bz/jui6FQuE5/323H8nqGk2zBECmLfA7ec6OvY0LlR8EYMpWctULhtr0L2mJSCm+yKetcQwpCK2UeuEiHy1d5dKoJVvZqQB74ghCt3OZitTifCCZp3/3FvZmNfMauVROHmMycy8ATnERUQzJdZepbPzV0N08cX1Wk91kkyyQsmNFbahmp0UimiRmj3TsNEhJ1rrMnQ9vcsfDVSadX6NUDYjdurrAII9j/ltM0aRIyr+u1jmO4EeW/4IjjaO87v5PYUhJkIc3b93JqmXhGB3cMQUGRBzxiWv/G42d9+CkNhKDrUd/Eas3xvN4lO/n72lXlVIi74zjH3g1L8zchYtLpamASrw1g5OxsKKAuOQj0pSXf/1z2GFAz/V5YN/tJKbFwY0mL15ZY1w7yub1IrLkjlp1ANx58gpnz/wD/flH6B/7Wz7Z+QcW4gO83f8BZvRqKKWkWVcbvtuGIKPk/sLoM+7ZjKFMk065ahHqaZZiRzDLjuQptjcus31tFCDcMq8Yn0+OPYBIIsp1tYkdO7AbjJSoeZj3fDLP/qUMp5xDau4kJqE2UJrtL2EsdPn0R/6Qt7zxrSzZ6xjAdEMF19JU9/z8NTXui7aaB/OuShpMGCoAujWe49pGysTKs/zQw/PMNiJ+/kwf34DUzPDSmbfxU5k38eMX1djfP2WzoOWMr12MlYQVMFOJcaHBoXVVh7xhrPONwuNc04TnrdZITItqWW+q7fO8/GmXd9zD0MTm51beRq4dcmb7LjLd40RWCyc4S9yPiVyfD3yxwa8e63OShKTiYacxt144zquf/hZaKUs+6VBJ1KL/RP4Q9/A5LrUU8E5bp7h/QrG0M/4upjsup8Y+CGmA1NLf5dwzCCEorx9Uz1mXIWyQsq7dfSvRFm5dU6B8LrgIRLiGAvuGVmTdVfO4vXuEI+xhwprEjiTlXpbYUe9svuWzbVM7u5opP796O5a0uG//PA/fpObNplXn1Q99iRctNnFjHWDKdfqGxEth38aoVlKkbSo6cmxSYrJvceSKAuVpOprrJanmRlcIGlqe23AL5DVTjmwgTJtrm+rfuo7HlAcfenmR1clnCdxNECZLW15OO6PbskSj2ve90RZ+eCFPqIFZcdsBHKECmRRwnITGdI7VrvqZO36QaOM0GS2xa82rdT+KtKtvfQcAgdVlqfIE2fE/wA0VmLyjeTMWJmedeZ4IEgxq5K3PDK/FswOSTZU0mfS2kYQGtltlstbi9V/5GGMXjiEkdKNRvXxXSGIty3OCmP2L6h4Tu8nDfsD9XkjotMnoWmjXi7C23shMOFq/J9IC7bq6/55jMpsss6OnEqm2rT430RojE2cwMUlIKHWLvHA1Yk87ZboyhyfA8hv8y7Uf4Lqmeq4XW0qpVDDHRs/TgjENyrvaCDINDdDA0UhcWtknkZIhU97WLaw81hCpBCHwozk+6T7Ff5k1WQnmhzXlhthCV3/ur09/kj88/Vu8u/lxSsEcPXsEyvO0qdBApOmQKW/7uu1T0iEtpkzXRiavQk4Sp4WhZPtSu0yUGviiwcPu17F1WZa6yZQ0zDDZUwC3NfQWhlArH2pWSV1vTdcTm0eROphesOs8G6b46ShxUjcLTGuDqzXUu2WJJfaH0ZDFyyQ5/d0NMtqQcl0W2a5bD+pKCHb0l+i6Od7x7j9nI2io3udameKKt2M4+ylcJV+vGkXOavf/g2IVQztSW7qeet/aRW5+ssGhky12dtYZ7zbY0UiZaTt022VK1If1uAAnc+pcZpwgdYnB1tXmc8ZqKniuF8dsdxOjC3ZfxWNSs/RClx7UjDYV3QP7dHYOf0YRDX7kDZnyIK6zXFB1vZnONmLNBhY0gZaLr2LKE0ncN4m1OZslBZt5n2JHDeLjrgJFe6NJEqeCJfvg1chqJUnDlHhRSqqdwges/GQ/pSYrBLqO3KE9BOX5lt5ryqNWdKR9DKHOdU3vuQ7Qdjg+NG0rxCnb0jGENMj3oyHoyksPv9wduvKv+Kqe/3/1YPDNiILoc3P6LAe4QEWbd65Zk9xTfeVwfty/q8TjY5bqLY7uJQ8seo0hKJ8M1GerdpHdHUk3eTFSGmwzVqk4XUw3YXwVHD9GIClE+tm7eQLd5lGXsnNWV0RFgYUxMHtLTLTADsfKExsmL6o/AcBRuZc0Sgj13meIJr2khR90h3XltHbwrT1lHjpyAyf23zB8LgOmvJWUiXRicat+59w4Rsh02P1hRyflDfMP8sbs/+QHrY9TrqtJtJmUyOgygK7IDnu6Z0VI8JXfZi8LmEOGVx3X1ir0E4tSs8Z90zb/fXeLlgXXNVLuXFUxV5qFwNmGk1+hcv13wLi6XFZyeNul4d+yupzFbvlco/trB0QEwuHG1hN0/AwNW/V/B2U86yf959SUD4zY8naAk0bs3FzmdU9/i3zQ48CBbzM9fQYvjnhB8yg7NkZdqtw0INNPCW3BsvYsKemE97buMnIAByOJIcyhv0dEQsPJIPNN7DgYmuo57Vm85g4cnRzpWRb5ZsqzW4+w7ilQbhvNYflZTrq6G4eSr/uBltDHOYRgyJYn0qV8tICrlTiXzFuoFtVeXtAqhCVPPbvlzDE+63yHk42n+F45vutBueM43HTTTdx3333Dn6Vpyn333cftt9/+//DK/u8ejcoNbLoDt9CAtc2bWTeyhGICO7vOlKMCi7OG2vgS3QZsa3+ekz2VKa/mQ+6dPs/XMz6nHJunOcDneQUA2akQa/IQ5aSCJRJyuh5qZ3+J8aROqaoWkqhX4rfuOM3f8QjW/s8zffNHaX+fNsGZ2oqs6ToY18doq/H30iqlbo8Sqk+i1W5g77oX3/4WudNPsqt3DDtNsWNJLpqnKD9LpEF5HOT4F/Ev09eB95ubbd6+8nKePnYbZx8ah7pagD68fYauCMiT47fCOlOz2lU7jkiMGCcscMqsEZlt/MZedjz8m+Tn76S/eIT0ygtpRhU+JF0elC1McY5AbvDwQgN6MfgWJ286iC5VZffFUzy4ZTfjm0pytapZ+X971uTH6z/G2+Z/BDu1cLWssypGgR2AG7Z53Yl7iI7+BSvLT7I//yZu5WYsw2Z/Rwc9K11aXRWkS2OaxNkOUpJY4+zXrpuXSJkf1HzqBMDO/ix9P+Kvt76FPWuZ4Tn3NSIezhzjaPYkwkg4dEKZnl3ZfhtRtIf+4lvY1qryTHE3i0IlKbxmwKmMAltb+ksYtZCN4o186o//C/OOSoLNdUY1dKIWcENDLYaXE580KjDvqI16XExRdqYYS8v0RJ9yb5x39koUUnjdYoxl9zm+81uMeyM2ZcUTfHXa4uHJMRJSSpHk9jXFgN2x0iUMqxR66u97ejv5y4m/IybmD5+2eOniiC388Dfv4F33dMmFfSItn+wlHbrrp1gvV5hePoa0HmBm8WnGohlWxnNMCFUVfVokjBe7/MSX/pgDJy8yXdvkcP0y9BMOdlTwuOhOULMLZBvfZqWvgppL2yWf26lqZSe97djSIrR61J1jw+t6YtuTtI0uu22TTUaqhqxYJasZbUmGx7wmTUNgE2OLCziGmneurUx+bm3sGn72UOmFAGxvbCGyFVDpZrYz3vRwBdw8dTOvrL6dn1h9E2e2hEhPm9ZVTA5ffoR3zEti7ZA8E25Q09nz5y3Xh+eQSZ2pltpUI+Fy1wMW2+pqnlxbyqpaNiCvJWurlok0VF1uNrGQuiVKohN4+7RxUs/xKcVqrRIypZO/ADJhPCoTaofdSR3wP5nrkUjJ9W0Yt0wcAcW5HEKkbIg8F2y1Xly6bRcXApW4sbc+j9rSYxRitYF3quo6ojSmZbZwtOPxpfIxUreK5S7gdB7gcHcPN3ZU4uRruSe5Ygli/wsYokdXqnHIiS5BXc2HCU+9P8LaZGqjhiElZpIgooBMMEpamKmJpUPzO56xKGvGpu1m+I6bggcHjV2884IaeyEgs18Z0Z3Lqvd9Ii1ipdp0zxDs6gVktHFeqaTGf2cSk4sU6OtaPUwMDte0C78QbHcMZpwuJgb7NcF8rP4tngieYFNe5GxDOQ8XLTmsK695A5BhgHbCFcEGl2Y+S0oRcElJ6eugvSQTPF3/mw93k5DSdg3MNMa3tIkPZdxUlXVMJioZsiucJ4dNao4k+UVaWCRM1NeHTHmvrMa+ELcpywQRjcbZMw0s4iEo7yc2S101B8Z4mppWqgDYoc3l84odbNPn0+4jfNn5ivqcocZzU5dsTJl3AOAaRzmuO1xcjh4nFiZ+qp6BBNpReWhMt6R9M0xRpbJ6EEMHpG6g5tEJZ5H1CfU8N2WBla1TnJvYQkM/07neEl0/y/Lly9hBh8QYlVKZqQRnjpyt7rNJHjdKOOtv0de5yPObkomgjqUTPZ6xid8ymFiLcIiHCoRskmd5aR9uJ34OKD+VVddrJSGpBuXTm2reNnVieDI0hr2RASpBDWPdwO6o2CTyRh0vQDHl47ru/ERhF+xUSTQ/coagux/XSJ2HSOljJj5S+y/4qcBOJb6W1PZNgZkIwpqaF5blYulLGYDyR2ZneGTMxASuk3tJzIDUqZHTTGPTSnEjtc7ljTWuybyXrPkFJgNJ0yjhGGrdyKXtodTfq+l1oFgnNbRxl+yTaoOrXfEouaXGTylJ+gYUEsFsWqEsc+T7vWFbtLz08Qsj+fqiB3+0z+Wkt/Cc7/LNCM+K6OrOEuN9Nfc3nEkSb3Te01t0JxKdWJNCEJqSnr1AR4PyYqzGaNMucqSWkFKm4ewA4FBxFdNNEF2bou7kUNBJo7aTp+6N1CkAxzNqnCa6DmaUw0gcsiKiqZNGGSNH13G5U5u8XWI3FVki0eoUZI1ExuSC9hDo+b0peq7BN46MylUn+xJL9yiviQl6LfXsZ8UGRioRhkG23xlK4Oe6Kbt02965dGVYT94QHplklExbcdTYHXQuc5v/LDIVmGJQfqFbTVa2IxGU6mov+9juaX77GvUcilEJgDjvIo0cTmFRJSy1G6GXgf35DSqFDiEWUkI2jHCDhNX2dnzNygciJsBhd3AUaRjYcTxM3GzppnhpgBeO5Ov6VaBgB/iM7gfAsgOKFXXvL117CoOEMFV7t03I3mUdD2hfpgmd2NrRGyWbZCSxhuMAMQlx7NDe2sINo2ECxdjYhtfYPZSudz2TTr+MNIyh2sg3mvT09WalR0Yz5WuewO/3kEAUqHk0AOUBNn7SwtHqi1wEe+fXePN9x8jqd28pq96ZfDJP1WhjiOeOwz/l47selAO8973v5YMf/CAf+chHOHnyJO9+97vpdDq8853v/H99af/XjrB0huUxvWGGbTqNWTwiSmv34ObmmbRV4Hlf6bmKgYn+ClNXSnhmlouzPQIzIRaCK5bFSfZwia2kUmBnE8JJn7G0PNzUB8d/bP4HXjP5PzDjlKCfpZXpcHRfwhen7sWvXKD7/JR4THJg52HMeS2hcW2EDjinxTKT1zfZXdE1Nt027TSFRZXBzMU626pdwn1Ro+PVAegGBU4xxe/Fb+ZoupeT6U4e7k/wuNzBdLCKJRPaZobTWbUol/y7ORBGlLeojd2QEisRGAIiKYiMkFBEmHGWlaNv49K3fwYrGOOeaDf3yj7Z8HeYcf8VC63/wEKSYJ/S8kHP///Y+89wya6zzBv/rbVT5aqTQ/c5fToHtdStbFmSJTljG9s4YANjD2DPmGBgCGYGGGBgeMczgIHxDGEItrHBNsYYnINsK9jKqaXOOZw++dSpXLXzej+sdapazP/je11/4GJ/kbq7atcOKzz3c9/P/RC5HuVmjS2nHmA559Nxnu4/o9cuRuyudYmJOdw+yEuq97HU1IF8aL94Qfjo3Q6PzeiF8Orht3KzcPBVzGL3PLtbmyyCoGF6Ks9vMW13UgXCYb/5zGkSltMCLRtOljWw2R5sYT3r0M0FvH9NceNGzB2LVX4+8wC/ue2PUCazsOfy00yuXiW1XNr2e7HTlKGgxcO7byEym8HSRsBiRgdS44YBfdTfwa+MvJSrGf3OXlIfjJXSqs+YMRK6kjpE6y/nigHvFWuEmbxWcTydP8Ubojnms10W88Y1WeUo5fS1VYNFHuh+mR+4I0vNkzy+52bOGpfj3zwu+IWTXeSFk0yni1gm+NsR7WPJ3eCLQ09jK/hvxxLee6rJz53oMDZyPe4dP83Sfb9MbvvbsIXL2c4jdOunQAjWChVe+7WvM5XbzT2VN/PbJwNcs+cIFH94bgNncobsSMxKWmJbsI5zpsF1bT3nTuR3MRZVKXUcArMxxtk8884yq1YVS9pMix2g4FvXK2QSYPuXWRhaYdXZIMbjYQamdra1waxp2aJUhtQe4ZirN6uN3OeQxuRECoUajcgNHeh/dyq3nVFvC9vrE0Sm1VG9vBPl5HlJ3iJnXNZfV7+L7f4WZkJ9veu2xfJMzHUdl1BUiISFRYrb0Izp1mvq7FXaYGttCkytpZ+5gW5ugl2uYJcs8dpKjtvzFltzetyvGXMuKSrsbUFqpLoirVOwPsddhY/xU1f+ipmkim8UF04ck9g9tjkbvKbs8KoN/ffjRhrbbSZcMiBvXzbm9niBjKuTFWdEmdOuHsNjdo3F7nliFSHzY3idDfKGLYxMzWmkLBzrW1hj2gzKdwYta3b3ZviN+R/HxuKJwlGe8c7T9QTzRR1ofCrWhoNZEbCRGqMjdwJbuAjRZLjZ6J9LBj5ZY6Yzhk3GBNGxiLnpWEq53WSyl9LMlIiAnySDRLKrM7getyQIVcRv7zESRlXEVgmuKcuod3YTmdZrZQPKbeEwbsqIeqac4GBzMN5mXRg3QZatYIMO3bjJ0eQUT/BRzrWe0/clLUaa+neqzmawL4hcU6cY3E8+G/bbXm3YDWRX/04lSbFN14JcMgepBEtgxTEFexPEDBOraa49PBUxTA1bDMZfRehx/bInvoNrmJzRjnHQjzu6t3t+oOzwLIkUqi9fj5XksjGj2sVlxpNz/c/mlmZobhzW1y/bJCIllimxUiwEOdrk+475w8lhUpXFFk2GjBFZx86TCotssgnKBZ3edUwbib6PQ93WAW+xnaWYZpFJjOfrZOZp7yquqQlfKk7x0L6b+Ob+W3lgUid65vwFfNfjb3/v15FpTCIGIZqdgJAlima/aVBkslFlwdEAxhYL3FPt8sAzP8yE91NAisAnTHM0TNJr+pp6fJUK8q1uv090QkrH2vRvCOi4elwON/U8bBmglk0l5WtCiEqviTrv4Xb1XtKafJbUukZJIDpMBDroP53fRpJt9s03N+8uSZtM12MCk5C021tIjTqhHCoypqSkZ0B5vKTXmGze6jvFl0yt9bM7buJPdunxdFsrT0VlsJwapdTCEiu8svN/qIgQVIfrcl+jYF2kbH+MXR39DrPGQd4SXTB7pdrQSQK3sEFiyvzipEOo9L6ZZ6D0AMhG+n23bYEntXx3Kh2iELT75QIFlcFLM8jUA1IWcxYdW9C1XtzqN2tFZKwYP/LoeZKRWP97I1OE4cHvpubdDbcHap0zGUVJVekY47iMUbasuUMcruu5vjqux8be0hqWl5D2MpQNyCkbRaVvZbjgvLiF7hHjfj3eq1CQb2Bk7SXMdcZpmvGdJ4trh8z5iyQIXpncx2vLb6bo6CSzMAaJI3GjD/RKyRDblvS4G93YwA0ThsOBfL2lJvjuxB0kykaKlEqswLLIBwNQvrWbMBNco2gAVsICl5azePGgVdqKka/vcBf0XpsIBJvdGASpSgkMozy0oZ+5ErKfxMoa9UtjWM93u3KFJJQoY/CXm6nx0jGtrHuEW1kwasKx9ZBXBd8mY4zU0sijGs0wpI6QjVJml5YGoLyXkksCLV/fBOUmv1+0A4rqxYkS2w4plqqUaDJb08+3Ef8wAI6I2LOg94entuhxM+UrUIodLaOIVAoVS2ypx30sIpSAOHZpTIa4UchFU2qQXtmOWx+A8sSGeVeTLpug3HJadMzcHVOlvny95sTYSQxCEkf/GJR7ZES3z5S//okn+A+ffZy9C1dwpL75+YImysZ7enw6/z866fxzPf5ZgPJ3vOMd/O7v/i6/9mu/xuHDhzly5Ahf+9rX/i/zt3/OR9mZJCnoRc4J2shens/t/XXuP/BVbn7wr3FESEsInu/uf9H3wo0u28UOvnfmx3mzeHv/73dHEValTYRDFQ2kTme/SiHIk/fiF53jcPM0OzuXuPfRDWbXq/zexQ/wo2u38amzS4yd7oIFrTfZjLt/R62nweFCbrAZHBZXGNnfYTprjEp6bTqdYUIjz86ZBX4jpxc4S7TIG6a85lcA+OvkVbw9/HX+TfSfed60cLjV13K2xXwF7A4pGeaLd5HvJjzoW1hmgpYDSWpaKingt6c/yufcI5gSZTYshS/hruqjHHI1+LucToAQyFWffFMv+FYc8aavf5Lm2AvYxWPYwfNIFWOnCT95NuB86whH2kcAeNn6a1nZ0MZQvvViUL7SuYMPvvIgb3zrz7NnUjNDn+ZZHl39PFub+rOlosOt4WcI7JRTu7RTN5bktmrMuy/qCz9Owkac5VOzNn83q5/3dn8LmdIR3jD6KDNxlg8/1eCmM49QKB3tWwirqEi5Y3P7cw8DEE9PkeRr/OVr3s539t/Uv07ZitltWlFkRIAScCVKiY50uGLp9/O29cMcqsXkI8X3LccMG+OYK3GBsP4STq++Vr8De5jZgh6b381cZAqLJ4qnaTjQNRd2T0M/r6q/yKpfZc4YF9WLFT499iCnMhf5YuUrfNn+VR7tDlNwuzxy6FZ+8/Yf5uHiLLXJ/4e/Hd3BclRnrXeJi42jhI2QVCm8ievYU57jvvweXjn9LprOBFnj7vncHg1q3WFdD767nTJhnEa/B5dZuZO31V7Gu5t3c0c6QkX4WEs9rruia1FP5Hewr3ORepjBNxtjgQJjbZunCroWb0tmF4WexZltO/n4oSf488OfAwFrTo2j2DxyDVO+Sw1zkzAtwKKQW1rjnM7qWuRt6Ys7Sjzzegu3pAP2+Z4GlQeH7sZNPGKnRSwiIrfIxLZbqdgSP/Wx5REkkg++8HZu7WgQtG5JdtuaZf/2hMey6VUuojNmXA0YuTRt0CrdBMac6tHDL8MTsNfUClpCMOlIpkv6z2PhLoQS2NYYN9USUsOUZ6wqZftjFJ3j/MrFP+NvTv8kh/y/MW6yAVk/Zr/pFb6vq881btp/Ob0Mx6MOgYgYtjIMj8zhSa1CWGtv5azJqgzZK0Qi4YpVBRSlLTNMtC7ovtPhIGARMsL+R9JEK5X80sJ7yKVZzrnrfHTrR3FSj64nSQw7/IIao2tAfrMU0I7qSCEZyUyTWzxEpTUAhzL0yYZ6Ddxen6Bi1jGVSn7svg/gbXsjX3q4w7+bd3kZNnuwSFRCz+5dc45zPLf4FY6XbQRtbCwq7gQV086qben35oiQcakDzzpldrRNjZ3bRAA7jZAkBvKW1ffwAJiPdRClbIfmpTytaINUBdhCMme8KdYts7daksQ2BnIiIJsmfVC+5tTYUZuiu+6w1x9isq3XNi+dxkk9hAV2EpM3oDxRwywZ/4RucjcLjh7zJZaYCq8xCDO1vnbP6Usou6aWIzTtnd5W3dX/vGdLhNCtggCiVHK5UwFgt7rYZ7UBMqtzjBmAumF+x/Vczvopp1ov4dvBu/V7UIpiZOHHOhmwvafZy5YzZEzlBqC8F0/1mXI7ibmQ1YGpLRbZmU7gqqjPhg5jM2qk2KfHjYu+EHz9gP7djpUlcGwS5YJK+oo4mejOGmVpYQmFUtAiTz4MWLTH+79378ZRRqMatlhDso4QKZ7osGw6LuzqXOw/C9fvUe42+caUzb+/NctfjD1G06xLdhywYsrgcnGGTihIRErHJBO3dgfAr+Q38FczZNrG/G/sJH5R77MRCXGccMjTaoyqHCESFsE1e2ZXgGVZOF2JzUlSEWEnOUI2PS4UGbN8avk6BCv6/WaGAjAgqNDWcy+2HY5VLB4Yt7EQ3BTvBMunmEgK1pe5q/cV7hu9DKTszOj1VoqAl7b/Vt+vSTwnYjBuwmYGKywiZIqceZTQf5QwvEyQDJRk1x4F07O6Y4HafKZY5MPWQL6eFshGxqiPddq2jpcqm7UM5shaMVk3xA8cmkWbctrAjSOUEDRG9bwR1ygXSt0Ux5QFnMzGlFVK27w3x5Si1OwRdhrwvjahE4klJ8CyU8IkQ8H0Jc/79X4N8wMbr2DDGHpezQrOjtp4acB9wWe5Pf9R7ix+hO3JBg3DZpZSlymjJLicm2Y4GUMKyXT+FvPM9fuaSqpczelyPVt4vPuB53nLo21+4P6jDMcapFjo59xV0xyZfSlBqveYXAJKSnYtnmMpKwgk5NQqORWSKMHjxrvlbH2U5YZL5A/A27KRr8dKUk3LLCUjCFPuGaeSjWSdXmKMxOqDkoIFk1TJqhyWkjimta9bWiTuGdLKVoyW2gx7PZJU8Bg3sTau/2162We4FeEY4JvGWZ7a+GlWo1Huql1mvLrc/43pniJjWqKlRr6+CcpLTsCIde34S7HtkKzb4U73MaQCP72OIL2u/4m9qy1kojg1apMC+US3HSxGm3ulIE0kjkniJmJTyuIQu5BN21wwoDwTTeI29mAZUG6phDVjuLZh1Ebdcotl4y20L96CYyBnV2w610vCvhu//qkQB1G2+6A8ylZwYh/P1KenSlD19PlHgjoA1eKLE0b/nI9/FqAc4P3vfz+XL18mCAKeeOIJbr/99v9/X9L/p4esh8iiYQWimD+c/hRXhjs8s1ty/Ha9IBxzs0TVgy/6XuZSwqHhe5HC4qXtwzipTT5NkRWLeEIHlseFBiNz4gptEf9fTLm/ljB7QQd9QzWfff4cr18MyCvF3LoPSpEeaJPvnuPWES07/M7Mc1wqXKLmBcisnnSmyxZW0ENEAYEBxXkDyi8zgkKzk5ZZTBb8AoKUHh4pkhwtIlNHOOfrjT0c0cFnHO5jLTOBH+fYtdCjaOkf2BI4BK5eVCSSR0pHeDp/vH9/+92YwsTn8UaeZLWQ0BWCbzu6hhsB3XwemYS88f6/YaK6xNqwj52/iJVs8CNnf4UPPb3KlK9Y8S+zZJjF28lQNHK4nnwxKG919xLV7ubuZIrxpEwgIo42eyQqotrQTECn4PBj5fdTvPH9rI1O4SYpP3+yx+8/2yOTwqMF+CoRrdDiiSE4axbCuWAay6vyjqoGw0ftyyQipRgV2NrTNU7W8h3YqWTnxZOIdgiORM1VKGyNiWcGrSOmWj7Xx9p1NRP5hLeOUhnSgcFmnTfA/36mx+e/0+FHfX2/DatFMTQydvOZkjtC3i7TESFeexcQcWymoplqw94f6ulAej1YQLVWmW0Ogp5Hyxf42e2/wyfGvsRSMMZkGpIRMUf3HOCxqYN8uqBI3Bm2tFb4/OJneGj5b1jrwXd7Af9BdPlERfGnO102REjZHeWtI2/h1ZM/xH9+oc237notjVf8PLmx61/0ntZVxOMj3+JM7hxZlcFVLvsKdVyRUCDgOl9LZk8UdnHf2mO04gy+eefltMP2tZQnSoZpzu2m0soQuzMsV0q0DCO84lR5HLi24nA8mSFj6jMd2ygVGjpZklMp1x7S0kFFPVzlseBREpUwkd3GhKqglM/p8ScQwLRxWP5W73PEmf9FkkaUi3vImR7cP7D6Lu5r6jXzb2YdFjwdQF8e1tLe7YGLY6SaKm3x4PUDRvPZfbvZm7WwpSTZuMAn3D9j9fLfI3wd4I+Gu3jfytt42/rd7GynKNOf1vNChEiJ0lmOZvV8u8H/Gl979n1kGsvc2hjBM2zBhFkrJgxT3kth0f4mj1mPmqtQOKaevBZX+mzkiFUncbNcsFYpWp9mdt9fMpp8ii12BxiYcU2789jJAJTfeSTLTz97iKlojJiQD29ZZU/tEE6SoZMRlGMN2AqpYMVI2NOSYM3X699YZoZGq0Kh+2JQngn1mpvt5jm8qu/ZjopMI7i+rI3kfnA+4T+b4G+RGg9MDNbj9PJnyc8/R+BkwNyvPzLDnpp+v2vFCgDDqs5dp7VMuE0eJ6lAmlK60sD2WrhK0LLh0aJx8o3G+r+xHFwx/6ebLSoUvVifa9LUB3Ydl1hV6BTMehHHWDbkkrhf/tBLm/DUVa48MML2TpGPHZOMBClCjGB35sASOElIzjAgDy0/wNfWlvnKxl+xEf0iIp7Tz0rOc/fGIClUok0vscCoPhKl6Hj6Ppaad1GLp9nq6+vMxYqCTEilxDNqlFhJ1vwCgZCb5bb9wxN5tprWRVXZxg0CsjJL1ZgbnUIbbmb8Hpf9RTaMEvtAW68FtdwwsSXIGhlsiqCdTDJGFUslOEnCRQPKPXmaXckk+bxCJhkUKXftfgtbAm33dGJykFg4ueMGfmnHT3PfLR9lqTzOw3tu4ZH9N/dBub0pATU+Au0003danjdqJ1ssMJYOXLQRNVoqiy0jLqITezPpEmw6sysNypUQPDtss2il1M1ebcU+i2N61ZL2JHLZQYQBLVOqtdVoUqVKyPsd/MTD8vWaEuVWCHJ6Z9gg4EDH4nbvSTzVQwnJejpGQw7KjzoyRVoOqudg4xNk9LsNzXVWIkXGvB9fCuxE0a0Z5nq0Smq6CeSa1/hiqJS/3J6QAjvScYoMU0gF0pgW7ipW2ZarU7EHyoHZ+OuMhjXyRl4dGXCJSuiGgtLSYdwgYXbn4yS9x4GYXvxiU7ZNB/BKaPqqC7jsGAWhEhSCbp8pL6ksGV+DGEus0DNO72XDZneNQiVrR3iZhMi3aRdsHCekbIwOlRSQKg6tD9j1Yi/FNc8rcFpIkdIyMmfbgHJhEg9de4Mg39FxmYCMiPHxKBi227sUkjMy4hU5xhXDEh8rWwSu5C0r3+QH1Ee5pfgFDue/yF35z1ATeh4WE5uZVDOwK97sNU9pyFxLh8OT6+y2rpJIwaoBtxW7wXXzIXFmglHzCqSRr7fTLeTtMQKjxsorBdLivme/xauOP8liZrBPVIMcC7fkefCmUT5X1ISACAeEVNv46ayJET5e+x46aZYUvd75SvCYOkLr0rexvFsY9n4U2/jVNBxBbMBqQWXI2XrNd4srxF39zixHMm3r8bjklyjll+lu03On0Ek4H27FNaA8UpCoLF/Y+HVefvE82W6LJcN5beklWKQ0giKJaXeXGv2660XkCvX+/dh2SNwbQiaKw7GOM9vxm0mxSAwJUUh6zK1FRFKwalzyt3QVVqrvTSgNym3TgjA2ZNfi4l6q61vx0h4XjCJhyB0nF5SxhVaYuJHqr0UbplNLkm+xGEWkSlEwapKqK3CjzTbEknZzDJUKMPtzgIvaKvDMuGsXyjhxl4wpF+2IHEpIRoMaGy0Pt7rCpcoU/1KOfzag/F/6EcYBgSMIbV3rOpX2+sxnZkynxo4m2xGxi+ubesE04XBnimFPD0gXi+/b2Mt7602WpvNkcnpRuIheELczD6h+FvRSWgFgvx/2jVSGkxYtbw1GvwtAKVWcqcH4hRDbVhweWiaTi4nydZ4Ze4bPH5wkS0iiJGeZoGBMbNyNwSaRM5vbqXCUyDHtlCxjFBZmEGKwUC4yyoIaw0lDUnOfrSm9yCbruxGdiLO57byn2uozMBNdm65ZAKVZfFzX7w/uwHLZWb+Dhyb38O7RG7htZhcPFbVzd7LFQVkZ9p76KLsun6KRj/HdQdZ5V73LnbUCETEr4RLdcJWLaYCD4DVZw7BjI03bpkQJtuEwZzd4p2EMH1IK1/SLPhv9HTPtHoEl+L0Dw3xin17E3n0p4geuxHgpfHvc5heucwkBv5dysuxwNScJRERGefzq/PvYGk4Q4vO8XOZyMsRa9RXMG4ObUtP0PXWL2Of0cwm2zLI66qEM6MZPuCd3FGWymJmgh6o4ONcNkWYtrlgDSe03Ct8hG6XkzBO96lT5dc7wenqsoehcAyQftCVv9/fjy8/zzJAGwW2TxbdMndaluIZIE6avvND/nlID+Wrcup41kUUpGLJ88sqnVzDmLvVF8qadR9gUnI1iniXhw9dl+cicwy9tX2O1dwVH2Ix5U7x5SfHaVbg4tYWe8Wz4ezdmiZQT1lV+/gP/lfLrD/KlkW/ynekv0r31w1hEbLVq7BUagB0v7GSm+uLgq5y02b4Ez+VP4aseWbvI4fZ1IFxSiihTb3bVqvECMe8zG5ItLtByThIYUF7FI+mskVt2X3T+VOmAYZthXFZ6l1nPBFzwNbN9vdyL9AO+s/1veX7nH+MIQRp2OOF8h3W7wfKqnr+bTr5j0U5c5XAmV+P5isWKo4PGteFlYlJKqcP3zvw411XuRKDI+E3Gai1yvYDpULLNMCTBsb8lf/ZpVhe/ilrXLFOihnhT7T7evaQZkG+OvJiRbsbvZC36L/zgwf9B1Smzr3uRG7Kr7CoNVBuTQYqdKkZNG5gODX7wa19j97e/RaQ6qGC17846uvdGgkgnoGbiOhd37qMjz1GydS/xwtAlJmT9RdewM7nQd6B/xXMpP/PVFi87pwOwvDzBdHaDm7fdi5tk6LmSigHlE6LBCjpwltmEdV8zpmPeVqLwAl4wYONl6JON9LzZl7QpbUrKU5cfJ4ODYHGzXRACn5TzVJHXeFI4uYiZlSVK3RaxuIwnj3BX/SmGTJu15aEcInWo0EASYycDQD+1tMwbn16hW9Hz6mTJ4uuj+nvCzL1YQNWUZXhxgjQBXideQNBlvzzBUNcw29EhPH8GFMg4JBYWhTTp9yifXmhAmqISSdRr4CnB9fWEnmezqzWDElCSPkJodmO+u0aau8jFVJEqyIZz+p7FJQrXzP8SLTqxhXB0cidS0DH9xZ3Q4f76zzLlm5ZpiaIiI4S0cI1EN05tFIIVa+C50X++MmWb6Q5QFS1k5JOJM9SNxHLN1mtnxu/wtebTnKsVaMSTbO3pwLOVLZJIq99+rZsM0UlGkEoxKjZwkpgvj96jx5X1FYZUyu5EA+LIbXLz/hsoEfF06Toa2TxupDh8QQOmj868lcAkxp7aeyNXx6b6NeWbfcMLlgYnrchDpQnHp7dzMr+dGAspfHLWQ/17XUfxZHwDXbw+KC/muwzV9L4V2T5lf2BKVc+UiIzLpR33uDgxTEgTITxm3ZdQrO3Ak3pN3GTKR6I6SSJQjCOwSKVP7NUJY+23sRSn5GWNbJAyZtQEvdYoDafe/10hzjFXXCMOXYRSxKa8JNysnY0U1qa3gGmJ1vP1u3VHWtimlCHXHoDymxon2BY9zTcn9b6xy9etATEMnSUUr53WCckrwa2E6W4sEfBj839Dzhi5NlRFX5/yaaaS/ZfOcueTNcacVYZ36+fWCRtwjQrqmWH9e8OG/esJeCG/yIblE4iYYjCoKS8oj2ZXr8MxHTpC/25J6XM3jG9G1o6wvJS4J2nnLRwnoNIbrDuFdsL1qwO5ds4P+qA8nH6Iej7GtwJipbAMKC+EOvGwIdZQQhCYBE9OxPTIUDQxomgF/V7l9XKBF4x64pExQ5z0dNYqDPSf86JBQyXEQu/3eyLTlcHa2r++zZpyWwZMDsWUjSrviiF3tpQrjNqCWnmECT8FFLaRr3fSYabTIoF5RznD4gcyw/bqEq6/2Afla3GeQrlGUoDL2e36POGACIhNQrhIh8bIFAqHVOnznvJdapZLu3Ee2zuEFILKZgeTNCE0+0tBZSjnlgBFplDtM+XK8pg0/covd4eY3XGEnmdRdfMIIFAOjnE+jxQkMiDBw5mfZK9zmbir15stPX1/z6Z7sAKTuDRr9vl9eaq7BmPPETGdlQOMrwV4aYLvePjpbTRFQGi8dlzRY/+KnocLZhxu7aVYplQNJUlT+jXlwm1jo+gmRU6cuA87yXE1J4kEWOb5Canjzqyf9EG51TJqOdlmw6uzGg9i6tWMIG+c15WUtP0C577wIcKu3mcDXDwnwA03nf8L2HGXrL1ZRpM3173CQjOHtzrPa049wL+U419B+T+RY1id45Nro3RyeuK9wve4fe02cgnca2S47cs7yNldbDNR8906h8takhob4POe9QN8j0h5T/lP+XD2pxCkXGWSBEGBLqPU+qD8eX8PLfXiWqgKTaqjDzLqDUDZ8rKi9OSActiS30AILd27Lsqwq3cFS6SUvSajxhXRqQ+MeDZB+XPBML4wLZpMS5nTvUlS5bJDLHKvPEKKJEXy0uA5FIKC43O6kqCUIGnvw7ra5XRuDpeUnMmsDrcd2gZEWqlpnyQFt+cteqV1ft3u8XwwTrDyRnqXf4z2mV9DpXmk3SHeOwwqZWZRS5WXhyV+9m4AVGpxsv5zAJzNXOGSqyWdzwem73SgGREhExyz6F0X7+AjFPmreIYDWAQoPkxAKdWbZivbpN77c1CK747bXMlLCn7AzJWT/NEul1+7PsMvHcoQllyUAGJFFEMiBVcyGmDdbuorT8t5Ph0e4IFoFyczbYQVIpMso+MVAApejL0eIGoByrL427k39d/JDc2Ad3UOUikdBrRc0wsDNlyJKjm0RconRr/I1cw3eCz8FN9Vg+B/QXbI2Zf5kPPbvAyfhWv+7VGnxyw9nh7+XiJpceOFc/hqEPitkPJUVieJilePDAaer5+fUhZubj/Dyqae6sDrh5YeJjW16TWVw/dsBIqeypAgkAUbVXAYOl7Hoc4Dy5/is0uf4klTV7a1m/JMfHwzx8W3o4C302Yho11hb775Vn7sA79BmF9BSEVR1LlJXiQnAnzlcDEzjVXX15w1rF8+9dmzERKLhGNSqzJu83WiR4gs42bD+mpJ8hZcJpH0ZItx9wNczH2OdSNRXMAjPPVFjlamWTJyOgA/1YzdjtC4lfYu4WcEJ4KjpCplxtrCkDEu241mYJOVY1ycgFXLo1M/S0Sv75z9G3skfzv8DX7pwBIIwZJRmXhuwMcLF1kWLRzpcXDoLq6r3EmlucEbnk7Yt5DwrkshEkG8cZ5k4zzbVhRWDLYJoh4uaFYsEAm/eV2GT04MAsa6cGklt7CnnVKVt/DVEb1eXe9NIYXkqn+RRMU4SnCgkWIrDRyHVs4hgNLGMu7FXyR87Lf0byibN7zvP6E621kxrR93Dq/yKvFAP7mXLdX4vR2DWm8AK1Lc0lzk0IWU937dOPyPafm0x/Pc2jvBypMPkY9ydLwBU+6FG6ya5GXG8Vk3c3/Im6SeBNjRYJ2UgY9nkptvU09RkXoNLDHEfTgkSvGz13v8wR6PBMVJe4OWgHwyYA2TsoVUiptPHqNrXWHE+a+8tPcHhK4+18KwjR2WeGzmEDte9g3Wc4NWMNsvXWS21mY21mvsibLF0WGbB43U+oTd4gOHs6hAz0cvihkzrSyb0RJl+yPcYv8h//XinwGwUXQotHaR7cwgopBWJkMlUcRKj9O0VyY18vLYJCf2tFI6GUlJCGIxkK73Ug8QiDSmnVmlmihipRMrtrxETg2SUiXa+IHog/JQQceUXGXikLV4F/W6DuxrnuQVXRcpLdxNphz9vdO1ARN91qw5Uvi4ShIIRUv0aOa6WL2xPqzqekaaGqRMu9/D8amf4q/W/5jVulaZdDIZlHT67uvdZASFTTMd4nJ5EjtN+OroXZzK7UCKHkX77znYPqy/69T59sf+B45I+Ptx7VWwdyHk5S/0yATaf2U01Kq42HZoe9k+U24ZgDpsGxl96CAvn+U7uw9hpYrLWZ2Yt8UAnEWizXZrnjVGqDJEqGykrbj10hHipMHS5GK/rhfg6bmbiUwLPyvqkngW75j4WV5f+nk9XtROMkonQzZ7lY+HGwSpjSX13mjJJewwg32qybcX/pSTbZvy6mmcNcW4AeVBZ4jeNUnf3daHeN3Y40xnWyTCIjbMY2QY8HKosI2Tu28J3EgRbqpxKiH5yRUqOxtM5Aes98GrV7iz/hxfndLAdibWzye+RjZfMIZk53ovoRW/DYDXr3+HQqrnz0JPr1UiDXHdebLiGFJBqRUzddsqwkoJQ81yA7TkoN92xnghhMBSpsfvldc4KRYp+N2+fD0jbIZr2wE407ue0LCTZdNvvG4Ss1krwnJT0o6gnbexvZDKNQqdrbUWe9c2+uZ7ud5RHJM06pQ2SKVDKkO6KUhj3Dbq6/lzJTLO2WoTVCf4yu0z5UkckzWtqdYLw/yfXR4/fHuOr5r2YOObNeer+s+u7GBHgjVPa3B2RFqVI2J9n8u9SyjyKEOehMqmYBI0F4zz/y4OcmfB5k4ry1igEHSQpg1tJxnGRvaZ8qxheEOTzApFG0dqUF63PGw7Jk4t/DAPXooTDdRTHTOGsiqgsH4DYer1mfJACWS6jU5+GmFY300Dven2BrGln2NRZfHyG2SGL2DbEVHXjFPhMdrVz22+XeLC5yc49pd7eCS4GYCd7gIZo7AMleLq6HEc4dNIpnl3/RjTDR2bzLUVStk8kh5EbJaYmUREZ0zh5QZ7hxUp/I05iqbDT9PdC1i0RHcAymWP2rr+/qZEfq4zMIxTykGlol9TjtthvLmDQ+gk29Z6g7H1hb5iAmIc0y/eTgeqHTqb3VTqLFR6LIQD4mYlI8l3zfwXgtBex689gTN0ST8PXFwr7DPlPc/Fibtkbf2bdVsnsuZ6C4TppsJqoLT65378Kyj/J3Kctw8z2ruejgEfdifHk2NP8fY6lNOUFelxy9FzvKz4OMowyFPtgIo3TqJ6HDNA3Xev4w9230ZVjHHSOcg90T7epO7HMpBkgrX+grsal3hB6Rq/i45N1QQzUfYIhd4AaL32QkTWG2TkZnJ6IVfOHL99/v+wCddLlk/FNcDkmh7aWQOeFy2L9a7OmI5cuY2hC6+nasyQ3m//A++3/6H/nQOBXgTSig72YrEDleSR9ZDTeb3AbwZ8Y50STbNoO6btiRCKuqP4E+niAK/AZosRa25O4GBuEmybXPMLjNf0c9+YvIWw/FZSMYbbvo6DSi/IzwTDLGb0xj7f1QD+YHcPw1EZX4ZspBZbkxHuTLa96L0+Rkwzc4WSYRiaxTHaIz9KpTuo7bvtmW9yrP0cH9np8ZVph2JrA6RAFcy9mNZtF7IDtlah+IKSBDh4REwXNDs2Li0sAyiG7QrJvixy8cV9jQFeuy4Zjiu8hDtQBkBm/S4dG9KiC6nHJ8e+yunSR7m3lufBeBBEtUVCLemQsU7zTvsjXFVm8Ux7NEQVWyzy2GiJ3RdP8MpvfIxlfxAsHSPhVGGvfguNBYrtOiQKZWpKI/cAY2MOnxMl7qnp847YbTDz4rv2dfzczLd52+xResax+c2xzQefO4u/1OX6hq67DoIFvmOMaaZ6KZ+/boGMKcZaUwqPiEppANz+8r/8DMW8Dq7sJOag2dhPqxnStiJp66CzZw1ql/ZP6M3vsdwRAA6wB6kUs6rGAWMGlO0M8S5jHnM+/yhSBDRVgaJhyk+uneO4WOX37r2TZ0u6Jn/V3kqU6jFeVl1SlbDmXyXIKJqiy9WOlqbtyN8AAm7u6I3+G7uvcnFSsGp5jI3fQWBVsVAkSP5hdh+IAvNlfd4VwxhNJAl/erPLXyTf4pn1bwBwXeVOXrYSMllP2X814e5V0yP41BcB2L4qyQVgm0LPr1RO8AvbPsSPHj7NF7Y6NOUAlP9dKccZ0wP37VcifGFkh1ZKL27xucJFOpF+DzfXTKsoTyCDgaFle7WDNPW/bRNIPT91I98a1pLEX1z/JHu4SKIkqcphyZjrm4PyFYBmlOF14jl+8e9TLAVnd41ij+ma3uDqWV5We4blyijFOIvvKkpmvHvSoW3WqILs0oqqxEmII10SOYZMrmHKk5hM6GArxViSUDTS2MNSBxHfLD/KpcI6f7Xd5Vcrxyk4LXqWRfGauWUZ1/VbT75AYl1CigAhFCPhM8hU0clKfGuU+7fcTiosrgxrBtQNA6YXFnHSlB2B/rsTJUktoxg1bOunSxf47qjUBjuAG4ZM1vVv18MlspZun/N965/lQPscK8Nt87khZBTSyBcZjxz8VAPc+eGDPH/9TxDZeURPdwrY00o5m1c8mY+J0wEo72wy4XFKkFljJVJE6Zw+v1ghh8JTLsMqJotP0pMI17jnK7WZs2PY0iz/lcYBLMMYTSoXKSWOAeWJUSjNbwx6xj9aOQyAMPNuxe6hBCyWOih/kNjoeZt11Poc0rBdra6+1sB1UdLu15QnJpnQjUdZKozgJDFKSD40q01o89YXiKiiSHnKvYi/USXG4gtj9wFw8HJIPlC89+t1/vzLP8+bVgeMz7Wg3E4UebnOjfm/B+Bqt0wm0oF0Lgy4kJ3hHx8pLbaJJdYYQSFZN7LhG+dO89InvsKj5XkemdJriUhTfC9LYG+2VOsym6wyLTaYy12giGaVW6ZV2Yzp2z4ebhCmFo4wCoP0Koe++z3kL28jV62xdf042WdO0ftKgXFjhjcfboFrklmeCer3FtfoiX0km6BcSSChEiksA3J9C3KhAmH6sRdDpm49wdwrF7n+lSfJdduINGHH0ml2Ocd5bNSiaaNZciD9R51SUmVxIbiNjtm3x8MqBZPs7Bgm004SDuS/2/+O23ZwCxFjN2wQRRKJTtQ1RKdfc715RErR9lw6bgGwyQc+HUthuhyy0/coWJ+lnthElmlbZQBSNTGg0Y6QFpBG+BkL1wuodAfrTjH5GoVewr6rEdkwJhsuITFMpMjgKA3KO+mAKZ/qaFB+wrlAp1Oia5QIGaUMKNfzNrAk+Z5pXSUtAktw1e3127BNGFf9ds+0dxUd8mHKSkZiiSXyqosvXPJdve/Md05xonOc2BR01Xp78Yxh6d9s8zjTeJq60mNtf6BMOzQ9Pvy0QGL20sAkTjJEoATK+F5Eot1nyrtFfY3L7XEKKqCXj3DiQVzbNa3ZLJFQSjwike8z5ZFSeN1ROuWByepYU8/FnY1VlNT3XVQZLCumvPNBAOKmvr4Rr4cXp0SpZNkvkgQWSWBxrLaFNTWEJ0ImvC+Z39IE26wxe32h8728tfNpNlzdfSBUe6mmQ2ykWnkl0hSERDqQTwbMv4zB35gjY3xZ7IZWrp22FgkM+eaIHnHx67z18TUq63ou72u2CY3fiki1WqUvXxcRUXcL+807kRa87ct/yaIbm2e3jhQpqZlfm6A89QegfKkiWI4UiUkarWQE+c2kkpQIlZKEL5BxjKoTF4+kD8o7LpAmfVBec/TY3dGb7yfu0vhfDpT9l3Mn/8wPO+kxM3Syz5TvlFdQpLyurRffT5Zy/O09ebafeYpMW29uN/h6k5XiGRZCRaoUbjBOr/Gq/nktdwvbGWyAE6xTNLUZzSTDF5w5qsLhg8NDnDbBY7nR6cuf9O8EuOMDiflcpgVK8YNtuK5zvj8ht6UJIy+qHdLgcZNdbJYucLqsM/3l9e2Mn3s7vyJz3JK5yBvlo9woz/Ia+SRl2uwTO7lv6ge5PK5BfJjTwEM0Qk5k9tFOdvO8qbPO+xlqJgmQNz2SH5RdfpQOMQ6/o3L8F7L8RL7IxE1DZG4YJrxxmGRHkZHmMfasPM7BYA93jr+ZD62/kocedPiD+d/kg7WXc4e5t8eUw5KnF5ycf4EXVIxE8LKWluAqleO+6DoEghfsx1jr3g+kjHtLlGf/nLxv5KdbfgQl88yqR8m0vkmp/jSHjj9JpTkw7Ljz0uM4UUhaMlLCS22IUs7l9OaVkvJ3I1/meRN83mAv4ea1rDkjRqg0dfY65+wh3DpEur+Ea/pj5qOUXz3W4y3zF4lEFRcb16gXMoHebFXJQaUm2JSCQL6Ch21JzZhfzaUeJfseEjXMK6zHOWvrMXoyPMce1SRB8Vze51UPfR6AejQIII6RUHBKVB0tVRrZWEU0QlJfJzx6pXtZH9Ly2IkFnWW/sm0W5VqgFHu7Fyk5AbP5Btc580jgh3ybrdUH2B/6HDRu8bZKWDRB+rSvyIphPBPYrZEypRo4WT1mPvorP8GuLz9OJavrRiPlsFdcAuBUOktmuUvX1wmRDWeofy9fHHsF41HKE5UTBEmPvCxw40ZMLPPIWG/u/756HRkEl4jwHZ04WbGH+i3R5pXLb77np/AdmwVHJ7QeGjrMqqPZSIuqcRcPKTgRyrI42XgcgOvDLdzduofd/hgpiitZHYxsWC6Z0hyXsy+Yay6TSoejmSypPQ4qZdUwJlNxgh3Ok+t1ONd6jhPdZxFC8O82prn+wpe479J5yjHUHMGJrEl8xSnDbbAzxijIEhzPneNCUY/HhlhjybLoCsGnSjmOlHXW/zVLEW+7ooMDpRo8uPwZrpYztE2bnlvX9btbzQjquRQ/oz+brDtYnv6thirx67/0AZ6fvYFf2fUz/N7su+iZAOJpfz9+chiAO40pXrOowcLFeJR4WeKEkJRS7JvfhXByqKhH9dlVZhuLhOUJSmEWnB7SJDG33vASNoUgRdFFoeh29Bo2LMeR1wBqgGJHMhEnWEBiepQPS32uR8pHEIYFm+YKO3qz9KRDORywXiW3B0Jxy4kX8K5hMd969ZuMdTSgOLJtCzVjdNMxbX1mL13BSlOQNsPGpO1E2SKnUvaZJOSZ3GIfkOuXABlTJ0m6hCX0umGR8jtnPsRG0ZSdxBlkFLBRLDIWW0SpSVClitrwfp656ecIfQ9Bl92thCBj4dmQkAxAuW8UWXFKYeQKK84yKSVipdeBT+1coVzcwbuTi3rFbVmk18jXQ1vfwy422Jl5BIEkFxhgbEksS+Iavjs2QLkRejzafDefle/lfE6D1s1SgU6q77Xl9Egi/fnt3hO0TXlBIbBJRUi29zmGrUtkTJvKyJYgB+7rkfJAKZrBGEvFMWyT+Pvi+N2sqyks4ZM6n+FU/iytxUuIcoFjhV2su0NkgpTtKxFp6jPUk1QW8kwHg7Kv0HaIDDC0kpR7S/8bT3apdrbwfG0KO4lxQ5980O3f37WHFE0soVgzbuJn0jl6sU12OOLlB9a541JKokyCXUpEkvSVD3bUZvQahdOs9xQAdeOpsVlT/rKNp9iSbVBxjSRZLCLoIbwSk+tVphfu1/ey5qKWdNzyRLoXe3VzHCbYxlBtT2kdKWZRMiGxepStbzHtfT/31B7vlz75liAbKITIkHVzXNMxDstW/NCjf8E7v/AR7PQS4bYahbjJtyeuKacx73/DlDC00334Kkcn1eMwn/YoGuDWsU2pSRRwvXtNv+dV7bcxcbhKZCUsGIDRoEUoX7we9FTKybUZrj/6OezaVSSKfOjz+3szLKMoO39ExfkYRecREIKxUK/LMRZ1A2w246fMqN5H83bvRfL1cnqZJLF562Ntfvr+p6kXKjjJpgmuXidSGdBNFdKAcqnKbDhwIbNIoz5Bz9TzZi0XX7kUncHcKvUG4wBgujFI8o8bZcezk5rccaXPiO+zkhG4QgO544VdDNUqADTDdR7yj3DFMN1N/yY6NZ0cvVou8nT9AVYbf0ysUioJvGQ9wTa94JvRYO/tGCIhI7pYcZbU0+9TieqgRdewMaVrTzNMyP7S3ezsXtPNoFnp/39eVrHTYp8pDxW4aYawOPCueukpn7tPneeVl5/CNYmkosoiZUxpxhgZGiO5Xa6+5lrBYfKOVYb21AGwuh0ejrXXyIj7RSR1IgXZWDDm+YDiangILynxlHG395NDlOI8V9HjTqQJ0pRYdhbG+x4RYWLhN7bi+frPaTrFqqxxSa4RmmSGI3rE3hrTq+vkTBJ8WzciMqDcM2WYm0ZvPSUBSc4oL5Rtkw165Je0Os42Rn4RNgmSBc8YhHb0+xiOGpyYmyWJfZaN+eCVnCTX2Uwayb7CwzES+gAXJ00H8nUblidvJ2twy7qr39tu/zKxAeVE/+q+/q/H/8dHyatx/XfW4BE9GXZGAQdbBQ6kG/gIvuaUGFt2sNslrl/+GK+er/JD8wkbwTxrMiEGqoY5uH79Bu5ajdnWSXnI/xafK9f7vzOtqhRM25xW5NFTt/GhzLt4LJfljKcn5mzb1JwZw7XcaEjWi4hTQaIEIzLi+iDkp1eeAOBjE29FKbBFjRHPyK4BJS3crNN3VWx4PeomyNjcHG4TNr8ZzGJhcYpd/E/nf/OQ9WFuLL2O8cwM7+v+BG+r3Ul36JUoRyAUnE7HuaJ+hO9WjBtlbBEjECi80JgDSd0zfVvQ4ZCwEAju6cDNvkN9Kks6nuW9x0/zlcdm+POLv8Irx3+Arfm9WAgcBftbiuu6e8hi05BdrpYUS7OzJEJSCDt8N9Ub8b0NLTN+RTKLh8OCXObipccZzd7MsrPBb83+bxQh2VAvsI2SBvbF2hZ2rnyRW+Y/g50mlFs1PvD4eXYsX+TQ2lWGW1WS2TzKEsh6iPvkGt/JLLDgrPKlyS9wtdVgUeUQKIZyZ6lm9DvLhnsYMgC/VtbAbry+wp8/ssB/ONnjcw9ucHDtfma8n+CorYF83r4GlINOBhhQXhMef+zeSiIT/ufUJ/j80AOMxCW2+9fRit/MpfwWHt4ecv/Cx3k4OcpkUGfBm2Dvc1/p1w11owHDf5yY30RSzsZsz28wvFhFbgSE66/kuvP/kTB/G9WsR8Ppsct+kLFwjdWyDirzvQ7fGw4Yi/d5j/LfybJVXOIMLQ7Ur+KJHSQmgK8bwDTZSxmN9DmaQhEA25ImTkZvNP5qk0raQBVNUJ8bZr/SjNxJNUtxscrFnv5z2wSfAE+E+0mDaWoFn6td/Sy/52qPyC5AUmZ/ZwevikdJURzDp2SSY1etMTwTaD15860sjk8y2ou4e/7V/FH5XfzXiWn+0w06GVV1TvPo6ucRxGyjh5I29XCV8/5pLAS/fPUd+py2T9YwzjXpkrELLJoWYqvGEfXbuzTot6MrrBg97HQc4wVnyZkSmb/PPEM1WCSLw1ypwoHuJQAeHrf5xOve3C8BQKg+UK7aFlkhSG0dNAVygR+emuC/huOs2DZHJi5Qb11ECIEyDEk9PEOdJqnn0jbj4/rGZiZd0tgCW3ZqwCBi0f+tGkXWtryR1LIZrkv+1/gd3HXrX/GfJ97Oo/WdrMYanByUOlg4u01LmF/I7ebdt/4WC6PjjE11ORiajH79FCqGzqrHFmudHX4Rx9EBb4jNXySf4ug27fq+qTCKGzogmZJDffl6vaTvPdeDqTimQ4Z5dKJpxNQ/br8cUAx0QJvzJrGwNCiPBkGvFIqVLXnGGjVGksHf7w17WJF+n8/uGNgG+naJexuPc+j55xGZMu7u1yCFRd1qs+zBL59V2AguEdDNrmFfwxR1vCx2avqhm84ZYboTX2S5uXWCe3xtsidTDy/2idyAQpjtGwLOXH0YL+7RzU1yRr4KKVps6SlyUjBr9YjSqM+4beK7NBTccMM3cLd/l/NZQWwUIfXsFapeD8+wYnbTws/qcRspSAyDOxuWmHV1C7eiace2nBU4Nn2mPDSlUbFo8fHRt/NU+CY6RuEiTDJsQ+h33LN7dIyB0p7sQ/Ry+rvFnuLo5EM8uaPKrP0cngkoEylIpNN3dE+UC0JQ+27KxdIUzmbSQwgeFnpv2Cqf5IJ7hUS5FGSXy6av+FgzwfPXEaEeTyvyAFs2QblSIARdw569rvYgc5nniZXDd9bejWW8QAqdJiW/y/lrmPJNts8ybsWrhmHLCZ9PX76B2qUsy0+X+YVzXYRq9921bz/9LLHZrKeqK9x89Vj/nLOeNrSsJfo9jAXafO211UcY9nz2lPRczVjPIkUXe+ttjHR6eOFA8TJzUj/7WnEY37Bgm8oFgKITMmvrz8d2h4r9FFIEHGoPWpP2LMiFKQiPjKwwcezdNB45RPVkRd9Dqc3W5cv0NlwEMCcu8nUjtQaQ5vceXNnB1e6dhMmrUOEVummG1LCJpaQOgPHs4nXVJ8mJARAt9jw6a0UsN4XrGjy1fpzjwTGOWlewk4FLN0CQKir1Ovn2OtKUjRT9Ll/e4vCRAlhCJ/i2Zx4ENFMP0CZHzzfstTTKljG91gypDpVui+F2g5nVS9hygzhxkQqwQkZX53FMsm17wzhbJx3qcdw3ukvUEE+NprS9mEZzkk6kf6sksvipgyNTXPO7ld6LS4FmGwMp8iYoXxfD/b8bDXoalEu9Jx4t7CNn6TWrGVUJ7AyhcU/PiCbJ4m4so8DoZgv4CWyYkp497RRbaCVC0/Sz1u9GQxdPtrGSHElOnz/HZYRQRGkFOaLH9dX2NK9RM9wuXs5bmoOOTYVqdhMPMmpfQkoPDHiNzC0KqZ/fhqqSiRS3nWshE5+sKUcsGKbcMmrQrqkpn8jpedycsBi7vkbeiHGk3+WovZ+VaAdS+BTsLxMpRey5LKXPs8WUlp4JXs3pklF0pocYi/J0jUqMNMXJ6fkTXC33a8zDVEJq4/WkecdjPGVdBMGLaspD2+dopspmA4Wpnk1oYv2MSeB6FnjyGXyzNmZMu0llWSghCUxSKDEdQJSCi84ssbSx0gTRNeqypEe3mCUSV3mhl/DZ6Sb/sNXB65r5JAegvH8fuDhKkTFmmh0bOmM3kJE65l7L6L12srtBx6gdhD+Y4//cj38F5f9Ejri7xsdX/w2f2ngdALNxzB9VNdszn83z8ie2kjcD7/sXr+e/nXCZaPU4Wn+ABy+dJ5awbLJZr19U/MFzPT7yeIdvHLiZJ7ODuvFZahRNv9FO7DAeZsiu6I3gvAlIxlQdgHNsI04km61Sl/0iSz29+H1opUYx8XnB3slvzb+J00oHBWulX2WtrCeTmxki6xojISRhmmVbQwdhsVjngp/QRVFSQ7STN9LJCb4VvZy15OeRQtJN2zg4vGf5h/irJwJ+1T7N64Bblzyy7tOMG8OhtqkrKklBGunNwZEhP++c53Yvg0SgDJz45RMBv3zc590XA35sYQsWkh49OnGT4+lpvv/OHG+8O88vHM7w8ZmLfGjqo/zszj9j8Y4pejeOs1rWwfyl7jliFHv9OQ539nKdMYV5fvkb3DL0amqOxa/N/AE1u82MMeiIbZvABFlvXn8Jf3n+t/jgwi9jCweB4L6VF3j0B76Pn/5//piRThVVcglvGwVXItsxa60O7931X/gT6hwz2dbxzAWemXyIVKSMRAX8dAeVht4o50d0MLa1sc7+YJh/cyXmfvtJHpApnxWv4znRo6VCXOP6mvHNQulZKNM3+Al20sZhNHOVJ0ov8OnRr7Fl3RgFWq/kB6//HaRK2AiXCBwX16/xjB2y7/wxUiGQjkMvWqdGyiop67RwVI/3TXyHt8we5471I8haAMrmrnCKmY7eSJPcJ5m4bpUflp/FdfV4Gu21qXgDudbLeJw7CSnYn2OJEfYsPI1UZWwjIewmLRIUmRR29/SzWDVZ5RuSGM/Si3yx2iWa1OMjbhbYP5zr11idVLPcsvw4lopZLE2TLQ5Yl5Lo0PJ3kEo4Z9xOb91ICKw8XWuIf7/6LgC+QsQ0kiHDkjZVDlvq61jcqcH3B443KMYWC/EthOFJlg2QHkpDFCnFKGRf1ESZnuBPNh7keGmwfF+NVxj29bNpWHo8rRvjv01Q7mf0GLWDM1xybBrSZihNec3GU+TMJntlcifPbzyoPzd3N/YWLYH77qjFYzfczNfu0CZWtpcihLY4qknJJB6ppTdLkdRI1Dgvrb0BgLN2k8/0HuL8sx9h7cRX9WdokTgeo0HQZ8pNiTqrnqB3nU2mMgCQlllHqhT4smkPePflkLm1FguZCf5q5h5kFPH1zGEAxpxFJClXtmgGJ+t3eXzfrfzIr/0uf3Xvm3CUfr9OrMFGd9Vjb3iMTOzgGGfomm1xTNRZNOMpb4cIBWntEgDjYhhpsvvzU3pdy/YU03HMU+ktJNjMpBvkjdTyev8A9z+2k3dcDpkxbug92yGfvLh7w9rWLMJJGbqmDGCIRXqxZmMSa8AKtL2Y7QtLOCP7yb/mf+Dt174RZ7zLvOtSyD1rMWka8bz6IsIJcWITXAnJRrGEbQKhzXaW3eRlPO9qpdVt3RfQwkTB/nyD7b1z1MI79DUoxRbVZtfGEQBO5d/AhjH82R3AXhmTqoicAeXZugZDKpWksYDcKk8XJZGpKz/QOU83bffZ+rQj8Qt6re0R90tsxqKtDJm66mEjMFjOSFIhcMWmWZH+r4jW2XL6Txha+HIflEeiTYri0/vmyNQ2CO0uLfO1CecsvZyRhPtdnpr5Bo9tu8K0eJbsNTWRzZzVd1+PDCu/NHGYVrZAaA2Cw2ftXQTKxRNrlDdOaI8Uun2JZ7mTMly/yN7L+r1uuHv7TPkmuG+ZPsm3t/RzPtZ9LYvuYbzIOFy3m1R6bS5kB0ZavVTvDa5JfK8qvfZNyzVqYY7LL4zQW/fwLgum45is6RiwbbVObMbW7uUV3vb01/vn3Jo5jySinZQQ6Ae/pZdSjk2Jg1wmUqu44jiCGlZpGvv29/UlqAAHTul32ygNEZiyAMmLS6t2u5qRj+0OGakZz6FEB/4J2m9CM+Ue0/k6+6sf5bbWReSybvmX26kBXNDwiANJyd7gmWGLhmWMAs3vNSKPavASCtZDOP5peqkGqgBl0+asZZb6t6/pkoJqqpNsOVFn9Rkd77SxaMcdnu0+QVv62M0XG4IGccKMaae3CT4KJvk9XHkC25TdbXWOIlUykIOrPL2eKSUQii4eYlx/diRpYSnF9z/zAD/wwCdIZERsykMiK8LrtvrjZ6y9WY7QZj1u9c0y/+1tk/zpzh6+G1OvTdEx3iUV5dHzt+OnhX5CbaT34kTDbtMJQqqEkaiun2dSIkz1OYaDDisZiSs1U77gaM+TKGkTpj5jkytgwFRGtvBX9/fbwLXzRfzEoeoMFCOboLweDHwnNkxM4MoOdpzry9dzQhvPRWq7bpcHdBpz3GSMDifigaHkUFwhNnX74845pJNF0qBs/wmvrPx3MqZlWxovc8E27vVhmQBJRulEmmbKB2tD0rMBxYyjx8FaUQPpjeYh/cyiABFaHG2/HoCsfJBIKSJXcjk6xaxx3F+J9vNjxqQ3VHt5iSj1TTlFmmIbj43uvIswMY2MekgiPGP+Wc23WDK17+GmfF32ePlzHc4UF2ibZJyT5onMv7umxPO24X9gzP11ioGOa2Sa4hgjTWU7rIcBS17C+bJOoloq4QlXqwrGe3WSOENilIkjYYPFik+o4O/G8wSWwPVNDbuQ9B2tTSYkwMVK0/4a27YFGSnImBK2VU/HM2vdUTBJ5aXhu/mXcvwrKP8nciTqAA/O3MTHdryO+UQznEOEpEpw9Og27EAy5HbJWhHbPV0rd7z+COvxMGsj0/zO9w3xme1uv1VDIKEcw23RFI8P3dM3snHFhq4BUeBHFrFscuvRRZxIcP4f1UN9Y+sdtBqDGtp6OMtyorP8UyYB8Nvd7ydNLZ5Nddu1Y5k6V8f1ZNqe3ccmhmkmeSaP/CB7fC33XvbO0Bu6RMOwG834HZyJDlLi+8kyRidq8GH+gNj9DAkpt/U+yXvVf+FDzv/kvy2ltLiV13Q0QOgaKWFJuVjhdt7ZbPFvuleoyjovM0YQXxh6kE9OaDnvW65G/PQZff2fGvkqf9j+73xp/o/55NQ8FwoWa16PByccPrxvL/dXjrBYnANA1EN2mwzvWHCWZ8xT/U8L70EiWOpepEKZ1kiOn57778x7G5SkxIq/H4BGPt+vxWqIZVJSLGExZAzkGq3H+896tKM3QlVyObR7iPy4R5rRC3ygbE6lEyB7RDOfJLRChvwhXnviIBu5UTJG9nNyXAdje/w8AsGqvcbENs00n2Q3SiiOOOf7oDxrggUvUaSufu9n0ImPGWPmdbC7i+Tqs3TjJr90aIKFzAQV0ysydFy2ZlyWTBBVG51laPcqTtzivXR4Hx0mrAbV9CJDtt7wXmk9jazpdzFsd9hrzFTy9rPmvz6/uvFHTPurVLotMvEgiJMiICfvJye/Q9izOLxwFM8P+saC+bjJmlnwb2jqVPUaKRngeuFSmTjD7//+z7PzylXiKf05tZ6hdvyxfiuljelhDtRPAfDAy9/AidmD/cRumQ4b9TsohiWWLf2+pkKL1MqSZsfY508QoPiot8wEDpV0c5MdBO5tK8fO+cvcWdVLcdtOiL3drBvpcg7NWBTjmCG6KBP0xyrkF27MsmHrtj8bzXMMBYaJsgQNqw3GzK1ql0ANZMuOf5ZeWubjI7qG/ceqi7gGrF3dchNr/jwr/jxS2shMGV/CoZoe63/wznezPDyKZaTrG5YGRFPtOZTU41MmNQ52d3Oo9CZGWza+Ety/o8ifTO7D29BAIWPFhNk8ox2fZjKQbwOsZiTP5G/hO+zr/90mU76uigTGX+BMq8NtF03CIbuHL+2R/NXkARJVwhIhW7IBt9X1OB5qNrnlxPNEjsMfHXwPkdBr7EZpgZPbdtJZcXlN9buIyMIzYLgpJVtbO2gmmnks2CFKgNrQZQJD7hgSSSozrI1ooJXpJUxGCc+gVQk3m3rTtgqZcHWC4GeONbjtubOkQZPAcsmpzRpSvbYUXR85nWgzTQWpcrBEh7esvLgeFqDrhlQ7IZ0dr0YIiR/28I/+Dc8kT/KT54yXx6WvIWpVUlsNmHIhWRwexU60teYWUxoTpDdS6ekgem/3Ao28HhfbswE/Gp5gPdCBVxy0sUd2Mbn+AtneGqFV4nSox/Bd6wk3RGMkKu6zfMLXrTABxi9HrF8ocyST9r0TDrYuMHexhTQuy3HPIiyYLhJGRiyVIpeWqViaTR1t67V9OSOJBdgGlI96ejwJIOc3cbrHCcyca8kaXytc5bHpUSIEB5s3oABP9CjIdZpZfY0N9xliKyS2Ylz3AkNBu89er1bsvvt6EJxHpT4bw7pVaS1f7JcIdO0s59FzbL+4DEjydJk3ZVCVTkqpNc9ITa8vgbeNjJHXJtLCiUKWi3r93ewj3IorKOmSMSaYxU6DSrfNc8V9XMjsoJvcQ5xqgJ4RDbp4dCyzZ1HFkxGWaTvYXfX4yacE7ua5C6MYYgw3ivAyg6SYKyMm3dMESaUvJ97aTcklm622FlhPn0YIEOIkKo1ZlE0y0WDd2XNOlwf5mRwtY8ooxItB+U7vMUA7sOct00rMmNcFEhCCXKA4UDzJq8e+gSVqTGcvc1P6LkglangZt6DPnS64lKmTCsFXR7vEAhyl51CU2szm/5CM9RyF7nF6qSI1NfcZQ0q0LcFWf5nbOzpueCTQ8YYrqlDNIef3UT1V0fdh5OKFjYHBLYCfJMz2tJ+MMACiYJLf0h2UrLki4sbmSSZ9U1ZBnji0iFM99tvkSEwJodscQiTGB8a2CGVIYgCxbyt6Tq0PymOzpsikRU5qgBZQ4OiQi61C7lrcSRx7NH29TobKJ+7cx1+s/iVx9m2AzYR/DUCOY2abNlaiGI4aWKQoBU2ngm/aPA6HAateiiM0qdQWej3xe/rZ7N52ksiUHGVkizTKMRwYM+NckU6S4VJ5YFi4Od5qfopSIaGI+waFnuhgxYMuC7nNBI7agWVY7+9pzGEZBriiPJxUMRSkvCcQhOmNAAzZ84zlrzLp/TuK9pfYmXmC7yl/EEmMCs7RNqo6JyrQUkWUSRhlcYk2jI9QBC97psqta4sUSAiFzdfXf5zV59/G5fAeUkffc6HR5mrnEKnycOQSZescSsbURZui8clpJhN4aQOLFcBmzh0iY0xESRMsLyFsjRO2B3NUBj1KaklTUMrhpBzsq5sJE1f0+J6nexyonqLjNAhTBQhc08s8g+D6ygrDni4ddE3SJU4lJZOMSx2XUMX80cRxLher5h2lnMrMATDRq2Mp8FOtKhyO6hzZoedWw9Pj8endy6xWApCSOJV8Z/ilzPf0uhjg4qiErFEWtm1BVkJG6j2q5pTJhiFxVOyz63ZuiX8px7+C8n8ix5bOJX700mMUwy5viX6THw4+wDujX+HXOj/FxWgYWyQcnmmxOrGf0YzedBe75xD2Dh699WXEtuDRbXnerHxeW+jxP/bqBeAHLoesDL+Xc+6LXda7sYuTxuzyHfbv/TFePb+b8+6LWxldkROkA/UZk7m3Muv+UP/Pp5ODHJS3UBzxeFZpUH5zEHB0R4Nbtt7DvvJLGTHsXDvJ8bZuFmwN6mO5xl+OfYERBLG8gCLHXe0fZns6SapSnlj/Mse238mRiXnef0eTxPsWAFnrCUr2Jyj6e7gu1gELkQIFfm+KoaTIf6rW+MXmPGXaXGcMYb5ZfpxPDP8JH9j2e1zK6I3vH0aP8YmRLzK9oTeTo9N6gZ7r6gVph7/CkH0Tiu8BYGxhnZcWXqrfV3uBS3lTt2WC9u8UHuLrN5znA7O/S9VpsDVNGQveTsvWoLtZHOk/u6M7/5j2rl8jb32VLXkdrC+Y7OEHf+c/M2PAsJUq3rkUMDccEE/phW0TNGSHv01kd8hHee5cuRPSHL5Z1D0n4WRFb9z3tHSGf7l0gm3yDHc/9JAOIgSclousm963m0x5OVSknt7olOlTeWXsEgDbuzME8jIfHW/y3LBNPo65q/EIAKHrQW6KlpEj23nIVALycZepxhHGW8fYYVUp2wNZ5C3ZC5RVG+VKTuausLsZk0kCZrsm492VTMZVfu3CHzMZrFI2Eu3A1EAV7C8jRML7Hvs82SQke/EI23y9UWzvXWIJw4w3TU9SFAexGBcjCCvl+us/j7er0Qfl9lLCXKKDhxTYe+koAsWZuetYnJzlmYnr8I0UrCw6pNEYN82/iZVCliDpIRFMhw4V00brPCm13CmGgFHDCAeb/TiFQyQdGqsOGXM/dRf8wsuIwlM0rAEYzBGSxe8z5TJJWMtI/v1hyY/cnsNeP89waOolrZQvufNUunpc9RIPNzjXf+ay0aVYvYu/ED9EVwgORCHb8nViabE2MkUqBCdqgzKBJ0cs3nFqmWLzHKGb4+Ovewu2qcdfN9dT6GgAJdIeUvnMtHYikbx8TWewm+PP8+j0fi4YY7KMFbNmmP4NOWDTQBvBHBme5SnnTlKTHbE2a+jsMpjevMf9GLebxQvbID2ubIeLWyOaSpvzHCimvO2CnusyDfmVj3yUVz15P2+/EiKVQ93p8ro3/jrv/8BvsMQYsptSZStZoYOBphS8Yel2bn9S+2Q4MsWTEb//hu8lSHpYwqbsjiNFnlpJz22n5zCyPkVLelgqZbsyRmFxj4I1ilKK+Kk/Rz73afxTXySQDlljlLho6lrLToA3pedd62oGP9FrwetqNu+85PObL/S4YU2P0Wa+RNIAldcBzXy3S3T+W9w872AreK5icSY8g4wUCrvfa1dJyXR2lckbGuwvr+LKFKUEvpqhGOqEws7uVRolI9lPSqRJkU6ix5RoL2MN70D4G8xd+op+b50dxErxzsvGrV/FeIahTEPJJqE0cT7mfLyFeQRnc3P6XXUu4rU2sIzXQdyzEK5OpAkzxvJRSnjqK1iJR1bWyZr2eQ0HIgmOAeVFu0XOqGk3yy2SyPQPFiGuzPHq57oMB29i7sIbARhyVhACahk952r50/3xuFiEOed58ub3akXZd1+P05Q0WSLITvP+L9XZdXlXv543smyOCZ1Yut47y173CgU6faa80k0pti6T8asUG+dBSJ5feQ9S6b7rQ80mLSPVHGvq9TCINBiwhX42xU6TXBiQJBZvOPwXbEQf6NfFZkSjX09eUk1tbhn52OnAL2bsSZdyS8+Rdq7cZ8q9KMTOmXIeU6856z5HnBT7IGm2k+AZwwVLXKWe6LKClABr5aNsrOk9u+dZdFyHvO9T6OjAvlo0Nf5GTt5QHmEqKVsbTLGKY6+TMfvcptFXzyQM5qILvGr080ih70OKhEyisOs6LsqNd5HOTlrPfy9FY8T499Mpb75N4pjk5Ei1S36zA4Vqsuaskxh/A2naSG648M7lryJRHBfTXEi3meupU8gWyD73JoK6hxSqb2w72qr1TdwA/ChkJKqRIghN69rNEhbrHylkXrHxBJOBvteOykIk+rXeHRzCMYi6Q3zr3G8zVL0RlMRSEKmQxDDPXVuwODxgytsGBK2VbIqJHjs903otkwRU7AooRTcy8mWriZ41klDuw/JuwKsP5OuZICCbSMrdlAkjte8mDspyCQwBUgl7SLmKFAGp8hjq6PUraOvfz5RDMLFm1gCtUses77kizbjM2ZGEmmmfa0ud2KwFkmr3C1wZOkkpMgSCbGPFA+KoEG6aBM5gBxVEfZa7TE/2hETvzz3FgWaq24ii5+KIc4WZwmNI0cVPdhCmHtOZU7zc+z1GV55CeAFK9RBYhNEYsQgJDHMszuo57p4SjDV9tuc2u0ZMcbV5AxunX0Nqj/YdzV2/DsrGT3WCc2fmQRCKVFlkhMAmQGHhqxqedUTfmMiSNQlVoVIsL6GzupeQHgqFXV/Hqa0xho5dYzXK+U3AriBJBqDcjn1+5JFzhG6NC0YBNBzdi1BQocXLxi/0n6dn1AIRuisGgHJcUDEv33iOLb4GCKF0uJDVce54r4lU0DHPfc5f5IXd2yBu0fX0GKkV6hyfazDtbrCYFjlSPsRD/p0A9JSHnSbklCl/dCTFpNtPKtWcEuWuT0sM9eddMZ3nX8rxr6D8n8iRzOyjMnQP//HsEXavrnFE3cTj8QHiVT3Jrh+q8u30nagtt2EJi3ZUp5OCcGa4OqpZn2bepiYU7XbEtzbarHmCiUDxmlWbY8UDL/q9duySSXxe0qhgFSZ4V+9doHL4atCWqZdmeXhSy1eVEgTpfkJ1oN9DuRL/KP8m9vh03aOY6vPvCSMOJwUe3LufN95T4JTBzd3Y5fbCFlIj8x5KE47mz/LBrX+Ocj8JgK0kG1aDh5b/hpVgnovbX8WjYwephEsMJeuEwtQ92X9LkWfo5fUiIZXAiyRLrR2U0s2cKOyhhiNc1u06diGhU34rR/NXeP/cr/GenR/k/4z+EZP1HFYiiGyHxbFZhFLs7ugN6g1rD7Pbup5qRS8uP/XcYwx5k8jsKJZKeT5zntAoE666S3xsz1M8OXSO2FLcPC955dlDPD37akrtun4/hYFRyX35BrsXn2fI+UNuqPwFACtxkT/7ybdws7+NW7oaCOxqp9z2+Dco19dRhtHeFV/icO1ZvCENhm/YuAEv9bg4NUOxpTfQnB2zmtPgcW8rISWlNfkUVhXyjRYKQaYzRaV2PQVbL2ibNeVjgSI1skkhQ26WJwjQWe80FnzpzmE+drNWa/zKMR9hXDybhQobuRniQC+e5dI6XiXEUyF3bzzKy9cfZihts8M50n8Ojkh5k/Uo6bDHSlZhd45yc/M4joqJ0zLLx3WWfX/nAnPheUqpfuePe3eilINjJLOxqaMaPv0I2xo1yk6Pbb15VkwQtt0wUGukzGFRscawn84ipKL2IzHdQ/rfSxc7bFN6o2nKInPz+r6ftA4j05Sl4jDzth7UJSOF3EhzLIykNEKdpd/Ws5iOdJnHWRLi6Qx/sLfJ342/kv+06z9QVfrfNiW17Z7FIikhMR3HJna3E2ffwrKn52LBDiijwZHa9GQw4OryUIHjFYvZ5QUqsX5/NSvhSwpGDNjbSMuM1I6b762haluYbR2kfmWWz5j61ttHrtDN5kktm1a+xKp/havGLfmrUw5H7KeRvU8D8NBNt6PyOmCqWhYitdliaSd0meh3X6pr8PYG//VkAgvprZOpHOOD7/gxPdasmEujxijOTVBqABRk1KXrePzDq9/CRlnPg035+kscDTIKXR8B/IMl2bWsx3xr+D3EuRHOizkAZvId0tVjCGNac3Hby3nJpUO866IOxj+0b5jQ9kgti/mJKV5oHqblZvvt0OJQEl54EreX0DXMVFLpcHpmhmqoA8xhb5JaMUeU2ZTuN1juvgKAfOghjXR4dPUcmZMPE118kGRFM29+4zLYqt8ZY9GAgpLjk5nW99u8kiVc0WPzhijiF05HvG4p5odOmpo+2yYIy1ieHlNtK4cCZpb12HxuyOJLLynTyjfIpbm+fN0Sil9sfILJva1+v+ZYCdblGilDtGURi5TXqTUqlqCdjLMU7idnao5F1EHZLmnQZHLlKTLBBmmaYSPW5SL6fAmeMbtLIoFrmJ5PXTrETOMsvSjhK+P6/ebTFsPRIkKkKCWJfQvHNkZ/jjH0bNcJT32B2oUCQ9ZVMqF+bstZSaISLAPSMjLgloUVpmoDpkgYFt8l5PpvfJSDV3TA55jWTCP2RUJh0/I2+0YPOkasZGDWe5aCMTdrZ2TffT1Wkkxbd+MY6qQUey7GmJhYWnxqaAVfOUiheFn+GQp0uZzRrTQr7ZiyfwUpFdef+CgijWlGs1RMGUre75IzTsq5VM9t36xnYek2nPz3MrsGlkrJRCEbrsCXg5ryLK0+KB81tc52UbNXXccmloKhbsC2VdM/3C29iCm3c6Yv8GW9Ts16R1BJvg/Kf+jq/X31gy1WEOmmkkOSZB+Epn7G+ZGAlbIGKuMbeo1cq2hmbpMpr1p55nt6Dm1hmZI1YAMsUQdCekYxMRfrNXk1muoDaUus076qr9MtDuPk38Ba9GrUCzop2HUzOHLQDqtSD2mYftmn9pY4Vzzbl69bYoOGBatuyjuXdbnNw/ZuulaB1LiUz+RnWGpr9dieoo1tlBM2ipoz6DxDaEoIvDGezOk9s+jr5zQh9T2um/roN699i3es6t9rpkVUzACUexJlC3rrc6Q4WGmWXGcrKIGjIlIjX29Kydnp+gCUG4C4Ws5TVJugXD9HN40pUIQ0oRfrNTIn6xSsOveW/kjfT+Y2Wtco8nOBTuqUumm/nrwTu4gwwA+MmawKSY2BYKoqvH3B+DG0dDtO5Xj0AmOam9PS/mwrY663iJ9YHCvs5qkRC4GPbZIy1ThLQJuivUFqelZ7oosd5/rZt5zxS0rUCI4/hHf1XgSSFwrHueoNFB67mmH/cwBFax0hFEF6kLO93+PB5beSKtg79Bg3JGcpyR6xYaisqEKIQ0vopMrkY3q+2i84uPvfTOEG3UrPSqb48YYkK6DclTimbjsOO3gqopvcC8DuzCNIUrw0y1WrQ8nSyY5Fq01GPm+evIXNpnw9wXJSusuzBK6NRJJZuYJMIiZdfY2+GiIwsamVZIiTTff1LlYSMF2PSex1zvspYarwGGFXOslN9jfIWLoFMYBrvDdCAeVNptx2sEWbrdFVZk1nnRO5HSyaTOhEt42lYDXSRN2tjedRVomzYyt0jRpXpi325Td49+jDvE1+Wz8XA0fnmcAhJmviq44tmWgcJWPKGGp2iVInoJOW+tJ93IHfwD/3419B+T+Ro37VJ5U+ncmX8d/ys/xD4vHGxlnGgiqxsNhTuou99QmmpGE9excR9hYWx/J0snonVVLg7ZQoAcmKz2dKeqX6N5cCXii95EW/1449CnGIW5oDoCxH+PDZX0UZOaFSNvesDvHnt/wIoSrhp7ez4te46i+zHv4Wa+Fv0WAP5/OScgLvUTtoqwIOsDb2U/zx7q3UPEnO2szuFRnLVPpyqvFIYaU2jxdf4I3bF/nT8c/ypcrD/Pfsh1n1r7AyOk3gZXm6dIjXretJ+3nvLj7CywHIW1/HFvIa6bXFTY1JVDSQeE5bml04aR1j7/gOuuU30xj9OWJps+jOk8oc91zRm3Zc3AJCMtVTTAebcjmH7wzfBI7EDQPubenpMmOCKm/jIk+XNDvwtyPfRCJ4/dFhPvjRmPd91ePZ6VuIHZctVdNbtjBovTMSNHAMY/Ht5TE2d5U96WWu6zpMm9rqeS8mOPl5SvXVfp33erZLefzTJHbKziXJyw37cHrLjr7zusjqDWBLN6EYQ1NeJDs0j9ywWBsbB2lRaG9nrzzJAeuCeYY9nDhmqpeismaRkyF35L6JUCGpLPL5Xbfz9M7b+MPTv8Xr5uc56wWkKzoAOLn7EEeHJsm19TVsmbhApvJiFtTuNdkidBLgREOzq99vPUg67NF1M+SPPsqddf1MuxwmvP4nANjqr7ClebbvRNvy9tKI32XGKvg5HbxYScjWyTrv3fU0BwuL+NeYzIFmyscBW7qM/t0o3zzl8Mmmy18ryXfbNvZSyqitv9MwRnoL4zM4PZ+xqt4sT+R0/WLJMKpVlaeWWaRher5u78KOrn5XZ0jobnkNn5vbzn/a/XN8bMv3sdczDtCWUSP0Ej5AlwUCfCNxy68FLDsaIBSckJXRLfxD9EbYZMrTBJEmKClxwpCReo3hVD+buoxYiEqMmZrSc+kU01cXscJ5irWv8/oTa4yuaZD+F7ZWh8zkm4icHjOrozpQ+XL4d7z/5iz3T1h8fPujOMEZvKBFN5tjcbsOqtYtC9GbIW/p5EkmajPlTxC3R0mUYkzkmFrTa09m5EEuDeu548iUTjlDPe/RzOXoXiNh/4ETT5Dr+SwP2fz+O9+u36uRr58zLasmmotsB1oCbnvsmwzX1kjtERCSp017lIK3wsjieRwjY1wfmmWX61KOYT4ruH/cIhfosVstD/Fk+066GUkl0tdS2MiRpjEjmWHWzHNfna1x68qzeM43KNt/xu5iDakCrKSHQiBUgm9q69dUjq5RvKjuOvGZrxC88Kn+farWMpZh65SCFfR82F9eZcK0CZJOSm/RAEgxUDvM1bOUevo6FyYOkDGBfVc4RE6BXFUHMCfKkmd3FfmbGy+RTwr9lkDbi1XKaYc0HZQs+bFNQywCgq6p9T4UXWVvRtJMxlmJdmNaLCOkTdC8CnYWgaLU0GtIPdHrmC8VpDGeka8HqdOvgx6r95hYXMGOWnxpS4nYBMa3jt3K1RfuJlEVlDdE1jBLsWHM8mad86s2Q/ZVMsZ8bd0TSAbrjFiEwpk2N15Z7dfMY/CYp0Kyy2eZjS5zY/7v2et02eVJ9ua+zopxspdpSra9ws/+fcK9R4s0LMmMd4SiAeWhI8jGpqY8lWQaz/HwriqP7jOBryGoIstiLVulYZymS6LDNMtczWhGabK6xN7XXmH2e6pkgg12XPgioMh2jClTEpM1iYeMuT/f7Bm94gEsdzdzzR2gIBv6IATLWXkNU95hdROUx3pN9sy+slrKcXVIry9bVzToabs5IsOUu1GAk9Xvq35Br1NjzgWysk1iDOQmg7H+M5dCYVmbFLHiaDJByfRpHh7tUi3pc8ysatCwUirSk6A2WzMut1FVPccmVJWKeLHjtyXW8c21jSqdRKipURJDIqRcZeNymzSx6a6/HSH0uey6vv+ek8E1zutJIql0AhaiComCB7fO882J+6nGen++XGjw+9sc9qbPszVYoS0KvCB2o2RMz0jcd1rDbAQa5M3khsgJyLW2kW3fRUcOJMUj6VnGvDbVzBgLxjW6YJjyOeO0/gWvRArs6C0wGa1TTSY51ttFmgh6JhmYM2q6cG2uf+5cZ4ZIlck34363lHz9OO1shGVK+jo5PfZa2SKerfenhpEVZ1RMUVUQSUIn3mSuG4hklbnsI2TFCkLmKLC/bwZYCduU03OUOwNQ3lQuMokIjDN/JvYZMox/Qhln0/m3sYDtFHnh5L20OsbI1MxPq2MS1bkiKJ/z+QmeGLGwjJN6kOR02zYpsdKYlvFy8EQbgYU0oDPjbILtYexgCK+j17FFuQZdvRZv7absNe1WmwxqzAFa8fcRKsml3gzfMcalY4UOu2pXiVK9/ztxgXaUo23GUz7y6J4fIXdlN97e1w2YfWsLE5HHnQWbkW5K7FbI2SVmM7OExQZ+eiOJKpKzGswxj7SKPFX7OiWrrr8ftfCkVhUqwNpMXKcp5YcFvctjKCGQaUJilI1Dnim9Skokjn6nTljpy9c9OnQy+jxC1QlFxFmT+LspmmNa6lKaRqxLNSyaQEpspX35unJcytYVNkSp74HxcPl2Onn9G+VegASWQq0guKum47kju2zSzfUlbLHPjNFb3VOA4u5Lz5l7lVgq7svXQ9uCTIGMSarVnBJeL8RPBoanvc6L48x/zse/gvJ/Isev/t5vMBr+IeP5E9j5MWzL5Seyc1jC4dnyYf5SvJq9RBxs64m2JBpY7gFObXFfdJ7mjkniPSUcYr6yXqMnFbvbijbXv+hz7chl0h1GWg6pyTZtUUN9451IbeXO5l5+72SR1eATzPs/zWOrn+fM2jd4smlxv3OAH7gzxw++NMfnpm1A0E31JLytcZQbqvP81gs97qjpiVWWOojfqGpA5omEPVfegWs2k+eKX+dz2afxfA0SrmzRwGdebuEN6w8B8DfRPXx5RBtmOPIyxWCGrJH43rm0l5vOPsn+lQf797gz1hv73LPPUbWMk2/2Oqzs+3nFcymHFl6N1dYbY25E3/eOts90pAHLmjvMnK833lfXH6OwQ9cHjhhHzh3zZ/iz0a/xc9t+l2+UH+OH1l7Pm56U7FyGUDl8Z7eW40wsaVDeNKBcqJQhIxWvR3kWu+W+9PJSp8STq3/Gcyd+m62LF+l6Hq1sBjfwSdwZBBa1fMyzu/TU/bffDHnJ6jMkQnBhfCtDm+3QMjqg2t/Si2be+hq5XIPLySzzQzb5sMXs3R9mbuIbZDZbN7Xr3HjlFMOhIs3qRd6hRyajmbTI28vV0Ul+59TvcM/8Y/j2GseCEwilWJyYYWNojPvHbSqNKihFaaiFU4hBDFjQbdFlPBESph4PruwgTgXXy0vsKS3ScTPc9+QzvKyq3XYvMMP50iaT1sNptchstodJKmykr90s82Tutjrfvvl2/tcP/lsKU3rxfsXEeXLBGa491kjxzGL/7ft28qW8w5Ndmye7Np+tufzGvTamewubvncLk7Ps6pwns6Q3pfNlPVbGLR2crogMsVylEepAZGcb9jT1PZ/JSzAmVZuF6reYGsmOlSUTBpTThMuk/DIx7c2+x2mbNaP3LdoBv/j2X+Zvb7qrL18HyJga8sh1uf8ldzNsnnMSj5AmRcZTPbZXozIX6q9gePmXeelTL7C1t8Zc7SROGrIczVIz2pJMTn//0haTdGqtc7LcwwmOc660hp1a3HRRByLr06Znqj9HY/H7+VNPv5ddjTL3vPAfaQt41tLPw229EpXapO4Sqn1kUJOfHWFl0qNeyPYd2JVSVC4/yc9+8q8BePzgIULb7jPlp6S+56FOg1fKKl7iM1Q7z1u/8nFypnfvuVaDVEksUad4wyvIGGd5mXbZm9HzZlx9gp/5xjw7lo0MvzLEWD2k64q+eZWf2mwt7OHlkz9KaGouXyfX+XD3jzhU+CJF+/McKP01N6UXuO7COSJjNjS9UOWOR59hLbNINdVKhKRbBVsHLc/tOUAiBFYS4xjpfphaNNiUz2qw92XvLsZvaNFrGIAhzrC28ph+NyLDsFHFzE/t7YPlXqro5iaQjSVU1ONkHn7y67N87zN3MuyX+jXleyp6DB5d3crnzhzgq4t7uHx6iJEnH9bnjzQIcMQlilLQSiY4G91IdrOVhltArJ2lli+hpKDY0ut6zbDhl1nBSgdM+fGp3X1Z90Srw82nFnjXk59mISc5ldMBuuc1UTt+hm5tgsbwflzjMNpd00Zo+Z4ee2EtYsheIGOMgWquIL0GlKvzg7AmG5qkcGDcmomI5+7ljvJf89Lix7lJ/RHXZS3K1iIrRpmSC3q8/wsd7jileMd3oNTdRkFWKfrG6EgIcom+llhZtLI2D9+4k+MzBkybpFBoWTTdJrEcrH89J0NguaAUe2rPY2dTcsUQO5+y7eo3KYaXKXWNUZ2gn3jwTFYh31jHDeoUG2dRKsZVRaw4T970LF/KiD5T7tDrM+VDYR2AStW078p55A2zObOgk9drZa9vIpgTfr/dmF93qLc16NniHiMwrPA1twVAq+sz3ynTDC1ONccp9/Tnvj10NyKvAdH0mh53GwWLXzro8Pcz+jNpJMgu6P+fUGsM8WLHb1usafm6Sqmgz9GkRKx0YqCdPI+owepzbybuTqHSDkHzr8l19Xl6bgbPMG9JLMhFEd9tH+ZbQZHVckrHrnKqrcfwWrbOYxMO39vTRnffde+DJE8qYlqGXbfVen+978rrSN33ku9sw0nyJEYKbrHGj4/+Ae/e8Rx/PvUnfFD8CQAFw5TP9Yyc+9w0xzwNAC94M3yh/YvEsUWsJL5hyuPSCf0gqgPFo1AWHe7gV2sBwoTyb/nOCb73CUXelMJ1s3rdGqFHNqvf83nTtna2V6WghpChT8/Im20RkQTHmBdT7HH/AQDHu5mc2Wt2BPMIeYRtaxFjBpQfHw1Z8RYJTALBseK+jPz8Zh0JYNWvknOHWG5M4CsdC+Vki9BpUTBK/na+SOi4NIp5vjblEKZ67jejMeqFCEsKRBLT6Zq5Zkoc7DiHTdzvapKoEVRjK05X72Xhxs2EpoTlhsVVDph5cCwdeADE6TB+eiuRgkh2OWsWVbcYs//SacZrWhlhxTkWV0b7TLnMj2D93QjFivZLsgL9ro6UZmmRkrcEk45gtbKT28fewO2jr2NvZhRwqMeaVb+BUwS5EiviEkVL31MUgGRDtxhEUCSDiCNEHOH5CXvJ8qrpd5NT2m9IIHRLTWAj1IA1X99FobWTON00cmvz5B7BJ++R9CxJ5Da5GKT4aciQqOKJLlEqidXdZjw0sbMNsmK6L19PbZeiXKRHFk9FpAg+O/kKmkX9G/XeJFJIliIdL+/tXiaTBFye0iUrTpxy41ltiAowKpvsS6/wtmPfhNjDU5LLTJFRQb/dW7s8jCP1ulhzStjdCBXq8SZQ5GoDFcw/9+NfQfk/kePjP/kmNlo5bnC0YUxMQsEb5eaRV/FC6SB/Tszj0zuZ6ypiAZXYRamAUyYQkPFmDweBt1XysPszfMT5TR4wDNOu+sSLfq8Vu0wZx9arnTOs9C4BcDbRoPiUo1sJ5VOPM948Dyx+Gj/p0JELnF39W37rRslC3iLjd/g/ezxCFJ6RsP/cxb/kfz39O7x2KewbqxRtDWSOxAuYpCu273GLfD9fmV/gbxbrvObRiH0XdC3fpmvyfbXHKSbaHOe0mOPobuP+LNaxFDimD/GeK3nunXgrd5Zu6N9jXlyiTYfK+ZM0uyMUTIusG861eN/XUt7xrSew2xq0rk3p791X/Q4Tpm5v1R1mhzFpednGKRKxFVRCZn0V3CJuFCJbZU7mLrDf38b3V1+D021SLVX4pR//RULXY3J9gaxBd4fP6RZDxaTN3nN6gVvsDpEiuHl4AVCsB3kutIdIlOIVJ3VN3v9854/wmVe+ntjdzg7nN7j3WIZKW3HvC4J9V0GdSlmsjBE6LiM1HbCMmd7hN3W/zrj7U2yzvoYdwpXaOD2VYi+eITN8mlz2ZN+Macf6CtddrJEP/b5UfjxY5TlTNjBTzfH9i1/j7JUiH7twM+6ZSxw8rQ3Zju69CZTCTzoUez1efewi419J6fVKCEdx+8gVXjp2iessLT1U3Rg/cVjo6c35YO88GccnI0MOdU7TkJLfrpzmIfcsq6anebDukjVBfjYqsu5cJhYSpaBcaXPq5XsJ92WQlo4Ws3bMPdnPvmjcr6FYyy3x84cd/vywvsdX1V/Ca6wKWaW4MCn5ypAOZAJfENouvWyeue5lmiuSTBRRNVLlKVPj1EhyBLbqy9cPNRLGIkhRnBsxgFwNNo1ORrMXbStL0e/y49YCIwiW04jSc+fIV2tAlVaok0oZL8HP5FgYHqOWK6KkARjBQBXy5Tvvw3VSKklC3NmBAkZjfX1Vv0AvLVOcv5d98/qeLVLmuldIw3GqJhGQM46uixM6kMk0XcY7q2Tb3wTgwMqdvPqqltOpogEewVaIh1g2YNfqblBIBH9VCPjV1GOdlEWVI9zQwcfk4l/jm+BtyM4R5IpUS3k6pt7eT1MeT3pkGqfIdzqkls3F6dk+U76c1cCp0m1h2Ve5r3MRi5RKq8bbv/wxti4+Ta5dZ920z8lWOuyu6DVtm9XFFgKfFJE+w2s7n6Ro+sKsDE+CPUzXE335epDY2OWIVKX4vg5a7+z5SOBSPIGf3IAQijdMPc8bz36LyDAThV7I7JVzDNVPoCKtbBJUyd/7y7D7Fn7t3/8HlkbHSKwMrjRAM7W4wjCN+E6eqW/lI+dv4Um5HzuTEk17pAnYssfQsq71z0soNXVQuD62HdskfPwU6uVtgKLROMfNxy7jWrcwFr+NofYIdhyRtUL2mT66z3V3U20VONGYoHqliDt/GhV2SJRWTDniIjkJrXiSXjTZB+UyN0qycZ7/ePj72fCKlFo6YF1LY5RKOWXPQ5rgmUDqGzfejWNYsVouQyQl21b1Nbxg6out+AzCztCqX0dz7HoKlkApxXJPl3DljTw6bvuUGcjXlRBEDJhraWqgYyH6v7np7GuTUD38FgpSB+MyvAiE5ESLJde0kKytsUeTXVRaDexgBCFgrKvHKNA3OItTSeDYzM6fZ6ViEUmFyU/RsxRKKHIMaoeXDRtf6qWM9873/761U0s9S2sXKBtGPrLtft28Z+pXoyTmrsd+hZuP/AFppA0HM/4Y+UgnJZayktS0HZSErG3Kc6MWQZzFa+u1rZHLUO7q69p/UZ9nvTxI+BVsMy59C1JBfV1/b6v7ArX0xW1NN48ybf7h6gEeXplGJoq8SYgs2xPkgphYCkqmzKiWVzw+ZrFkWjvFscWyVdHPX6z/X6DcQjPlVtKhaJJ9dVHuM+WxOk9GxtTP36efV/gMKllhpKcBUuDY/fGTmvGxWBvmq4bB33k1T8e4jI9FG/jZkFf2dALsYefVZMICqRVSE3pdidRlFCkSuBhMgXCJ7Q4KhdcxYbW82i+pkAJe4z6DS4iTJuR7bbb5GiR3uzn+IHcnH5n+Pn5s++8SxRO4YUSYWH35up0GkEqitp4rqafjpJyaIR/qGOglhY9zw+3nePcjEcWOjjl6rl63bupdomLMsB6c0CWJ91VPoISFDH0SOUloukTMZhyOpzvZ5j1OmtQQMkO+o5/d9cFpummJQ5dCvvd5vRes2xYNq9pnyvOyw3Cg39/z5SE+U1rGP/oZ3PYGw/YQnWBL3wRsiDZLTq9fGtLJFlkb1rGqE8TIWPeHb0YjfOvmNTwrRcQRnY5hfqWPIMGOihRMsj1NLRR5uHo7Q5H+XLy2RMeoTK5frjFhjBKXGagaWslbAUmkFIHd4aKxYXKLMbsuXOK6i7pTh53k2GiUaBmmXOYn2H75Sr9TyaZb/K3rE6yYNWrakfhDOxnP6Pe31RiNViMdz+5X51CuRMQtuvnNzg7Duh7cxKhFlcVubiAAJ0nYWppm2JviFrWPJJNjyJ3ANW7rG4FeA5xwFKEswsSUdogu7Sws3xgy6i0SOU0SYCny8aQmozbCiX5ZiCebOPl1Mky/iCnPiAYpeh4tu6OcLc5RN23xcm2JwKKVjNOJXWxSDrVO0cvqcZoNUg5fsJiKByaQ3xd8F0dkGV2/lXLt4P/L3n//2ZVU5/74u3Y6OXWOUkutOJIm50wakskGgwnGCeOcAzjja/tjY1/7XsM14ADGBowJBmYYYIYJTI4apVGWOufuk8PO9f2hqk9r/P0HsF/sX2Z0+pwdaletWs9az3oWp+UEZpilt6LW+mx/pttauWIVkM0AdPDLNmIGi1udSv67Hz8A5d8nx/s+/nV2TlxBwkzRCtZ4IbybWMbsyB3iQ6l+ejBY09HwmbSk7q+wkvepZE3MUHJA01EBrq+eYNiocI1xjqe04uWdqybz9nD3O80w0TUQi/4CT6/dy9nac/xDOeAa9+/5pfy7+W5fmX9ITfN7rQrNsEInkaEtU0SGQTWrjOquuSk2Egb3OTG+VJnygmyxN3mUvPU5ws22PrLIkqzyrcmdRK7a/IfTVX5z6a8YDSNkXCRjFbGikKX+UWZGd5IOJa8qq43xPwdeTuuqAeqJUle91hbT9CQUbdY2HAZTEwynh7rPaIgmp6xncUVM2e8nFymjfeiC2tAK9Q2ElGSsAtN9yqDkorMkNa1mxellsq1A+eVrWuQlOEN+/jyDeiwdeZDtzSv40PxPE8YRLTvJL/7mH3FxbDuFsMY7z30WtPEyXF33HNTJ6WzIhpsibfpc3zfPzqzOcmtQObamnNEHr7tF9XMEmokB3vOw4FN/F3HdimINuEsWq4U8RhTSW1XA8HHzFt5w4lEO1E/TNtYxkKRm0wi9WcduzLHDPWSaYTdTLmQbEfbS7sx2qfLVjOT5knIMfvVL3+N3zv8Ts20FpA+dOkxfZY3YNDm96xC3VZ6nVNugr9Hhuf1XcLJ+Oc8+/wZ2pavcOjDDTX1zXF1Q4zkXDpG2fJqBAoSDfpkLA6Pk3xZgE/F3PYMc713h3t7PM50coBNZtGpOl76e83OsRIKP837WtU7BG5sP85p1BVrqbppYwmR2ikS3Lktlyo8Oh3xvMMlq/3sYCMf5paV38+qpH+Ntx66gvxGT15t3K3Q4M3mAYr1Mb1DB8jqMz0xTs1QmKm92sIiQ0sKVPdQCtda0+C9zxLSKmskithgtS8lNVdE0ObfNQTPHx2WSt6zcyx2rj3LHQ9/CEEu0PQXki7bLWFltzDOZQjfTnPRcbqge5QOz/8H58QlO9U7SE8VE7R3YiZhezRRpt9X97p5OY8m4K361I5gh9gaoxlqrwVbzPuXbVLI+AsHEzGEcV1Ho9q7ewA3Rw1xRPkW/zmw/F+lyFy3g4rQNqgbUTEkT+Gc8FoXEX3sVWX8n+ZbE1c5bAoOWlaWR7aOpVV7bURspBPV0gtc8/DmQMacndnYz5XM5te7y7Tau4XNZU9m9ucJO+ssrvP3u/yTbESx1lPPsGOcYH1CMlfGcyhCdo8lj8iexnlqgr6re2cLgTpqZEUVf16DcjSwarNKJGjTDrff3QDrFR9sTrPh/gBtdjWXGvHro6W6mfKNf2ZKJxTlSOlOZTs0z3POH7L/mG7yu8Tgzw2OEZhJHZ+/82GTZPkwt/G2+FN1BM0xgLSi6pLM3xtWU5pmScgSzpiCvhXx83aYxlCEREJQUwKvXznJoRtkZaZh0jD7sMGB/fg1TSF7I7WOFUTbZpXEK2mNpwrXTXVV0y5hGCDCNImCT0t81EllW22tMT47w5TteQ1ZnyqPY5pmzf8mSWCER+9ia7XH/lbdyVAda53vzPHBgO2cm1TXOZdU+ZMXKLgdiP2aPYkp57QrlAfX3VMFApHU2u7HSzSIjJclN4TVpYOgFYkpJtOnJeVsO4D9OBKQ2lYmNCnOnlKbHnO6CMb6kgrKRYWDGMbppAv3eVlYtHW5myg2kEPz43Z9HGgLPrGNrCn9gClJxTOmSLL6rVacLrZhCMN/9/NihWZoJh3x9jnxL0+Qtp/uMjlYrr1ppfNPAkJCuKZCQ6PST8tQ1li/JlBsipqOFTlNhm4crH+TwVR9irWcfwUCMyKpzj26skXNfSv9M22o8a77u+LGk5vaYc4xylEfgYv4XinnJ6eDHFoudHPmOptsn0zy/7zJmBkp0HJtkpAUwR1KElt3dk+tmiuP9PcQSksJnG5utrXRZkljFNcGImmRNtcfNY7Lu6tpio0UKo2tnb80d5I7xBK/IPo2p30dW976WGpSn600eHFR2YsdSmpZ28ge9DXZ3pknIkHW7yJLcSdorII2Qda0wLqW6P0FMQwOednqawKkhu/NSTZzWqqOCG0Afao+/bvFFUrFPhEE9SHLaHOPDu3+FitGLjBwyjQa75yuEmuHhBJL0+i5auujfcs4SCx+BwUyg6vP3pR4k0+PRu7tNdpNVoksKrmudYkgHoh4fPIAZSXavegQyxPBcDGuUdlwE4EBxL3/lv40fkX9IHC7o8alihiF31p6lHSvA1++rPSlZGSARGN1gq2O06NfMjHWnxKP2HO7FBxDAYJgl5/Xj6nOURINnjAQ5/R5bmTwrfYpd1F9tbXXCCEo0MiFBIlSZ8tYW7dwRbawgQ05nckM/BQh6owwGgthrMNSsoZcVfclRbCOBjCOqjTZemCOUA7Sju/Scg47dZsZWz2PlYhpJm6S7jiRGSJN2up81LVJnDh3CnnwlRrJAGFSxk2qeBdEwvg4KDtiCK6It1sDmUQn30fLzJITPHi6SwiauqT3NjfvolG1annquUpwhUdVq56EkYam1uVOMUUoOszN3RbdTQSvsR8QWtmaihvEmKO8QJ20+vrzKz8i7iR01H1dDq0uVb4W7iVH+fcpokEpWsePRbk25tGw8bJKavWOFAbeWn6JHrnMoPkKpIzGECQjmdHD8+vKx7jOnfNi+lmFkU00euFUcp5EbR2BgB3lmw90kgjzDq8pGzhV12Y7hEGLSaoagGUmOETKe3VLr/+9+/ACUf58cf/7RP2KfUM5jKfEZjrl1Dm/cT0TMy32Tr5PjRwK1sELDpBys8dQ+HQVf8xia0Q6DlLzt/INbJxanKeOTi0xm7dd0P1738/QmVEbs0bEijZLFC+UHmKw+RLZdZSbO8qE9I/xLp4fcZt1lvgcC8JwksabRXnZR1Tn+ewn8eDdSC+d0ohvIGN/A0s5PTIHT3ixzy7nuRnNd5gy73HkM4F55QGXLhMm9L38b0jBpmzCi23GcTu+gnc5QqlU4ldFZHGOKCVs52v1J9V/BS9sGReZJpof6OJuaZCkxQL7Z4GWHn2BjoNjtITmcTjCTNrDjgN86+Iv81p5fB2A2NcyN5Tl+7KJHX1tl+tKJZzDqC/RaauyLTYOR6N30BSUWW+t87Y67WOobZGR1mQ899dck17ZaAWWKGvyEzS4wCuOYG/rmsI2YG/oWeNXIe3n5mAIecTPs9jbd/G/FkqTbyuivDA3S6k/jWzYX+0fZc/FF7MBHWAZRIs3oxgaiYvICin2RmpcYYYBE4DoRDxZa9EVxF+jGcYTVcpgMnkBqZ85zBJEpuHot5BUHlijKGlVfzcNI8xsPZhd57rl38Wsz/8Lvzf8D/o4SH/qF3+a3fu73+NyNr+b6ERU5dqOtTMxz4jLSZkBLg50Bf4PZ1Ah/u+t9ADySUY5laGzw1VyKlU4WkKQsNReLXo4Fs0WVAk8bKhP6isrTvFaD8gfXd3M4VPPEEYoC5yJp4HOqR80paaSwrbuQSPa39pIujXHzcsCA3iyaocOLe67qsg8mOrMsTmWoddTYhEmTZK8G8NXb8GOPdrjlqJ4jRma22p9tHoGxWVOeos8NGPdHOV37OoO6VGK8OocTreF11DjnbJ/JNU09HNmBqzspJL02//vsX/KRqY/zuvVH+dL2V1MKI6L2TnpSuh5LWFzTsLm6+gIHGkqQ6vEe1Wt6d/Ucr1l4inqgxnpCrtDvbbD//BTlknqu0vxxhPTJxGl62yPscF7kLZUH6dP1kDMokCR1pjzupFiytvq2fkNnIrZhM576FTJuT9d5kwiWnH4a2X5W3TmklJS9xe5vd87NcuuzD3Bkz+6u+vr5wgSgQDmeS+CtIRE8XrieoDSAJQVmLFh2NTAxzpAwU4ykJina6l7Pco6eMA2dCuNLqrxhtWeAdnpQ09d1pjy2iIKQWXGKsqdsxWKU48/Tg7SdDs2gSTlQtiKZCXF0D+Cj42r9XjNl4mjdgFMDG5QjiwdrP8+V67NMD48RWUkcTYH0Y4uO2eRw5hRRRmUU0itr1IMECTPkfFoB00d37kBKiS0EJQ0GbO08hkLZlY28Cpp5tTUctup+64l+rDDgsoKa//8x+BpEMktbKyEXDrVp3VLkMNO4dZsYA0vUMaiQMwQWYGuQuybqnCj1Ehwq8e9veguff/XryMQKzD68J0lPuEhGK19LCQ0z0wVFIIkNg6mRQZCSCykNyh31e6PvIH0Z5RQaccDCHh3sRWIWVXD007EguakfIkSXkRXGBqatBZGAVkLXOUchHQ2IJ6ur3fY6iURANVZzbspR+2FfrcLhg9vZ6NUlGhVlc0aCrbmZ0kJvQazm/fblRYbWV8i2prFDNVd9w+CKtRApFc0dwNRLo9CKyUZbYmbjiTW+fn2GbHOevGZvBE6SzZL/TVDux4JFXQs+sXgYKQPMOIVOrrGUMpCku0JNSVwcNyKSFquBCnTMj9xIesglnIx0rSoMVLeCFkYck9Tt0FpCzbF40SSSBgVrBT9OYYuLGDqbvSnmXnLa3TKs3VqZe713iPsO3sBXXv4GrDDGNLZ1r2MHPgdnFABpmQk23AxlvbcMon5/QeguJGKdjikwozo5DcrXzCTHq6q0KmUF5FY0gA87pBqrDCSG6bNmyWjA919B+d76OWIrJA7y9FcT3b2oN6hxsKnOezIziR1BzuvlysMvMH5MaScY6D0ECFHAIzLq+IkNvK5opbIjkWcQ1DdBubKbNywqkLJi9SAR2JHuJx5BGJvsPXuOHes1ihvqxdphjDe/RzeQjUkYG4S2ep5Ffx8gSRq6VHBPi4Km7Qe6hWYPNRLEdLCZSo0yvh5yovYmIhFj+C6GNUInVnbjoiizRI5FYwAZqed8+ZEKv/6vH+Ga9ik8Xcub1Gw8qz3ESGOgS19PiBYDOsi6YRfJdJq0HZ1FDy36A4eOzpRnhcuSCUO+WlutVIZzOxTjctvKBgl9jZqvvl/JeYgwxKlCEGnGmNHSoFw9f+hvZtHVPhnXF6hlhmjp4IyjtSpcd51s3eDs965gxfs7JJtt4aDttJnVdjWRDnl67wjfu3yCSI9xuTjOmlFnRdQQwiB58IfV5+2nEYYSxA1bMf2FNdxYYgnBHe3NWbHVBjCQBrNlxUq9nNMkSeP7KsDZjntobqRZyqr5OtZ2MAK1LvNGDmFs+VOvi65jMn9lt1NBKxrECjUjT8REm3uF6JB2MjhAgpCUvQwyYj20cXSm3DJuJt4s0xA+g4bEjW4lK7f6lDftYhekF4MmP7X+Of6On+FH5z5PQlqg2ZUzWhn/hktAedqT5MIi/dEWKN+dWcRNbgUtGv5usl6O4VU1FssZNe4Vq0B/o8qGTNLRhsfwJE+6k/xPOX4Ayr9PDiljXsyeomGdpWzPYbaaXGgc4a8Lp6hoxek1Yh4QVdzmRWbTJqd2KzXPoZOnOD6pDFki8NnrTXfPe8Cc4psaApqeElz61fBnaYtDWIaNG7U4PNJPz24TkUljEPP6lW8zefEU1rRedKb6b1Nnx8sFnf3ptBldV0b7XMniKWwCTXtsRy+jGr2bglZvDOMcrfIxpm7Yy2pCLb6XtZ/u3ud4WWVJHr3gCXbUAAEAAElEQVT+lZRLWrJdiK6YyHKyHzMMePu9n+W0FtoyxTQlM03O7qFft4lrBLMvGderxAnOjo3hJpShfu+9X2V8dJ2d+5dYKSijNZiZo7hxjkAb6w2nBFLiGQlkVOE3LzzGv223+fhuh4T9PJm+OlmtdtpTXeOJ8QTu7GMMx//I8Un1Tt77rf+k8IxDdkWNvR1GGE4vhXaDhNHG1YJV7djsOsmHN0boSYxgDHoYxIShQaFZ5scf+yy/9g9/xNXHn6TiGFiRcqY6qRSVQomv3XEXG+kSNxxTgNTd2ccBoZ0KsYezlnJ6vaqmcOYyLF21xrixCQjUvXiRyZXBUW42jiCNlwqg/MjjEjMbs+ZlkAjayQxffMOP09sXcFPfLANBmSsbZ3mT+wR3jirKoBFF/NjKNxiSFaoyzWcuXs29C3u5p3kdyVsX8YfiriO02V7lSwN3caLVx9IlbbK+61SYCzLYRoSlgQ8yS1lnHY7Jy7job8dAkok7rFtF5ippqmVDTyM1J9aIEU6V0Nky/qdHb0Rmf4uM+U1u9A5xYzt6CShfGhij2Fbzf1/7AlEsaZ/XrfDCJvXdRQCC1vUUsz458x8ZdH6egvUPnCdCOFsm9iodAU9rp61lptndtvmS+CIbFU3rB/Jhg+RKklBTTbOmx8T6EkLGrJX6qRR1MM6tM9FRzswPr9zH14dfQSLoR4ZF+hMKdFTNAhMbn+WWylOYxFxMT3A+fwWhbWEg2dWeAt0u7krvHJ858btMzhzDSulsyKoPEiZkiQH7LCWjwvb2QnddrskCjtzKlPuuw6J5ifqwPvZKg1o6RyK+Zqv2UIasJvtoZotseAt8bfbjHN1QdZyG3vBvOvw9pJazjqVgPbP57B0WKxr8pMb5oDlMK7f1Xqe1g2kZZ4GYa/ruwjJsfCkJ2ufp68QgY3bMK2ehmk0hDYuOE1MM1Ni5kUWib4RqdJYz9X6+tHwFf2y9j1c8OUrSM2kEZWLyxLoVUF5nRM8NpKgmBRf2K2piGLT4030OX238Nqc6ryQ+fyuzQ+NEZqJb5+rHJqEp+Vrv/Rh6W46R/Fmuny8UBYuGCijsYJ1YZ4QGdCvGzXry5/t6+dY1aZa1yGPD0gBI1+V5joMdBPRppsb9vTeRyeSJtEici0VauHxz+3Z+NJvlQmJTlG+KnClIX+ItXBDLPH75tWxzl9nZnuMzb3g7T0+o917PbyMyFshrUB7EJtlmnZTuRZyxVIYljGMSgc9USl3HtFwIGxhOhj5LXczO9rOg77fflRglBcr7VwW+vdLNgjpsZco3BZHKpRKW/rsRdWjrbgc7WisY2o442QjTUfc9r1vPFRpVpvdcTbWo51BdAf7xaLr7/CnNpgr1u28nbD720T9ktHy6K87Wv97h1/7ZYPHJEnVNl+3VLR3zjQ62vVXSstf3ufumBqHcoNBSn7ecNKEpMGTUZRy4wmKuR63N4WoF6Sm7UWipZ1tKCcBEoq6XwiPhW7RJ0taaBbXSQdIDHt4eSWAaeE6BgcrWy3UCH1u3QxtPrSJsCYFgraO7QRhVeuy/JmN+G1BzF6An0eHVI2e5ve8Cg+tqXr94YA921GKud4hOZhuZIM2dR+vc/vxDfOBzf8Vli2qfinR2+eJ/2XeWG3rPEmu4BvT7y9hCjc+akaKh6clZ4WJtaHaM3yCqzpAKBylZc2R1X/ZsqFlioQI5u8trGLEkrh3EFwk6kU0sBSYxt1dVIPdkZidOKMl6RSamZjB08MIxqupcIo8UDoKImAZ+YoOmNn8RmqkkDfy6WpObmfK9dVUycD65DSuKSGibaMYxIEj4Wnitrk5m+ZInNPsnZYSkRYfQUutiJdiFhY+pAzdOImYyqeZFqEH5JrX7eHYbUhjsWgooh4p1ZbgdLHOEtraZp4W6R6WBogIghjXAkFDP7Idq/jmOVscmTTKwu/R1RzS77T837ALpdpOODvzVPY+CNPBlmkgzCIuiSYEXEbFEGgazY8q/m1w5RcLc1N5Rtq6c6WBEHjeeX2CTgOKIJqZMUWqqew0uYTUBRPUFOql+OhLiS7p8NP11Ljt9EbExTyC35n8gJY1ki4ph0NafFxyX9ZxNpJNMrq2CndPGCmG8tY4rQgV5/YZJVJsnbwk2uWkWEBHzgH28220kkJKZirLTu5miIFKcLrWwRQeJyXxnkmWtudvbCiAKscKItF0EIPbqyDjENlOavaLuryHHSHTUPRr5GcJ4kznmknW2WsgVRA0zXCclVrHEOlKamMa1SJKEmqUyENlE9NPaeC2mBuYrme0U9fwOSROkdNLIczCkjdC+9DnNwru29WI3sZTyY5LpBAbgCWhi49ghVs/WuzG9ISwhGV5RmfJyQj1Xxc7TX6vQxqapz2e4EMiXtnz+73z8AJR/nxwf/q2PYHCMbPpvOBruItVWbavmzRYPXfg4b98b8Vaa/LGEh50Z7n/l25GGgbHawTEly/2KeheaJgNs0ewOJGf5ts5WDbVGaIav5pHwKsbTiva94s4ztW03D4zdxC+P30eQyWISc9fqA4xdVFHhnrgKgJdQE3+tV9Elc+0mvTX1NyMh+FM6HIkVRdExTtGOXk+vdq5XvRZzgxmCbTkOjym61aBWhAXYmS1zbN81PH2FYgvYWlhkSIupLDt93Pz8wxRqa1zUGY3QmgZgNL2L3oSiPC20lJMd60xBmDY4f/nlRIbJyPoyb3rkfqxRicyHeLaFFUV8LXcNR7ap8fjpuS+xa32qK8r1QmkvYebj/O2+JJ/emeC7/WPkxlyeGNBR9coq68UenmYaO7iI5Vb52c/+BYWNacx4nXagNpV8x0MEkledfBaJixVI7uu5icd23kzSDHEji7ONXoKoTXX8PD1aoftP1n+Ta2afwowjbnz+YXzTQALPHrqcajrHSrqPz77urQyuLTCwtgRCkt/hM6jnQIMMxmCFup1irlVU720opjbY4UaFg6no7IREMJE5rQRcxJZzdP2ZmB2nBL9i/RY/Pfq76n32DlHtHeSHhs4S8StIaZGS6p2Ns8re1hQf+ezf8BsXPw3A/5r8IMtOH6fqA5SDkFxpBZEJL8mUq7nQttN8LK1oZKE9TmBvxxMxj4lit57cEw6PG+d5ffhtsrQwRMwRb2f3fr/VfyvCzlJxN6PDWsAHSZgbJ20q0UMrDnHNJB8eei856xNcbf4ud+QkgxqUL9u9OKGPmVPjNuLOs1u2uw52PmziFwrEaZMrRmb5qfGnGU49qEQIra/jiimEJXjztz/HL//L/+LlD99DtlknqzfxppnmUDtHvaKCBud21FjVVOTBpTSypsVaDI9iWGdEU9daafX59tYipm6T8sryk5hEWMbtak3Yut6dDBDhOyke6LuTh/pfxWuLx2kUt9rztbQDaBsx25vLOEIyblgEZkzasyg1bAbMEd7R+zvqe62AggZca7JIbyRAg/JGZ5V86yn+62GlLrDgBPRVK91MeTFskGtUaOrn8eMWkeyAhKmRDU5OKK/rzmNKW6Eu0sTCZGhhlkYnJt9STtgjmUnuJqAjt7Jw55O76AiDBD6WWCBtqYDikn+BQ85ZSk117qquNW6k1LryLJ+SruXvxBaveP9v4LVVNv54uI1zQ7txQoMdSxkaQRkQRKFWp05l6U2M4psRf/2e9/L1175L3UspQ6f0k0S+slGeN0Te30loJklqZo8fKVB+OHOWQLfeQcC9gwafKSXY0CUtw6KCIdTfx1ydfdLO7VrC4PldSdaLozSTFstDqg9u/6oqAfJNQSGsd+tcV50eguRWKxk3skjhkjYCFoTNKWerrjxrCHqtLXdhIVihszPDw8+9n+88/wHSUYev33CARlLQ19rG2axPXmt4+JHFzrktwcXNwFrSb2JHITOpEWJpYBkBZrQ1d9peGyEMVh1lVwqB5NSImmeTS5KVzEq3rjwdbtV4E6nxGN1xTVd93fGa3RaEwzoACGDakiItpISyLoPx0jaB47BaVGPjNyvcl06xO9rqXX5pSzRQdfK99Ro7LjxHX03ZqYoOEtVnU8yfVece85dIRx36yutYiS1GyVgYsaNsU8nAyLpizDSSNoEluvXr6vksGqkEgaEo7BMLqua2p6rs6JqlWU+67WIKFyvOUZEFQi1QGpspTHsc72CMRFAp7mawuhVIc4IAK6X+3ZYOqaKyV6s1ZTP6rDksYwXLUOvP1W5kxgrIOy57vTJRx4QERLvW+dl75vjJxx9icUTNxzc8+TyvOHaUtNsmoTPrfgCREfFCz1Y3gDgW9J3U92Ws83Sfxba2Gpt2VKRjWjRCtU9lzA6Bndb33yCqTiGNIRzDpaB9iYwW5+tIQSsBiTBm2yoMLQ7QNlNIBA2pznFbRYPy7C6IlZBa4PQStNT8S2tAbJgqUJEw6iBDIsulzQpPNEM2oioA53oNHhlWNnYTlBc0k+lUYZLJtRZjWqhqUzXdTfURCUGkW/nJpsG81mfIGQ62CIj0PQRxDkdncDePO80jICW+pdXbddDqSEGVvO2fUb3TrZkprp5pIc0sbqRsZF1s+WVtfV5h5CgktE+lxyih12WHNCKO8DQTLmk06I1U8GndKZHpNOnoTHnFV8/ZEdDRQKpHNPi2M0rGi7vArVSvsD08Q0JrG1S0ja1k2uS9Boko7o5NSrcvLPpqT6rEL22P1elUMYUJMqYdbwG/climt17DjH02gq21GEiopTogBEtanb1kd8i2PGINem2dhZYCNqyTFKxPYsb3YafU/PQbFnF9Hqc9SFDcsn1P5xtc/Z0vs96cVvcWQ9lPsBSoFpSDgx2Wyjdg67Zo88bubu267eTIuC77FzewNJsqCKfxT30D6bcoX/gMAF7s0DH7SLYVJsiVjuLrMbEMj4yzxYrJ0yA0qgw7KpHiy11IkniR1y1T8Opp2jNPsvHdR0lrAcFaapCCBuUNrweZ9vWYGl3RQYDzhsAVgiItJrU+U9qTiIJ694uWxVFTXaenZ8suJ4IiiJi+ygpWGJKUW6A8W2sCgpbmjVhxTH7ppQzZ/87HD0D598nxp3/6G/zJlT/MXVd9nLNt5Ziv9A3TV1klsGC4fIaooCiF9w5cw3z/KEiJda7OsZuuQMQxRhQRmRZBYuu1HmSaGWIex8dEUA1/kS8yzOU5BUzOJJqEtsPDvTdwLLmL0PeoZHpUj9qVb5MP6pRc5eBvcq7LRV3X53boq6m/mWkoI/l8rOoZTeMYBkE3ejvVmGcjpYz+olZi3TykhIFki429u7HQNZCmQdGrktOUs5pMcd3RRwFY0CIUGWaAmL2F67EMmxohsdQZQh1VHnNXeGT/Ddi+x3u/+mmOjvfzLfNmzja1UXNyfPbOdxAbBgdXznPd0Wd49ZMPU6xXAfj3kdfzaOma7r3+9cSPc/7K7Xz81uvUPXRaJLwOz+8b5ZF4klc9dg/ZdoNK2uZcNktgQNoLODC/Tq7RoK9Vp3cxxBUpfurAR/j0jT/OycxOZlsFJIKzuf9DkFqkP6mVLpctllpq3DJui13Tp3hh7wF+++c+xHcO3sA3b7iTVjrDHU8rMa4h2eKKewX9uk9omg4Dg1OcbN3OrKucqp3D55kyh/jMgT/jC4OvpexnMDS4K5nn6fOrSJEgNnIYMfxCpYqTC3n4mhsp1JThXOsdYqy8ysfCH2NZXkEgx1/yTt+8+gCvjp4gjcfp5HY+N/YG7r/9zQB0qhbOksfzoezW6g5c4ig/ctXLAfBTV9AsqbZn636qS7OvGRnMY99hu7XIa3iIX+afOR1uYyGh3uk9fXdSHtqBH2r6mbEGBKzKmN64QlW3pvnhha8D8PDk7bxz+E8IZJOc2KBHKxHO5UYpVdcJcyViyyGWBm+v/wc/bj0EQCFsIGSMuGyWN9oKTFT8frxYBZ1us+4h4XfYPX0Kp+NiLDX4yX//GwqumqMtM0V/p0NOTTWObWszt00FF8Zaa1idRNfRuYyzDOt2Qq4Ojk3ObAlF2TLiTasP8nxazct+W82fllacLeQctg2leX32CBd68pRzvd3fbmabTBGTwsVJ9XDIa7HcozbgwXIBw5wAII7AntGOo7CpkWbUsJWSkZRUogTuJbQ6G0UjzhrrVG2DobVFXB09L4YNSmtrxKZFO7kVvRdGnpPbBM/vXWaj2E9JlwRUjBwijnjL/Z+nf/0sPbquveH0coSIbzLSPUc9U2ROB+rWEo93P58qP8dX7BZ/sfdrfOM6g78/+EoAIlPQcQTNpOyqr7eEzTPf+hKhFtF0nRRndx7k3OQhLm7bT0NfP9ZKwi/L7OXOoR+h4Ic8ds1rGfa0oFTaYmrbnRzf7nBRg6Z9S0ku7nzjSzLlQhe6PLDvUWIkhhRkdC1qJa3Wx24WcIxZDGpcEzyOISNy2tFcTarrffuaAkf2v4bAyeN4VQ7vCEHGBJagN1TOcpsEvuHgJ7Yc2E5kk8IlozORp4QKcqTNhymYbQbsLcBU7izw59WPk45dcnGbaxeOExsGq0WL/uY4U9nMJZlym/6NLap2rNX+s+0qkWHiGw5rGtxMiUL3ewaSutFiQ/cYy4WCf92ryqUGalCzt+rKL1VDlxqUpwYHsLWTn27XuqC8eEmJCUCfVaO5mKCcLapxKPbgGz5BXq2L3rLP7/b3MsgWKN+kr4eaZVRLJ1jLZnCCNhNLyjE/PzZBZY+yJfbRiFaYxCTmysZptq1OYzhbQADgnScyhLbJ4No0RiRBCCoZowsmYwmRFCSMgFpK2c3hDSWwN7IO+fUqAxee47HcYarmFn190B7CXS295Fpe/RBRL5CMWO+7nKFL6OtO4GNm1H0/vradelqNQ2NF2dMh+yyXJBzZsOyuHbctSfWcnlM7TexWTMEdoG/lOlYHVQnYwNoRDN2JwNEio20cNvau8GJqy3a0/SRJnV8IrTW+M2SxraPmUSPqIzCgHqvstiFAZDdbQDWIKhe6YlV9ur55k77eEQbnh9X4XHkh5tCsR0fPjU1AV9IlLCczO/EM3Y87M0zY1sDTDLFFiDB1iYPVRGg6bi5xjrVQdkv3qqbFd3eoe+uPVkFKek01B6dSo6z1jbJNt+jaFGhr5bdxfKyfSJf62a5E6vr+vGkQkexmygGSuvY6iARebDIsytxQO0ZoWkgg0OyA49m9JDtr7JxX68haWSVKK58t1mUTvdTZtMZrVo44quh3q541kiksPGxLPW/LyGPGflcrxBEteqQWGbWLZNpboNyNtV6CIbugvCQaXBBF3rT8IOcefx1vWn2QHUtTDCU1YynOdgnflUyLnrZubReosenTADdrq0l5nAGk3Fpb05a6jhU08LytMduIK7iWyWypjyV3a/77Eipp9b05rRNSdFzMKO62A3SiFDYB1xlf5Gr798lZd9Of/Bi7csrv8hsWYWMGJLTGHqStn/tM6ilOTuzi7OKDHKutMOvH+EabM3U1VyeNGYYSKc4LBVSrqXFqutxNpPu4enaN8UoDoUG5lMv4575N895fw66oAF0zUDX1jt9kxfbImUv4mjljmT4Ze4uFWKBBK1lhZBOUa9+lEVTwdInBgtfmnNaISGkWD0JQ0EC53BrFSnf0mBqgM+xCRjSdkBcdZRuuWVUaGClPonE4S6bFbEeXduQWuvclMPGCImYcM7q+0l2PFStPoqqu1dY17WEyS+aOK/ifcvwAlH+fHAl3iVW7SCVZoKNBwezoTi7TKpZ7Zk4T7lQzuZLT9XbLHbANLFPy4S//P0bX1YY1kxol1FHEsXCVHqvOh3H5xx4XiUsSQTt2OVN7lntGtqg+fzf8o6SCgFN7DrGSGyQdu/zowhcp1ZVD2Cj00E6mqWvnJem26NWg3M2msIh4XioDnxAzXdGJWCaYbU3hWmrxrTtbDkLZS3EioYDITf6RLoU8tBxK2qlrmilGZ6Yw9abXapt4wiaBiylWSJpqIz1ixd22CUcye2maKTJxhxvmn+UDn/9r4rjFaiHDgD/NjX2zjKRqfP0VbyI2DK68eJqbTx/nqNxPcnWONz6iQO50eowvDd7Vvd9T2Uned/lf4CdTNDJ5BpMN/r8z/5sd4RlWW+renzt0E+WiMprFlstN5+bJ+gFZT20yo+t1Hipdj69rHB/ouZGy3nAbpmT/+SaDut/k+ukSfrRVl3zlyWd56uCVAGxkCzx8xbVc/8IjbJ9TNMAd56r0nXiO3EVNnSNF4dGbOTKTwLfSiGyaazYuUhVv5kxxD7+297e4v//mTS06bCpk4g6p0Kc68Dv81IMDTPSkKL3JpVwo0b+hotLrPYPsX5oGAUeNiwRyK1MN8K7FexnZrpyZZxeHQMKFiX3UswWabpI/qPewmJT/f/R1I5aUC7sJ7W34yUOMVDO8LOFTaNldUN6WSbYvLpATTQ5wDsf3WcoO8u6Df8HP7P8Dvle6llo2g+fk8CITQ8RYYpF1f433Hv4XXvbEtwDIeMu84rF7QMY8tvc23jb61wRxCkMoB3gmN0a+WQchiLLKIVkwCvhDunYRSTZq4/Vez8sqz6p3vzFBLfgJAF5vPMr+VVXHndL9qJ0woK+9oed1mgvtRzCloJ4OqOUSzA8reu6YpqXXdE3WNjnPzGIKYomn6WfjOlMV6HrVH165j9ncKAaSHu30+S7EtoNrOHzi93+OdLzB43tuwdc1X6Ewu9kmx4hI4tKf381BY412XoHynmY/h+OX863v3cSZLw3Dqlpja04vOCYjmiKJH9M2s5zLvLS+6w3Zk4y58/RV1rCisEt3LQZ15jMqmNNMp9iM+p1NF1npgciEizsux9Y1wi2ZZGL+AllXrY2EptLdmTlBcTDFTmuDUAM+33aomQrgVRMqYOJJn1V3jl3TRZ7vW+DfXmlg7PvfWLo2uZEyWOrJkIuVQ9YykyyePIIM1btzkxlCy+bFy2+mXhzQmXLwtWOeMNpYhs2wqxbTrrJyZKSrxuvJvTZ3Dx7juBMggGZ2jJTcUl+fWNjMZIKvn/mOFxRYPZNWz5wXLVLiIgXr01xv/SXvX/w6BZ1MXE1IMm7IRt7k27e+Rc2R+Yd48OrLyLSXCUzRdW5qQtmb1iVAuxPZpHFJiZC0DDm3UaJsFXGMaSaSf0y/pcXEnJBXFp9jT2em+9uDqyobVMkY5PwekEPkYuVKh5FNT73S/W6k52um2eiqQ19MFtU4yA0ijfiSiQz/1ncvgZXR79/jZO5FFnWVguGf3ALll2bKAQzJVPYMtp7nmU6Lls4U582tAAFANnZZPZpnvVCiGNR5i38/cfI0g7kOEkmxBYmO4BsFi0xHOe8JzXYxPU1OFYLndgywVhhjeF1TLgt54usd+g7qINyaetZrayfYM3O8K164eQwkm8QySb45T16rUS/0Wl1QrtaNIOEErOVSTPfmmS3q92em+YV//xyvfOo7fCL3Wc4l1HincNnd7pBbjhlzjnFb7lPYokNr4UpkLAhHDdZ7D9LbiHEi9UyJwEdkdfuhIMmJWAXR5aJLIB3SZo1OvNUjeMVIUfEU8MnhkdvWwc4EsMtiLdwSXgWlEdC/dhyECVLi6FKXhazgvu0+5xy7+92amyJsq/eZjTrkoybbtHBtI+4HadJORHjaqWdos8d6E7w2tQf+r/pYC5JtgvK2EEwNqrlw60nJwfZMF5RvRFtBqhCTc5nt2J4ay1Z6iDg0iHx1nYLjdkF5y2hhxGpu2IlzxCLsKmG3ZIK3+CrA1WvWKSTW6aUKwMXUGM/sv4xyVmcy9fpcGL+TpWKW9mafciOkv6kZioYgI8e6au+g+nUDtEOD84HKkB5oqaBtLLY0CY7n9iCC56lov6/cu4+FQQVozLryNftEjR/XGeJZa6RbV445pM/nkNK9tAMp6FhpRBRs1ZQbLYoasG3WlHd0Z4pIC/EVTYGhyylGxAb12OE3Fj9BLmrzyo0nmJy/SL+l7qcWDhGY2kYnOmSauvRPbmr0qL0yq8tBTlrjSHcr8HYqqd6RETaQza213wg9fv+WH+Nn7vgdPnlJcj2IJeWsmivTtppbJaejSh30ezPDNLvlFNuNpxFC0gktLCNmhEsy5SvnaN77a2T/7jSnzBc51o7Yl1wlf/kMwg+Y8XwiwDddqpv6MbKJ19vLuhb2baVH2OEtY4pjCMMkZ+jOChqUR8lNgTNJxlH7YSPQwamgTjTwItl4Az/eFH+UFIwt5k2BBp1skyFb9SdvR4ox2g6rXVCeMupUk8oGpBuN7m836esnGjbrh7NICVdWb2ATVpqRx0BdsiDVvNizegGkZMdqgJNW83HJMtl+RjOndCLBt9W+2mkrbZaRlXlKuqSsJVJYvrIZrg4e1zP7eG5uq1Xgf/fjB6D8++VYC9k3P8XB08+T0UrLK33DiOaraeQj+lenkb0OcdZCFjQoWOmwvznLb33rb/mFgS+xM1T0kKnUGJ01m7oWJzpUmCMCvuq3uLfvG3yQFr/SOMV3jfM8e/Aarqgq4PCd8dupZwqUewb46hveSy1VxJYhhpT4lsOTV93OJ9/9G3QSOo7q+xSaDcwoBMMgb7rMyQFqMospYuYMBVTCOI0fu2wS5NZ1PQzASTnG3SMqM3pt40V6WxXe/6V/4v1f/L+866HPqnFwehlbmma0ohbt8NIsZzITALTFVPdcR4gQOkMwUxrm6YJqc/ae418i7bbJuD5OGHJN7xwpM2R/cZ3p8d28/bvf5Df+7VMYCKJEGiPw2bm8lYV8rHQ1AJdJFemr2MrZ3yj2c0PfHO+q3Mct9SMAHD54Iw/d8nq++pr38LKTM9x0foGEplAmO8rQ75y6yL3pW7vnf6DnRtqhfqdelVItpF/XUXqe+jxRNIiFYHxpmpl+ZSCNKOKN3/0P7nj6PhAw1GkRm8qQNl+wKTSqRFjsT99D2+5geh2EbXHaSVPV2X8pDP751p/ANzdVOtUm39upEDnbSIQDfH12gn8KfwOkZFBTK3/ns59iv6+i7euiRRC/FJQPhRuYjsStWjRnYVAHdo7vVpTY/pUsPaZLS7d8yUYd0lGb/VNq3IPkDWT8Ad708H0cWryajGtt0ddDm4FkBVNIBFCrZlkt9XI6O8kTuStBCOZ6hkn3xt1gxyfkSU40VWnDgbNHMMOAF2uHuPrEU7ztKdUT+/ndl/PvzZ9X8yp02OgZIONpJVVNRU1VNqhb6S74K3orTLZnmezME0qDU3WLv47gxXA3loh5//I3AOhxtuhVBU2P9qXJXEPRJMtFm9jIsqBBeSFSm99KVATgofAgDT9J7rllti8quvv2lBrTr0a3ESG4tnGSK8QFXpE4y48vf1XNg4ZBmCuhfSJaOjNaaCiH8ezA5VSiDJHONhlSkrTXGbIq7NB16f1VE99cY788y9C1NQ4MTwOK/uw4gk5GOQNWW22SNb2+C6AKZ4RFwzAZ0aItUvefLoRN4gHlzBcyHX5hz5Pc2j9Fr6HmVX/ZYsfKGrVh5WTGfsRlZ49w6eEmkgQpgbXP5/esTxMaygGIhUG0SW1ljm853+MT2f/As0LMWPDO54r0r6cRIkZqVslCr4VhR5ja0e2Q4vLULA1PnXPJ3Iax4WJHIcko4svXK8dIaLE7U2dR9pRjCq0mVy2r8xTWQ8xIslpKkBmc575UyMMTbfasfJ5sqN6hH1tsW01z5+k0N57owYzVvffVEuRcgwVHK0bTwTYWsQ21Tl67/igDum3WhrHM615U2dzHL0tzfFyC9yhr+WlyrWkCC0qxeqeboLx8SbatE1mkNJ3+12ufZnT5BD87+QEimSFpnqLP+XvWEoIPXbXObdZpIgzmHWULJ+vq3a4WdAlL7VCX5RTKBIVmtXsdzWDFdAOEziDNaabE9sQTOOJZUsbDTBFyd99zhI6yLZ8qfQWImRpWDubg+jy2bgXWzZRrUG6nI+Lai5g6EJzw3W6mPG+uvmQOmaak4ufpJFO8bfV+XhU+wRuDE1xmztPQqr/bViVfyOe6bcSSmy0OQwgsZTulYTDfk2axN0VRFxZ76UHM7Rmev+rXOOvcCcB19RPsnj3WbfNX1UCwkG1QTRvkmvOMrStbF1qiC8qDzfr1bEgrmaCeTjDVn0boAMG1c1NYUcRgOUFds1VS0iVz7B4CJ8ud+b/n8sy3OJj5BqFXoL64j7XJg8RmgqS7wWRjGgDH90km1f0H29awdNSn0HTZCFTpWCXcKhVZIMuKq8BCwgopTbYZvKZOMuPjemqvOjH4KFnnODun7iYRdEiIBk4YYers5sP724SGYLFxkJbWa1mIepCRQUWn1UbcVYZ9tcaaUT9Ig0ToInULMrNfBzl0UE02VqkuJuhdUet7E5S3DIOTO5W+zvg6DNRXunoDtSjdfa4L6XE8I0G/1s1pZYZZ6d9OoLPledvt0tfxKzh6TriGx8bAEziWWtt1y+RYfi+hodQidmYu0K9p7KeyO3lh9z5m+1Wi4sTYPELEtK0CIrGLsyXdc96M6ekocJk1oSD2gBETG+qZNunrbmywoltTXb18lPd85e8pBaskzIiO4XAuvY1k8wFO9KnrV4q7aWXV+kpsqHEaEHXejkMCKNslYg3KPTFCJC2ksMnodqDNyEGaNoSyW5aUMetdxmMgDU5MrHJ0p97/dAKl1zBw4isB+GXzq/yo+QDD4bp+zxuMrFUoaXX/VtyLb2ogKWBDg7bNzHxG319G15+fsceQblVNhfYGKxkF7qzOBk5ZBQ+llHipN7IXPe6moB5FRFLSiSOEofa081qwo+h0ENJAxjUkEkNa5KSyPRX/cr42f4BLD69pQeRB0EY0XPLlGab8mNbqZfRdvoiDA1qIzjU7tPVetcni6deBQ9vq422JzzLg/C9AYmQGODdQ7ILy5uBWqWoipWxGPbCQMiCSZf7093+D3rl1fLZqrvvZah+Wp4GRMClaKrBxMXQI44Cqv4rUCuxJo04jtw2JIN1W88zBJyV0kDbwWDvey/JTw/R4A8hNUB56GDH0Tqn3tLs5w/XffYHtayFJrVC/7bzByLIOphkdkDF1WyV+2s4OkJLh1XlKmuEVRDaOpq1Her0J4ZDLzfE/5fgBKP8+OYrC5/aHv8prH/5Pkr7LWmmA0M5gGQXyzu1Ud8Pu+SmCnTlkTnnYRtXnQ/f8I1e4LyIE7JaboHwUt2LTrKuF+K6Fr2H1Qbm/xEcG3sEJIqLI4lsvewuBneBX5/+VWyqHiQyLZ6+8hUqhl2a+yD+9+5f56mvezczoTp6+6jYQgtB2mNetbTpxFte26KmpBTPkVAHBC7HKlA1qIZhORxm4gbUFrn/he1z+9Bad9Ks7X8f9vTcDcHv5Of76k3/MjXseo7+yys7aNABxI2D/uWPsWlHGePvMGU5n1D00jS1K4QthiNROWBTA4fR+AHYlVokNk1vPzrE3atGnDUJf3qUnqPDTX/s8o0tLFCsVcBJIIfCMgJG6Mg6xMLGlxwfdT5HTdZJ3bTxMudRPRmdAd2Y2kEieuUKB7Uqxl1ZSV3vqGs5Ep43Tcbn+8ad5sP+G7n0/mz9IlFSOnaipzWwg+dIasd09ZZbHlCM0vHweZMztT9/HnqmTRIbJd25/E7/3s3/GCzsGMAdjZGhw/VPPIOKY80wQu+o+fR/+tf8uQjvNiLvKy9afIrRsNgrKuXA1SO7pqHe6kS+y4Sc5ZtbItWokAg8hJUPVGkOBAk9ls0Pl3FbbsfYlYj0bJ3Pk3JBMS72nM5NKafSGqRx/UVsmiK2u0NyAX2b7kgKcva0R/vO3f5Grz76IfVFt6GZSjaMXWpR2tXmicAVP5a7gXHsHayXliByYU209zo9upxRXWA031XynunTnROCxc/YsKZ1xvSl8nITvgjDAUnOjGTqUi304epOUSYeM7WNHAWKlRUdnEvobj3HXhuo/fz4eIogtzok1/tVVc/p17tMIJJaxVbOZD9R1I18ytKo2rKTYT9HdRTuVpVwodr+7oPsMJ0SAKSNe3TpOUWd2R4Vy+mbsPg67Ktjx5ZO/zh9Yn6InrHMiuZNj5SGibIE3/OQvAlDXNcTFulpLIpniCyNv77ama4QOrzQ+jWWs8gvhEgLJ9fIi/zz7x0zcuUFpV5u+fnX/i4l+Ck6I58zy7q9+gpc/+63ufZfCFgcddX+PWPtIN8rc9vR96rl1HW7Rq3e1Gw6kFkmYETf0zdPTp6P/rTH2zVykOqhAudH22T2tAohSUztiBF+49m28rPwMlxkz3c+NMKStnYHRMOQfRr/EAyOPk9Ft5q46J9j3zCsx167E0PTMs/0b3XZoYSwIzRQtN+5mdqfCHpznNmivuZRqVY7s3Efb6BBrx87QQkh7yvAL32xT1AGu74x/jsSacrLqQ3uIheRM6DEhHicdb9HXDQQTF/vZN5ujo9+TgWRiIcuKudmTNeJEcrXbC/fG2lGGXK0IbFxgcHmNm0+p+fH1G3v4w/ddRqL1OFlnlsASFDX7qBE3MP05WuaWnXF1phxgObefp6/ucDx+kBes3wMgbTzC4Z42r608AsB9vTfzWFo5buNtZSsXSup5tleuILuZKZcOudZW3+lQGFhat6FX6yRsJNQ7Hk6cYDj5EXqdv+K4dQ+d9NUgTCx/GitUY7jeq+b6xKokMNTvU7ruOroElIsoQOq6VysMaOoWQjkNyjcp2E4uZF1rLIxoevRo1GCXdY45XWk1sQpl0yTlqfmR0A5hHAk8Z8ve1ZMBIqowoGu0L+a2c547qRUmOVlUNn9Xa45k4CLT6gbmdFnRQLrBsZ0dss0F3vRMix//bp03PDvNzUe/BGyB8lbaYS2fZpPeJKUGoUaWvUtlJpeSuNoJH6ktI9dO45QEBUu9o/2Z+wHJxvF3s57U5S5rL7C9ovyHfq/CpnzAV8ZN3nzZcULTwIplN6PXiLdU/ZdllsfXtnPv7D4qF9QYp/t8FhIpkq7aVxYL5xi85m/ZNqf0IYT0SPshhmaEVJIG+8oWtdX3ci5WwP+8ocDUsu6aMOatMtlQdqsR9SGkxa5y0AXJSUeXFIitTODKkyWKU+qdZrTQW8MUPHLNzfiWhQAKXgNf2CT9gHawxUo7qX2MvfNTetyHObpvrEth7zG8bqZ8dOEUCanAQpMMCMVSAGgkLAZGTtLR/QSvdxVVeK2RZ83pZWlwvBvYiYwWad0a1UrdwvlSYlOnkc3CjpwhSKLbIJqaNSQ0uweTFS0Kua96nuG1BbZrRsupzCS5yotY4TKnc9MIQIoEQpjIsIbZUOcaoYYFTGJStQvIUNnjerQNT9P70xqUN6JNpqXoCr1tHi1hMjL/KY7trvH4Ia2MrkV+S2fvptZ+A0E8wLixxu/Zn+v+bqy9TjIeJK8zsa2ohGduUa5XssqWtKS6djpW45Ux1eerO79O4Gvl+/oiQUKtL9srY5UVo7ARB0hhMMF2CnYVCXymNsfDjRAZtOlzLZBwMameqeR0iIUAGRDprH1GMyOaocViJ8+Ut7UmmrvejbP7NZh9Svi3tKy1S5YvI06bGEWH2FBrpW27XcZgyuwAkmSipp+pjCFiTNFG0GJ+2yRLpVwXlPvZVdB2zdHijI3QQUZlItni07/wJrzTFrGMCGJlE4qa5QBQoEkPNUwR4cdJHvNX+crM/yaIPVLGJihvEJkJarmRbuefYrgZGEni6/e+cqxItX6RuJspd5ECRs+qv+8SCyyJNMiQnKkDMNMmUbAJyts4fo2yqCORhHaBZJRiaHWumymPA4PrvT6yUYyjmXLZ0VNkDm7Nn//uxw9A+ffJsVLqJRKCTiLFwze+hn97288yoAVjxsptTPMK7jz6LKOyohzZTsj+pYtYiZh+WxmgiY6qyZhOKlC+pIWurKxB+6ohwj0FhK4dS0uf5d5+SvUKD8XX8t6ZrwHwwmU3slZSDlJk2QSZFG/Z9iLX1BfYvawAk9TUmh1ugVrKoV87VtcWL+IYHp+JXk0oDbYZygkINBVvZHWeO56+n2RZG0wEd++4i1OZnayFRVLS57rBM+z+ZIc7T85wQLeiyq21Ga42yPghuY5Hxm1zMq0F5WyVMWoQcQGJ0ErChhdQmlf3NZ6ukYlU65fc7i265rBR4Tfl/2JpVDkBB48rQBc7SQLf48DSue5389RJLPXzh8e+xCdO/hG/tvRpysW+bo/vkuPSU5I0tCgYwPP7VCsfZ0SppRc36jiNNqd37KaezZPzG+xszxEZJudGFG3IbSjjnDRD8rpXrEByvX2OxuQIEsGeqZO88xv/zHXHVHDj7lf9CMcuu45OMsXf/tiv0HxlAcOO6dmoMLiywuO1Awi9sxtum+/1vQyAt67ez/suqIxqW4ttdSIV407qlipTgw4Fp81qz3CXup5xfUwJfY9ttiSC6TjAE8r4/sfAqwFothLU55IUjAobpgJk1eI+QsMA1ybWDvTmhvSjD/wLUmczvOQoX3jVG/jcq9/EkyNK/8BIq/PXDcm/3PpW3nrl/+VHrvgrgmab1ZJyjobPq0DB4sAQrZrJmhax2y3mGYtXeM3wGYaTdQ6dfp5Mp6FvP0lvR801y1nv3tNGsR8pdGDGNLDy2gFZuhSUP8TrVh8G4GKk1k1CBJzojNISCTLCozfR7gJRgWRAg0Dpq3cSGjGl8GrG2hMArPQPd+dQsqXu8bXGM7yzfg99RptYM1X6dCZhfOosz8wM8FTmIJm4w3i0RMXK8RfpdxKYCVLVFR76xJ8AUEvmSHgd0q4a57QDNafIhm5zM+31UdRUyKwR8v7Jw7xx7DSXeVPEIbgViyiGz/b8EB+d+AmSjs/AyhFGVuc5MH2si3QmvHkGHS3KVHeJV9o4oW6ztBn4qWzwy898CmOjzXZjq57svalZclGMG2xnaGkZO6GDMZGJHQaYSUGkM6tpr8PrT36Vu0pf4PhNCUztGKebLc7p/uz9UUSYiBguw1BVOXcdKTlXHGdsqYSp38f0yOBL2qGZRoLl+lZ5T1P3p19eznPGHyV0tjHvrBJrgTBTg/KUYWNIi7RuHzYNRNOagp+9DpFdpd5MYubDruPux2ZXswOgllfnTJsBkwsZ6oagowMYn+xxMXSWwpYRg9EL6jfyBK7Z5B8Xf4o/PPo5pCGY2/6TWP40YttFJfQmdYshYZAr/xMdZ6uGtxPa2IRYhGzkYhayi5jhKqcTPfjxBEKEXNN4mLcsfxOAu3tvYk0LeQ4GytZWM5uNzG2y8WYttIURbCkUIwTTw3XOjTW59kUlQreu6/+TIuh+7f3mZxkTijmSaD/Daxffzhtm3kDS1a3NliRtDTQ31dAj3UPMzkQkzZBYa2UYcdTNhmbNTQq0modOLqI2rBzQQU85m8NxB1P4nBpU43PzvG5TJipYcYilzxtFBu4mcwzoWGD5613htOPpfSwEe4kFPDih3umQvwZI4pQ6x3JbdQ4ZFi6nJlysyCXdXmNsI+TQ0hm2rymG1iYoDxhCCkE9pZxsQ7ef8hJFtm/Uee/3lrjstLr+8IZag33btoIvJbFBb/IEfmOQekWxwIZXnmdwTQV6RlxlCzcMg4u2ybfzaYJBZb8Craq+CcoAVuMsoTQJLtpUzyuAYNiSD+x/N3lP2eV6YoOlPhOtv0rU9kn7AYalJn3TEMwv/DRIi4ejK3Edg8PWDkJDsGbqgIm3ys6m2pcaUT+5lsFlU5UuKN8sBfHEFoCLA4PBdQVKs5pxULMNQjvHhl5jmThgV2uFO0/PcnB6q3f8yaxKLoyvTQPQTvfjW0ZXg2MgjhDCRsQhe8++QO+qDnjpPvGba7uVNhl0Fmik1Xwb1gHv8Lwg6bp4iSSLA2oOCOlztPdxYqmy8I3S1d3a6aTRRMZ1NponOW2qd7Up9rZZU97GpB4o4DykqdbDun3b8exu9lz4HgAVZ4381tJHhItEWr+iJOq08JjEoG7liXQmuhqNUNN7XFafsxUlu7X0fmxyiY4aFcNgIaFo0bUM+KZBJ6WiXD3Lh/FXzlENf6X7fVfT0Qf9MhZj5DYDDXEPnuWiGxCw2Ku7o6DsQJzycJ0lEpo1sJ50qcVqjMtulaK2Cen2GtHaKWoXH+JfzXPI2MUQJq8/oxIG5bBDMwYRt3E8k7Rrdtui5WwfYUpEGBLpwH1GB+YauoTmtLEHKW08OURp6JV4h+4iGla06lb7RVyrhSEtzi/vhH0p0OWLHdvrMiUtQ1JqVgidFtnmI0S5F7vjY4oaMj9IGgdh6/Zt+XXSN/8SItWLtQnKgwQy2iDhr1BeizjSOwJ08KVOUERbNjZPoys+WInGkHpuG8JkXde1p3T7yFPj1zCysEi23qS3PqOvpb5j6jKU+spRguZh9VnkISQEuvPAdrFCI3KQUaXb1jBomXjaD3REG8crY3c63XntiAGyjTLDnrLZlicZq9QZClvYmiF0wVli7vzN/E85fgDKv0+OgcoyTuAyN7ydZ6+8ldCyGanoheomuco/RkEE3PWcAmJWxePNFx6lXRIMOcox2uEqx/ZMZoKzRi9TUm1mnz34I8SazhYP6v7TGbX40r7Lv1z+Vr5uvIzk6QpSQqS5rrdVnuP3v/wJRv55nivOHOequS2QCuCbG7R7THbNqQXqFhK8dvAZHo6v5CeD36ShhTyMJgTJIid3X8Hc6CTf2ncXX+19OX858ZM0zAwIwdnjI8gYesfalCY6pIOQvI6O2rWYK2fVJtDTVBvrnK2Mu22t82V8/goPCTg68m61XBbLeVqhg23EFHqViNLOxGz3/k0kuy+s8uKBA0SGwejiImPz85j9FgJJf/2S+iPy9J6do2cuyZvXHmJ3a456tkjS3DJwO/oaTHTm+fNzf8Pe1hTHJ/cyMzTCq3/rM3z0PR9gYLVM7/o6TxxSjtCd68/wqrJySl8YVlT7mpdis9KwX9eVj6Tq5CwXp2jxzZe/jVgYjC9NA/DsFbd0+3o6YUArneXNN32Mv/qpn+bC6Db619YI4q3aRc+yWcsqqtXbVu6nHKrIdSOjjKsbWXyymO8Koiz3ZEnsaxEO57ugvFroJRKQrmxRss/u3IurM+RHoj3cP389x84PgRQcaNUotKdJeA0iK8nSoMr4n2wMYYmoC8p31GaxNe1spWeQT731R/nuDbezZqt5bCbVHD47OM6f7/6Aeh7TYSq7g3JBfae4vsZQTc2VdWOUVls5iTuMFV5depEDxVVuGZhh+8JF+jeUY/mUcwP9OguXttRva3GKwLJp2pqJIQTnepVeQlAJ8Dw1pjeshFzdVN+Z12OZwCcTtnkxqZy64VS9W7d9+8AUo0aFjuEwF6h7Xu/t0BmcZkwHQuq9W6C84aux2Wkss8tXGZs4kcQUMTm9PvK2i2c6/GH6ffy/sXcynxjgZ/f/AZRd5TDVa4iGpi0n85S0WF8rlSVvBlgyYhHlPJ8JRnmH9/s8HF2OBHqcNp3I4ovW7Rw/O8ij7gQPr07yf7I/zNnMBKVwncEFtf6tOCQTqXmzrX2e4fw80hLsq5xBaLAugWndeqqHBj8z82WSM3V26gBDJ7IYkCG/UqkyVhY82XcZVyyf1XNTtwlKWURia+vad/Q4c0/20vQcbA3KM60GZcOmbSQxgJEwpKchyXV0HZplMZUfYv9qnaSrqXFOgmKgW95EFoG0WWsrGxZh4BpJwp3K4b5oj9K/UWfJ3iDSQm+GdoLTpoMtwNGgfN4bpLcmKXYugHDIbVdz7IGRa0loAOHHJkdyB7vPtKHbQjpWRLHpMNrIsGKq+X+tt9XnFiBlPItrgOMd5WeT/0yPNc+PVz5DX2ud2OolSB7g5MgFYiukoLPXVWFi+xdYLm6V6QTS5AU7gSkavNj7bPfzeeM52pEK5O0JPs8OfwNfWjztPsuqTqlu9qz1nR7q1kUiQ5DR3RhijO7730z7PXWgzeOXb3BhUM2dqfSO7vW+HtzMY9EB0sLn4xc/jxWH9NVPYEU2TuwQaZG1gRpEqHWbiv9LpjwT4pgh39mtnlfIuEtfN7Xi97oWA3WyIf4VOsimQbmDZNk0uDCo3uEOzXjvmGtd5XUAGQncjFZiBmLDINWpKyVp4HhmH2vBLp7cm+Sp7YollJI+hi27e9VCPcSLTCwBGV0KsnPqmyTDF8kaJ0h0e5TrIKbZoW2keGRA7SMiUmtndvv+rgBcvqxV542AON3HYE6Bo06ky0X6P919hqS7Tq4xy/YjZ7j87Alef/RBNT5a3+VThQIDY2qNJJbUeA5ruxhK2HbGo6fZYWKtgqcdcCEg354iHWhF7+QGdQx0cpNsW5L21DgANOIMS5YKwBwrDvP4jT2QD6mnEqyLIgDj7jIZW+05zaifySULQ8KCrndNaVpux7okAATdpMEmfb1qG0CqGwPLBCGvOn8MQ4LVuKTOfzXm0KmT9FSXMMMOCBPp9LFsaLaRDshn2ssYMqZYVWugbuQASUr37DINyd28iXvSr3nJfTXnkhy6qMZxaUjtiUIGLCYWCHWpXE7c2tUHSogGvlzk6Mb9nNfBqECPx2amvImJUd4UbW0hkAzrINSKsYM9F9V6i+w1ipd4/5MbFwhdDf5Fm5YoM4lJZFgERoSMm4DBtK/YHlndKq0TJSHaFEl7aba8LXMgBZOr17N7/Tqe2L+DyEoiZESqs064dAw3OshqqPQvPhq+Q13faGIZAyS0kFc7LtF2XHprao1ODwhiAU1dn77RLyn3KN0QXyYIojSHW0/jnb6bR1sLFHRAPNdaBhljHPsC34nyxJF6hglPZ1w1WJWyjeGbFFo2DWHS0bT8QsKDeAuUpzUor/n6d4ldvM3/C37M/32qseSx1Gme3absUu96lVxOvYfzcweRaV3ELmPatkcot8BpaM+CgIVxDyux3B1PgzpZq0TOLAIQu1Xy9Vswe3ZiZAe6bQwbQYI4WsfVTAMniEAkuqD8UtCXxmVE29BqOEpO73emsDivSzmSGpQvFi4j5bq87LGnKHlq7JrarxlyAsa3qX0w1hoOVuQhBQQdQRQILBEzKtbxZa0bGHU7Jt+4UmfWRUQiXCNfrxPoRKNhDiGJOVhX2MPzbIZy29kVruLEatwvX87w0d/+v/xPOX4Ayr9PjsboBFYUMTl7jmJtA9v3Ga+oDe2FXbs42zPGHvMcL+5VGdWffeQ/uGPhKLn1BvmUrqubWyMRe1xIb+Pbe69h1c3wXP4A9w3e1nWG4v4kccqk3lNAxDELfQoAPLTnJsRcC/uU2nxvqh7hS8d+nZf1Pk/sG+w8Pk9Pq07/JYI95R4D9vlcNqUWzPPZ/bzSPsGgKPO9+Ap+Kfh1jgb7qJ7OcGrvdXzzFW/HMgtgFfi5g3/I/9n+XnpqVYbWViiHPVw8p6Kw/dfWOfHyEaLLNT0odrq9ZzdBua+VjXO0eUicoCnO8ub4OCWtVJlotDg6OslsSxmK9IhEFEIGrQohJo8VrgLAWc5QLxQ4rbPaVz9/mCBfIBaSfGMre+eLBBfCnfQ9r6KAaTciGcbdTDnAlfZFvn7kF/nxxa/xxxc+xtntk3zlFa+l6WR4+JobMcOIK06f5MnLlTP1+uqjvGJDbSaP912LRNAMEzza3sWDKzvZnVPOxKHiMkIKCm6NU3uu5Guv/lFC02Spf5RHrlcidGYc8Y5n76fUmMY3He6+/JX8zIf+lHIyi9lpMjOyk8/88M/zqXf/OtKwONA8R26jzJlQ0as26bJubBMjKDV0RiKd52yxxUx2lAENyh+/6hb+7XVvY6W0BQ7qqZzWjobhxVWmO0V2DyvDG5Rtfmd+mMtWVUDk4rgCt8/VJ0hbQReUZyyfHfMXyTXrXTbGHS88zfiK+l1CO7HnS+rd9XpqM3lo983EhoEZhWTaLQ4sKUfnocvuYEPXlI+b691+8EOpBnYU0FtR77f/1DSDkcoo5VHze80qkW3VqKRWun1Gn9x/Byt9wyAh0NmLN7vlblsyqduqJGKPbNjgeHpSX69J3U9wsLDEtb3qmr+y53dY0XMn6vf4k9/9EC0nBTIm1MrEUgjqOnItJRgZi93BBQ6Z5yjYnU3mN68fPUvvUET/+gofmfxZrr3xSzzccz1D6wuKlQC06hYP33QLl5841wXlzWyBXKfFR574B/ymcjy2scIz8T5+KfjF7rv9t6mruHjK4rtiD8eqwxypjDCm27gdmHkO4xIp5qJfxYxDhlpLHNr5HW7Ovcj+xunu3wVQ1ln5XlEnsvv54/YaeSICKfhTU73bO1odJisVvj1xI71aaKkuU2CAbxZeknmNOiaVs0WW7x7e1Csk22lgRAFzmhY9GoT0NCCnyzhqqRQ7OtMM+esMrG/N403ldS+yeMS6jDMZZW+bVgYzKQl35UkISdtO8uGPfZywtUhMUT3bZqbcTHR7epfNGvvckD+1/p5bptVarxfTGMl5viWv79ZC+5HJscIhOkaSDaePWk6LYRpqbN90vJ+cpgJfr5VwI932Kmk+x7rj8tHVhW5JQ1L4/Ny5zwPgZm7nO9kEkROQE+pZK7r2fkM+w2JPpysY9cG+ET4/8SCL2TXM2EBIeDE9TTu6AykFaaHexXG5C9+8yIouF0pp6nBsprnY8wKRQReUu3p+CAmRqdbIgBZrqmTU+Y5l91A2DP4tvo1fjz7IrwY/R02kONC6yI0b97GjbWCFPsgYGbp0tABTb009T5e+Hm2C8ojzBZgZUp9LIbtCb5vHSkeNnzCgWXxpH3GA77pvYlqDclGDbZ2QQCx2AwBSqprZZk7tMa6jHdrA7QYhzmdHmeop8fChFK6ZoKPpvmFP2IWFrdDqtqXcFofU0jC0+izxyjfAXyOt9+5NQceWWOdo8Wpm0grIlTPqmTdKwzy+Z5zPXv9e1tIqeGQ6Mf7lL6dozxNJkyc6an3dHM1QKSpmWH/rWQSQq7T4w0/+NdfMK3r1SjSMxGDasZE7WsQCxIZmImixqLhtcusLq9x4YREniolTVrcs4Oqyaqnqmi18q0M9AiOvgMNgtUM28rs2rB5udWTZOaICRcP9C9RSCeYNtYbfsfJtEptiVlEffQ013nMF9ffMZg2yHXQz8iDp0Z1UcjpgWEkI3v/Ne8np+ljDk/TVG/imQS3aqr19x+fv4S1f+xoGkGmp/UFGaZYNXeedVu8l01oiFoLBFbUfSUszTnTwp9gIOXfxAM+ltxSiF7w+PvrGn+btD3+TlHtJkE36+IZLKZhGSo90NEC7W9vbRMRH2dCtyZCSyHlpTXlDmAws1wmkiSkkedtlyFHjsmdjnG26Mkgm6oSa7SClx0o6y5wzgN9Uc8xJP0mv1peoWiXiUO39Ux3VsrbHVqUOlbiAiLd8IO8SUVrfGydx/ld51YV384rz7+WxAzep5+hsYMiIaPF5mt/9A9zaG/iE+4/8U/Q6PC0KlrGaSM1kaUUlOo7LYFnthTODcHin1a0pbxUkywOqLKId9XDb1Dv4wpUxT7VX+NyOW0ho8H60OEBLK7FnWx3aulNP0s7q+aHeVyxaiNDg0MU8VmhQ1Wuz5HSIZdAFjBnNhKhqUN4JDnFYDnE67OGheoi7cDmnxJVqjDsVbrvv01wmmmTL+/DcIgBW6KLj7nS0QNvikBaLSyS6bAsAQ9TI2iWylvpt3Fyj9+Ib1Pm92lamPEwgozXaWux139IGiASBfKn92yyo24nayyvhGBkvp1rpYTDXUd9I6jZwMqHWaLJVJ6sTAs1Qd3cJ9nJg9BDtsasxdOmMGbl4jkVjPMKvb1HYfbuOKUJiKfjtt6f4/C1m12Yk41WGNlYJ9RhLRzGobD3HVuM8vck8d6X2YWv6ukgNMTuzJTr63/34ASj/Pjle+yMfZOzWZW4unuUj/3wvH/xOm9Dw+cJtWf7hdXv562t+gkevuJaTEyrafvCiyh7142EZEj82eHZ+kJfPqPrWwwdvouLk+YOdSrjqqouH2T53XilJj2XwMzaWNkJGFOEmkwzlWphLbYglt1QVJTI1EPDxH7qLu99yJal2m70rW5nmCyMTRNfGXVB+pjDJYGOJP87+I8NGnbwleah5I27N5uQOdd+756Y5sFLtnuMn7vkSv/TFf+H5667jo7s+wIVwCNuMMQdKmCm1UqNeRf92LZNzQ8pZTa8pwJePWnw98Qd8XPwlfWYdWwMdq9Xh8tPPMat7c086C/RvVxvYE8UreTKplR1bKjNy8sBl1HM5Uq7L8PGLfPEV8zyTPcPe9kXGXLUh3bf3Dnyvhm+YPLIyQTqooJNheJFJSTYZ1P22b688j9eb4v7rVI15J5lidmiUeibLzPAYIo54WflZDq2dwgo9yskStT6VrXxuZpgXyiPsya3xC3ue4EBxFVNKLupI7oWJfcwPbefi+C5inT27a+MxfiL+O8zK71Nc+RMyjVNEpsXnXvlG/Djinle9g7W+YXwniSEjPjD3JR6uX4aBINVp4SaUU+pGFsNhyM6qFnJJF3g+laNpZxlaVYBytW+Iz/zQD/PAdS/D0J0COiJJUtOJhudW2Zc+R19fC2HFxIHBLZXTXNdUzt7S/j2cefWtHLn+RmTC7oLyRFLiBD47ZxSoLjRq3Hb6MKOaVrmpvr5hF9jTOEbYVDXMj15xPQDZVh2B5Dad6Xn44I0sGr1EUuAYEbbmvyWMiP5ksxtEyLgteucUYC/pjXop2Y8d1PFMj7puIdLXrPP4ta8gdmBDC6eN2JfQQj01rxOhR5RLcFGqur/hZJ2UEfCqYUWtf2JtG/flb8TNrnP/tSv4fYq66EqTn/+X/49bHlfPFSUz3Z7oAHbe4F3W3dxhPkvJ2dqsAQr5kMH1xe6/jSikb2OFIwdvIpeWDFdbDFbKvPrpx7ugvJ3JsWNqiqvWzrNvVtE2e6wWrw8f40ZxEkOo7gj1IIkTBvhYHMsd5GR2H9l2g8HVBfpXF4mFYL2katzeFj/FO8rfxJEBtZksH+BzDPjrXJJ/wtGZ3gwuTuZq3h3+GgCnEzYPjau1NhhHDIUbNBKJribDc/kr2fu2i1BwFEADUn7AULUJUlJuZLvXyEQdrDBgUTNqxv2Yy2a2QHlgG9y+rlos7j3d6gqObdLX3diibaZZ1HaiaWZxchYIwU7dZ/tMcQJRX+nS19GAOGUmyWjDsOSs88H4cV5rPcr7lhXLKbRHSQ1+lRfkzi6l1otNDq5f5F9H38UXRt5GRwdJQt0ST3YiXN0f+JCn5mM7upNYJjFFhcv5GW5xXdoywbRWy35/7R56/Spe+hpmnQJtI0leO9pt0Y+fOIAk5P4bVvF0wCvtbZX37No4SBQWOZI5w7QT0Ikv7/7tblMF1hq+cpRTCY++qrJ9L0ysEphh12md1UJciSDoXmdyuR8zEkhNg11IDvGZ4gB/bN5FiMUaJQ7nVKD0suoTDPgDRFJQ6aiseyOlrnvogrL3m9nrS+nrT/RY+NZWQKDNVikCQEVncQGamh3WG1a7nznWHBs5aCYEQsK1SyExK6S0SnkoDU4VJ6mndYZI22JkSDNpYAeSwDT5wu1ZYkNw2wvPIHQmdm2Xum8p1Vxr6hTywdBnXd9WMgi5EITkIvUMm/R1L5Kcye3s0vENrZVhaHHAMD3O8Umlp1IetMj0qzU171/OVCbFimlSiGMao59g9Nb/w4h1LwBpPyARhlha5G1V9mFKNf+fzyWopROEHQM32nIb/SDJWiFFoMvG2JXuAu3LtLifrwUp65HA02LsxXqNjLGpOQB2M8dvPfc5rk5c5OpBpU8yMTBLNZ3gUfMqLqZGGfTLCKFLBmSe0Erxwq4UNV1Tm9UBo0i4NPpNHWgSpDyPhOeRCXXbJtvgXQ98m5zbIRZwfqBILeVwbqiHp/pHiCV0fIewY9DSWfGM7o/uixSNUIEOJ6nmQaa1iJCSei5HXuvrJHWWPJYgKileP/0CS+ZWzfG/7Hoz37jjVWy83uTd93yh+7mQAb4dIaOQyFPCpHVbMQjS8QK9wQKG5+kkiyQSLWIRkDA2uyok6KtUqEg1ibZlqqSskAiDa6qTjDQkaa1Wf9J5gcg/jx8+x7MDu7hQGKGzrlvb9d1Dw9LijU6JyFdaHhVNX+911N+W4j6sSwKkXrzFiRdBDy+v9XX/fd2aEpf1dXBEArRW8U7dzV0MMInJumYdpY3KZjySdtxD23EpNm0OzaeJDcHH3ggVS9cimzGDgS4ViHvYvXENdmKIP7rq7cSJonoPhs/Rvu2spdT5R5vrlHXG20sPM9Auk95cZ6KNFQnGVxIcnMtR8XXrNqfDkZ0b+IkKkojUJr0+snCMFFV/AiHhtW0bA4GJYKw5xgt736UepLXGRPUU72Q3mbJan1bYwtdxDFeL+lrmBvFmK0e22IiGqJOxCqSSakxlew08SVi5AJ35rmhiI0gQh7NIAuwwor/dBCOBH2+B8lAKyjoTvpkpr4SjxGaRQsdjWXTIb+j9TGfKCzh4ZgIjCihq4b2GrgcfH3wF+aUbuca8HFMHrYzIIzYthvNel0EzKRapapemFRVJu6oc1tOsWkeuM76+hC/VOvJSyjcydQhhQ5agfJErjGS3A0Yuup0nvvBF/qccPwDl3yfHtz/+F/R8KUVl4XLWBm7g2T0J/t8PDXN+xEHoQp3Pjr6JRiJL0nOZXJglNGBhr1be9TIEscXo0yr6fXryIF955e0cLhwgFXV42YVHufKk6mMYjWco7x4gsG3GVxb5yW/8BwCd7UVkwgQBVzQUMDKFZMrewyejH2UqOcCu1XmsKFDRNMvh6PCVjLiLvGnhAULL5mRjlGtTJ3mrc5iS0cEOAl6Y3M9yr9qQ9sZ9hKMhH378o/zYC5/lZc89znBlGoA+2eQxVP3wkNzA1JvH851x5nryJMOI7Rtq8zFrVWCrX2yeJmHCwTTVeISxQbbdYLpVJJaws3mBvstUFuzuvjs4bCmAlCu0AIm04LkrD3F0vJ/+5TKvcusUi+v88urv8U+nPwzAozuvZXZomLmoyHPlMbZVFUgNYoNndX/2Y5nddOo2BpK3lB/u9pQGOD0xyZE9imq+ozxNIWoiajF9FQWIOv3FS2aEoBM5JHStzsOpFIu6/66IY0ZW5+lYiuLW61f52Ik/ZSR2caRksH2KRO3jJDyX0zt28R+vfS/tVJax9Xm++9SPcfbx17PvzFFCY6tdUEfX6LqRxWgYsr1SIem2iYXDhcwEhXqZYqNCLAQHLihw/dihVxJrYxojcDR1eGxukesHZxEGrA3ozNW6z09UvoKQMXOpYb6x4zU8cOgunrriTh46oNT3S9qJ33/+CAAjDQ/fuwxbU+l3+brVkF1gTs5i+Fq0JaM2gUy7RmDFRJUWNx99DmkYnJs8SNXfegeb2abB3EtBbc/pVUQc06NbucxlhjFj5eStZtQG0dOuc2FiHw/dWOZC71bZwoqh3ltKt2VKeh1OXnk1qy1d+51o884dRzEEtEKbp9a3sXvtNK86HbE/dYjf/KGPApBbWyfttokNgyiVwe8foWHmCWOBELA3sYwhJJ6RpKjV3GuecqJ60h79G8sYoc/+c0d535f/H1YcEdgOyXSCgs6ujqyv0qu1GvxkhsmLKisVtdS45CyPV7cf5ZUo+vJMq0is88//MfJWjvZfw4N9d5Bot5mYV+N/fmI/02Mq6DbqzbLPVOecf3SY+WXl1Ia6NVUsBEag5okhJGb52whNUzyRcKhbgpqxqXjrMt6Zx1Ya7vi2SarHI5+a6WbEbz4/z1UzK4xWtlq1RPqvEYIlLRJ13eowN5UjnCgmEWzqaqiSl33L01z14tMAlHw1Nm6kQPkmHb5pZZAFNdb7dGvDI/27yKytEGlQbtMGIlJmkpSjI/tWlX5N7b5JnKYnqBLZI4j0IlbvY11l7bZ0eO+Fe/jAiXuQwsBbV89Q08rcrm8wr+mlm02jWnIUTysYp9mgJkz+MHgf42JVf+bxwYtfAOHQLryFyLDIahGsQKao9f8awrwGKaCTUHbmT5dq/Mr0fn7owiFG124g9lVJxvPJWR6Mb9K/Nbk7pT6Pm2qOO3bM5IrKVtRyRWLjOGmtTrxJaU35AU1dRz3jHaDYsDHiOsXOOlIY3FfcQ19C2VQJvJhXLIX9rbMk6eXZcJxzLbXWfV0LP6ZZDpsBwVjbSDIRj2YtAkvXlCPw5UvdnXak1haA1PNzU+gPoGQugBCsFXRN5KyFEVW7mfIgNmhbadZsFUw1NY03MGCtaDGgRTtdx6DYdHnffV/rioQFw/q70gAENd1je08QspFX95QMQtYzAWm9/2+2EnQCg1ay1W3jZXvKebYDGwkMihSeFmmSyYDe1EMAXHRvZKO3zBO6Fn0salLrOUPcr9ZXxgtIhBGWfkerUR9WUwHCjzlX8sSOUUAQl7eAVzmV59s37uX+AxPcd8Uezmf7ibRY2qReZ3FK2dGVKIM3rp7FcusUtMZEB4OrpiVjlPmh2/6ThBngkiSTalNLJzH9mA/t+tXuNRuh6sMcWmm+dbMgyvYTS0HarHJZ6tsgXaYvzxFvtrkyJL31ape+XnYc9LbKYm+Gs8O9PLVrlJNjI1RFms+2XsM/Oj9CaFo4ccS3t19P09KaI1G6W1OechqAJIwWEMDMgXFGFnUAWe9lndjAC4qIlSp3PPwUbSNJLOE/R14JwPpQiWtPHePq409gRAG2d4Gm6RHEHqH7AjEhrgaqva0TxJGBQGJ4Spi0tL5CtXQU01HXrZOgUK5T0XXte/MqeVEPehDYFIwCPVon43ziFEHrG/ipZY5kSpwvjtHWoLy302DNXKEXqFkF4uAChtwUlWuSddQ7XbJGsMKtcg73kky5GxfZHmz1GrNjXVqhWQebNjxceJaq8wjvI8GqtqVZYx1bbALtEs2EixUavPPRHJOLknYSHrpM2eF8HHP1sq4z17o2460hAiG69eQt2+dY3y4ajgairXVcXe7gJ4fZW5lD54DwrRZWZJAKQna2r+hmytWeG4KI8ROVLq376IhL0elnSQiu9SzGIhMPyXMJNf8rw7fSyKrWn251mqxpUNItyuywTaCXk6e7fPTEAQ2dnb40Uy6pYBk2o4OKrRC31pBBm+DC17rU9dA3CaXJpkBJsSMJDkVI46WZ8nbo4GlWiKG/WwnHcJM9DFeaTIk2E+vqHadEFRG2MRFcGFD++WZbtYavfUizgBAmlxuDGEILX0oPRIJCLtjKlBuLpPRaakT99Oggpa8DzrZRZay5RqXdRooIDAfLLHRb+lW8JJ0n/pZOXCer6eszhsWquWW3/7sfPwDl3ydHy81Ry07w9etu5y/fvoun9qaITAN7rYz9+Crm/FZGbv/0Bcw4ZmoQeo/YLD1TYN3LKDGx6gqDqwtEls3i6O0A/NXZvyJn+eyaPk2m1QBbUe7sIOA3v/QpbvO/Sc5tsDw8iHeLyrJcVd+inL7KeQrHqlOVaZJhwE9964tc4z0HwBPczsRNZT55/iO8bOMpHhaX0wrSDOmaIyOKeG7yIIHtkHBd7r76KYaefYzbvniYW+9+EEf4PHigTrLTIRt0mNWR+cF4Gkf3zmlGSUpt5bxu0teLa1U87Ui52DhOjB172Joy9shVb+Jbd76V7TNNvnl4hLNfH+KZSo6/GX8P0yv9TImAAEibPouFpziZPcqJ/BQLPXmak0n+fKPMX66tc6qZRI6tMequ4JsOszuGOL46CAguayjw0Yls/mDfL/IV52aefT7Ht06N8tRGjncv3QNSktEq35eC8is3FLCNKwb9FZXJSA45XFZYwcmo56oGymg2heB3+3vIddQG019eJjYj5nqPsO/sQ3ziqQ+TMTyKccyN65L/u7TGocUctxxW6vfrvSo98bcX/5KD3jS1hs3DKzvpT6g5lfXaXbGiTmSz04so1Wq878sf5y3fuRdTDjMxqwBYZKd48yPfIem6LA1sY7ZHOQydtFaPxaDYLpOwIpajBEs5FVnvrDtMBEt8+MKnuGXtea6fOgLAg3vvYCavNqxhv6rbvs1Qqq6Tl8vkZJ5YcxE3+x6X7QK2d4G9rYsk/UvoXdEGq0UPF4f3fe8rABzdczVl3RrQi0y+YatWOAOFrd91EinSjRa7p05S1Bv1dH4bCd2uaj2pNqec28ZyzzCXbVDRWbFG4DDdLAJb0dyE5zK7fTd2uU09SCAElDS9d75dQCLoba2T8yV/8wv/zPbt2/nkH/0qA8u6N/n2/bQn9mNnHCInTV3Pg12xcmYOu4coaVBe2VBOT39coyRa3PXI3fzQA1+iv6KA2ejSFI4T4yWy/NSH/5yvvOzVXVBuSkG61cG3bdra0czZHsv1FHeYKkvzfLibDUeBjpu9Z3l99DxpEdAJE4xq4ce54QmqefWdMJKI5Gb9sGB1UTFbHBnQMRJUs4OE0mBT5mDpmSIdTTs4kVBzaFkoQFFy2ox35snrjIRpBCw928eJ+oSaa6bF3//Sj/C/3/FuZsYv61KGfa1t0DIzLFsKlPeYHUJfBx50tlzl0dRx29P3UaiX6e3M67liYYQxe5tq3pftHvxedZ+ljrKNL/buoDi3zILuj2sIiZB1TGFSSGnRIcOlV9NqHRHxE/NfRRopYrOHxMD9XTG0DkksK+J1009xVeN8NwvakQ6e4SARhN27VccDqQr18Edxo2t4wLmZV/TeDDKNKaCjHaO3rX1XnSev6lkzuoY9jtJgOMSpd3HbkV4MvcZ6PYG55tF3pk5YmycOFPj+O2eRX4uv5d+TY3whPUA7o+Zqup7G09n8/RvKHiaifkL5DCndR3bz757j4+o2YANhRI8Wtcw2VdbtfGY3jq35tQmD01poa5dXA9nLfFRkwNPF3aF61311TUHVQm+hVPyX53ptGqbAl5kuNd+VWx0QAEKR6NJtc7GPE7ndOmCAPkMF46ratvUsOBhRtZuVD6VJx0ywpltQOYFyEiMRU0t0GNSiqlYoed1zx2jnswQ60LxbZ7U6WidBs1nZ6cKGbgE+IJuU81ugPLgElBuJFTq6pZKIdf1lnCB2EthGgo5QdmEi9Ok1VvDjFBc6NzJdKrOhbVcpjjjfzhBsV+9ktNLAimU3U74W99GsqsDIUqrFPYeKxIBX3+ol3jIGsCMDhMC3Tc43LNbmrwVgmwbBflLd35F4N50dm2wCSGoGTBja7N3o8OANV7HdUIGdb8vXY1oxbcfCCX2+13Md382peubZhLp+LTvG47U/4D5xMw+iGGl35j/F3twqYdOGnA7OFaB0CSjPVvL4OrNfy6p1FhkGlg6qLAQF/Jykk06R91v8n6vewRev1d0P6KGpmV224ZOUZaaKHTzLJEhLBlbU/OyKvGFgewnufPR5XvvAQ3y5+SoeP32QOc3AKbd6iR2bVzx+L2/82l9hBbO0rLbKJssmM8UXcHVP+L7ORap63hua8m5Ik9zss/Q31XpshwnMOKbiq/c/nq4CsK61VTJ2iV4Nylczaj+ppseZx+BCYZTOmvpbqekhREzaqFOzC0BMFCl2Zq89DcCiYdFO9agkjT68l4By5RuU03PMFU92P++rz7Dco+zy9NAIyJho5V8ZFRVWdSeLPussQkgiadKJ8zRSHlYkKNRdfuvLEXaUp6KJL7lYcvmauocKaqz6O8NguJQ0q6NiQC2RpeaocRlurbO9XEfKEIwE++sbJDQccu0OVigIzQTCTHVLS0pOh8umtC+R2CCp2QkvDnkUnQFW45hbXfX8T9pNHnU6XEzofu09yu8r19U4CE0nsYI2m+QC31P/0xfFVLVI6qWgfEmqvckydSKktY70W5juVBeUBy2DlNgC38blBapvV+vlUlDeCm1csZWsiKRBLRoislIMNCIm56YxdDIjaTYp1JWezVyf0iPKWZv0dYe0mWexukF79jF1TS2CK3HBSNJOJbqgfFLMsS9QvkUjHqLUTIEU+DqCZogaloyxaw1CS41dMqtboiIImkDosWBskNKg/KTZ4pd+80/4n3L8AJR/nxzNQopf/PVf5Z5bb8FzDHoqC/zUv/0zX//jX+XW84exztSwtEhR/8ZZZvtg9xKYoaA6lcbfkMidAgHdrA/AG+e+zdtWv4ssJDBkzJvv+wJvffAe3nrvv/H53/slqskapacifvnL/0v9wDK4evY4feFW7fgNhQdwJv+M7QsX6F9ZpdB0efvyvwJwjCv52JXvYSHRz3te/BKHzh7hP2s38o9XvInPXf8q/uyHf4ovvOWtANx65mGufkxy+wvzJAPYteTx1MER3vNgxJu+/g1ef/fdTGiRrlGjSloD7GpunJyrxTi8AElMqd5gQ/cLfzGrsnRDxiKOzqodm9iDMNMYqYAd5yHlQ/xonvDsOj9591d41/f2cM5WBrbgnGPZmWfnvFbqLqjo8lgYEZ7Pcm5+kENNtSGtjfYyVVYbxw1SfTZbHOONT/4Hw1+Z4eYjy+yf8incn+P4iZAPnv0sdx3+FkjJqYlJju1WtKWbK0cA8OsWo2sqO1Qu9vPakbMkNfhc0jWP66ZJ3TRpZZWDtHPmDHkvRAjJnuj/cZvcUuj84fMO3z1+A9cfNjn04lEyLeW0vuHC/dzaOcqqm+E/5w4otdxEGpCkfY9Ocou+3htH0Gwx5q6xjTKT84JtS8ooF9seB9wVXv+Eyr48P6EEmjpaGb0tkngZ5TishQkOnlHUqNa6g4dNvt3iU1/9fX7zk59SZRNOkhUN+tKFLO2i+v87n7+PV7Qfx0prsT3TItbiXmW7QKlznj+ZrrNv7nz32dNBwEZBrZFd5SmuOXWcWr6nO44nqoN8V7ff2yUWAUkiiDh8UAH1tz/4b+R0dP5cz07GtEBQJaHbf7BIYf1vAXjW2Mv5dj9fnTuIp9t+bvZmTXoKaA1sLHWvvXmUPS02VfVJyq1awppbI9tuEFgWlm6xVLRqxE6iW1dekC0CTMrrRXq0wM8moB3xVulLNNkxr8ajnlHAdnhlHpmQPHXFdVwYn+BfXv/D5HWP8r6qFojato2pXhUYyVgBhpAMWnViCfeYt7CYVEGdkcYSg/UTvNw5jxc7XVC+MLSdclE5WfXQQZqXktW3jsd7buax9NWAINY1+VYyJllUzvDxRAIZFGhH6nolx2WyfYEenWlurJnUnixydEI5/Su9Q3x91xu552U/xN+894NUSqr+rJrUNb5GgiVTAaZeo0nc0YI/2o5uQlyJgRMGvPp7X6O/o3ukxjY/dvFu+v11POFwrrgHXzvwEwvHKbl1fNNhXYzw5LmPUNf040AqZ6pfZ7jXZEivFtwB+ImF/yQVuYyUJ5FY3Ux5y0jR1syV1608S2NUrYNU7LJhKXsj/8uwPp6eJpA7edB6N38wWGG0vs5gXdnPIzmlFTESr9PfXELEHVKNZ7otHK1FXdvcMTkZv5N1qZg+f+m9nVpdrV/brSF9dW3DLhNnpvjTYYOPDtlYWcWk6qs5NDQtcltTOY0Zv5+VpEVaA9zZfEhoSMp5H09nrq8QUxQ1OPADLVrl7MDVoqVx2uKMFn/b5fs04iJtHAa0wJCjS6/6qpourEWXgtjAdwzuzWqGRuNyIqGDApu9xfXhCpuGBljD3hq7Gi8VMh3Rmf6OpRkvZYkRVUnr9jxhbNC2UrQ1W8XYfEEy5D1f+SjXvHicgWrIm59ukndXmR8bw9dO+5B2KDeFkvx+NeaDgUtZ09f7jCYXR1ok+S+gPDQwEqscap3BNRwtwgXSSBHkdhGbHi5bbdoAXmi9GS82uWDGlDUg7YlizvkW7hUSq0diafBv6Ex5I87gtSeQUmA4ZdZHL/CVWwTn7C1Q7gZj2HotG1IiianJAT1+moKqbVXkzvAn/bcRZdV1Tu3UWTIN5PZaqmRuip3ML+9EWBIpBEKXSP1d/p0cKw/xN/0pOlYDzAQjkcMzXh9fzL+V4+3XIITkNSNniGIL31RBnSgn6auUu2ttx3yep/eo7i2NS5TzE7rnvQwCBgbP00mmKGiW1rr2lBNxD6G0aWkQkTFPEViCZsJmLdEkMgxs3++CqbowSDXt7vhc9c0jHLP3dq9ZnhrpCuv2NXQQy2zj6mDd86Pfpq3LZZJWgBEqW2nqPaaZcsjWKqQ2RRV15rLR0VlQbeTmOw6xjEgmehjarM0eaXB6vMM3DFUm0l/chle3iHyBFUsGWKMgWlS1n+XpVm79ltIKOG8mkJaNcSkov0TorROriVwunmS69/nu55Ws4Py40kNoDOouGk8YlDlOoDP8fdYJfY4iRhTSTkRYIeSbDUotsO1fZ27glwHoCWIGIz1ntW5EX2sMw6oyrJkz86i1s5JS9my0uc7u+RPISPl6o2GEjfZh7BZWJGgmcog47oLyotOht6YmQpxcwdZBx5pVRGZSRAFYCDpmyM8/+md84sE/Y2FI1bqXe/YRCoNMfRU3ivB1VNoO2/iahh90QXnEqf6LBCLEMLY0LkJqHN64v/vvuLWKCNaQRtCtJw/bBgNdioiA0rZucCSIt8p3WqFDx9gqjVukl5YG2lh5brtwkk631WdMr25pGxX2Exk2qYTWdggT5OwSK0aS9qmv0jnyOdA1/DEuWCmeLB7o0td3m7O8OqMSeqvBLkqdQTJ+Hl+qezYtZcu2N5ZJuGovTeYUy7Yl09h1rXNguljanl9gi43xP+H4ASj/PjmswiLF6io3HH+BD//Tn/PWb/4+7378flKRz4ef/SyvmHoW41iNoYXn6V+5n23KlpDYHvLctYPUzzuUziuHZt+F44yv1Nm12OKNUwo8i4yitIyszPKyJ+/ntiPP0t+ssGN6nawLExdXeNtD9/BHn/obPvmvf/CSeyu2fX7nyxHvf/Jb3P7II7TSacLH1hjzXiAWJn878WPcdP3naWVydBIpPnbzz3OmuINGKkNg2di+z6Hzp7nphQe4+nyVWMBySRmgTKWJo2t5rFhy6HvHCWODpNiktZiIYAu8CCDltzFkTNlSxuZcRlHs/n/svWW8pedZ7/99dLlvdxn3zEzc07RNKtRoC4Xicg72R8rhUKQUSmmBUkVKKaVNJfU0lSSNezKT8T1u230vt8f/L+57rzWBw+HYC+DT+9XM2ms9cuv1u67f9bu2JI+3qIVq0+GHnn6My51JJKOdVD1g+wtnCIfXuH7iPJWqOBjePGVy65EukQek6WySKpkAG4ow/UI320sCgM909eOjMhgt0iVr1pa1GBtPTZGpBRRiChPDYrMbO2Sy/9Hv8LfOJ/jEmT/lwsAI853dqL7HjQ1xSNllndFZAcovhAUwist8ndm6ONRynoevRDk3LIRifvaB73H9uRl+/XiV9+QFcCxJwNoTqUAgo4BBkzd8/0vsP/oM7znzNwAcXO7H8gXAfaT7JkaqUwzNz1KQoKpgR2m4BolkmZ/dcJyfGDvElyuf45ft+1Hx2TC/iFPRefPj30X1PJbS/azGU0gWO7anIxli5BaCNkWtqvPazZ/gQrWf5WNJOkoFbjomN2dTACfdtLg+ei0B8Avl+/m1+XvZF/msGPd4pCWo1vSifPLUDI9c2M2OC+069V12hK2yhmgxHOJ1zzxKIxzlQHmYr09v56nlUZ7t2oulGMR1m7TRJGrZzPZtoBaJszO1iKLAvJ3icmaY/rrKptmAV784z+nUSZ7vfgLVr5JuJOku7ecle4zVZpTafAi7qaJLTmTItgg36yRqZRavAOW2p7UUf0P1Jl1+u/xOU0YqCx3drdrdi1qIQNVakXKAA5EdpFYKZKXAT71q0igapLwaneEasbqYk4laGUc3MF2btSDOMekMcjS1ZXwOLQgwdGl8jJOjO/Bdcd+7+sRcX2wmOBnZwpmOHdTDUcJ2E6cAY+oJdrFE2G5i6wYruR4KKQEi67ZOs7l+rLQF4KZ7RrjUvZG5cB+uouFJReHsNg9VD/BdhbHSNjqmX01BGgPpmEtUsVvUtZGVGUwfUtKpkFIr3HXhIbafEzmon3vTz/KPb/s1JnPC4PYVjRUpwtZBGV0K8a1HygH6YlXSIwkcTWd47hKja8IBU/dNyjnxjIdTe6h2Z3Cl8TywvMzuFeH8ONq5kTtOuBSlAer5kvUSCMO34NutMl8VxyTrlXnT8iN0lMcZXUm0Sms11BANVSdQIeJaVPYIB4NK0DKK15y2EVVWFc6yxvTyixxITFDWa0QsFa0u+ibcSBHIVI2feOKvyc3+Mn2rH0WT0clw3kU/W6I5YTEZGWxRoRu2jiuVw7N2Ad8R46oYebToJC9rAWTLJlWpe9Ato9g6PRiuQUS+94n+Jkc2FVlNuVimzN0PqnTWRH/aCCPfNUdIadN0UsCIBVyIDgnRSd+nboMaeHTYUkm7aQMBqbow4taj1w4K39ur8XhMvI9T3t1aT1dWofBRsBU4VZIA0lrm+ryY97YszdTreSQdBUuC8nTNwXRcBhY+J543UPE6D6Bpz+Bp4h5P7lohkOkYZnOZX3yozNhcE8+wqSSTfHdAOJTC0qBvujqqFuB1evho6PgoUgwt7yvYpt8C5evq6yFHJRo7zc/FnhTjFjRxZQKuZo7j6xUatPeMih/iWP31qGqTRUdpsXyynsdlV4iiha5rg3hVGvjDc/Pgh/Gb/XIO1Pj6jRr/uLf93YaXRZXrNSR3+3lTRLYySglDabCgF8V1gxqL9lHsuwT99sjW9XGRocK86JMT7KbnbIGmH0XVAwIJyit+hIeXNnJGjzGdFjnO445IfrFDCZ4q/zyL/jC6GrApucxsUjqzwvDjj97XoulansbEyBhfePUbKErl/AtjbaBM0yaXm8NNKaRsMb+KfgxLa6CioWkZKr5YF6mIeI5K2GTOnOZSf4SehcUWKC9oGslyWwhN9zzmO9qidrNdvQRSdDHRdAkCBZSAhmSUFGJrrKQW5Nj6JJo2ih+0IuV2NELI9dDkuloPrKpX1MwGWGzGKNmr6NEcg8shdlwU+9ULO5ax4+fYhMpvhbpw0wqNNVkNJVgko9Yp6dJL5Cyjukt0GMJBf0kT637daaJowcsi5WUNzMgZVK2Cb9Q41fUcdfUC5/oSzHQLx+u4cgF7yEd1FHrOzROTNOYuQ5yNNS+D5jVpmhByFcK2ja8ozHcPko8JKrWuBoQzsqqGouErHmE3RlKpMShznqekI+pMRth8W/NTjBUX0B3h5DPMJKoch0q4ju6pNCMJFN9r0dfjuiMU4YOAqKSue4FOV2E3i5kGcTnMC7GDfGPj7dy39SpmMiLFsJQcA9Ug5MBU8wS2dCrqbh1XPtu6+n1/PaBm1nlw8AG8deYQEFcszpcPM7f0GI2Vx8l7CmfVPvzoze1IeV0jI/nwmt6HXR2jXBKsDNdrO9MsS6estG2TS34fVVM4APLJTiZTXUzktmHL2uaZ+ku4vk1YT3B2y1sx5HyrOiYxI8Oa7RNqVHEnnySQDhBPsQj0KOeVfpbVLIEP0SAgrduU3Qwn668i6vaSsHI4ctwVed1tq5foXBKMtIRkOC0GaRTdpK6bFJQ6SMfmtBrlPX/5fv6ztB+A8n8nzWtuI3ihzu98+m945UvH+bFnBbg4n+lGC+C3Dt3LLz95L3c+/G1+7vvC8Dq5cwvZ65YJrdTpKXjsuLhMJKhheBo/+bjFjz5tUZTnXVJptEJDi6koXZU6R7Z3MLAmdpLxBYvtC4/z5Jb9LI6IA6e6JA7fzbbD/suy1JjnkaxX2HpE48/f81d84Mk/5erSCWzV5Hf2/A73v/pHqcaSjNZmeeORJ/m9L/0dn3jv7/KxD72XhFTKPbIhybNXiej21ukyD7+ynwf39lBMaYScAKvY3tjzaphYsQ1eADqr0kMpPX3rEfN6kMSQC/iTf/J73HnwabKyJvqxsTi1EIwu2ZxPpkk0mvjnxAm201gjVdMIFIXUUIKY0fb8dkaqgELvqgDOl3IjAFyTm6Ema0XW5wqMLdp4Cnzzln289aFDPHmNOBRHJ3Qu1EP88PLD7KoJo29kbopBtcBXJ4d4sS/O9suCsncpOkAA5KR42HxdvFciCAiHrsLTde689CzXZ0+x6/ZZfjaRp9/1WNA0/qRDGCC9kQpuJI6vatx30xw/9MIL/Oa9nyFdrTH7bAZ/TSz5SjLDjNHD3kcOMTw3Sy2aIC+B1WwjyR2jF9GUhsjVU2z2xOcYTJTpKZbxXZWUvcJth6Vy/PhO3LAYs8ACMy4PnH+W5jNwaZG7vvUEBArJoTo/fEQImi3LSLmmlNlh9jIU72ZnWoCbpFZH0UJoXRL0qWF68nWemNqG6gXsPNeObsUti7fKPMVFPcF1J44QtZsUYhkma1k8VFbS3UxERASlP1omrLlsm7rMp97xG4wPCAPsw1t/lrBjkwl7/Oq3A37sCY/w2ik81WN0rYNfeaiDeFPha9or2bSYZ+RMhclnurgkIzMKAT2S/XBlPru1opOSonGxegXPb/CdT35A9Juc0410BqlmhHFqBs10KTttD7d20mUjk8RMB8dXWbFjTM+IubaodqEAIdUhojq4KTE/15woJ8aF0blOXa9EE3SWimhpn0ImQyWVYnZKOGYGosLguGj3sle/yLXmJR64/S2tZ+hunGe4+ygAC10D+JpGJZ7C1XQIoFZcf2ex4ViGyfdveyPbuwqMGEXWQv14UlDM7GpH/H+jmOTWqbPU5oVxkIp6RDPi3SuOia1COWJw7REh0BbpqvPWA1/ntY98hYGlBaxQmLVsFzPDY/go9NjLLJ8V90nSIILY6xJNMQbbU4u8ffAoPxf5DpUhYbj0yJJonqsSa1Soh6Mc3nMdtW1twaJcqcyeVQHKj3VuQPMCVmTepxe0yygCFN12ybPjRXGPO/IHiPWHuHZhsPW9ph6jlt6Lh6BB+5rWUvOuyfrok81s6/tTusFa2uH06lPkm4I2HrY1fKtOEMAG6xJ1/1YAbmhOYrguWWkIWp7GRX0Q43IZ07PYWjvPWE0Y2p122wiMeXWMpoxgmHm0iNin+lf245R2Mzbdj+mqFCVlNBcIh0Y11knYUwmpor9LmsqF/iqznR72uqCc32BTXdL+A2F8eUY/tqHwZfOPuS5+joYWZtoU/Zq0F8nZotKBpZhEHA9QiNfFmRKSBpqNwpduD2ioKvFmAr8xxLoGmeu2wVGDMKZisdgQgKPPWmFDWTA/in4nZZkatbOq0jANHF1BC2DLrEaXpAo7voYfKRLu/Da1kHiXWtRjXdd4vTSXr5dQJWhfL43YGndPx4zbKKqCpQiwFo+J51zPPw9JR0pDOnpMR8OLzrEpeYSmdBg0pMBpoqES6BVsDFzp6Huyvg8niBDoNQIUmhJ8ZD2feuCw5il4GyLEumUJUgkIN8+J/vDqo63n7V6LUqm2jfmmn+TMkEY5lQPzThStg6JqsLpOkddmOR873fq+GjRpqK/C2ZRBlQb4OpCrr0TwLJWzzR3svHCOaW8MVQ+om+I9yjItxXR1pjMiajsmHYmmowIqZwLh9NiZXmRaagEEGmxZFPPbD4QzJVUt8A9v/BE8CdRPj7ZFDM1mDdNsoHY0SdriLHadTpYS4hpa6DpqrnA8pBPCoVQNm1xI2Hxr1yT983MtUJ7XDXpXhZP/6FZBYZ7PdbfuNdfV0ypXqxMQuGKt10MerqrgaQGrYdFPmukzvFriFacmufXoaaKVKoqqoWG1RL4C20CJddH026A8CGC5GSNvLaBFO4g3bfadTbNxJgYKRPq+wrt1m8CoY2/0WmJv/SyQVRq4qtEqJ5hae4BeRBT7kiaeNZDOLjX08pzylcQqQeo4IS9K2k7z1PiXeXLkY5zYuInLfcLRY87ByZtGRF/OT5KQzqSo3i6HprtNLANiTemoSCRxDINIpdnSOwklPSzfINB8ihGxB2+yw8TQAJdFzWdI8XhmeIj5WI6Q7zCx/2oSpnjearwPVUZ4BShX0EwdfB/L16m74ntpowG+1xJga/hJNq1ew+VYnl45Fw+NPMWPn7ufX37pSSLNFTy3QqDqFNMbCYAz7tMUXNlnbp11GObK1JaBhkLIUrE1m6TfTrmJUycgwG4uYC0d4Nymt3M+PEh+8w9T2yD60K1p9J59kesvrzDEGM3CEOcKYl+5EpQHdYWCn279/0wwSNkQe+lju/v54LVv41jPLprS2ezHLcJzD+IT0OgVTm/PFSXwdC1DSJaSFE2CctXCMyJ4zTDn+0baeh/AM/nb8AhhBj10VYewpGN3fR73FIpE18R6W88dXwlSPNmzi5+8+w+oKHUC6dB2VINi8+XK8v+R2w9A+b+T1owt4cRW+MKWV7U+O9y5id9+3R1852oFFfihy8/xsy+KyODy1THy27u5Z3U/OycFmEjVA/SQwsblCqmKOFDLigAzvStLRJuSBqeqdJbr1P7Z8MeXG1iZVRoDYoFUZsJ4loKqAhtt8n1i4vdfPM0LG0c4MjLMm6wn+cax/4/b8y/S0CJM942heh6/e/gjDJRX6F5dJtOoAgHdEiCv5pLc/SPvYjGjEXYguuiSdDxODWYpdSjY+fbGPme6ZEoCJKwrvHZUZD6LpIy6UtyjqbeNhcBVWOgPsWFOHKoXRod4dqeIPm27tEK+Wydz2sJ2NeKGTW+kgpcZ48bw8Zf1SS4nDtTEojBWZ+N9NM0IfaEyxZAwEkqXxWZzejjGX3xYMBP+y+ee4uRwFDWAUxPigPzNKRH13XPhFAdKHWx70WXHEZfGYB0Cn6oRZ9VIc3VWjJ0d6Pit0Op1XFM6xj3T76ZjexUz4eE5ClNTcX6su5eD5nreU5OYXUDzPbKVMEtZi/5GhaXDSSozERKL4rDrX1nlDz71MYymS5eMtl8e3ICm+AxFi4Q0j/l6gr85dx3HKqLfhlOVFutgIZ7iJ7/9FXS3yUK6A8n8wqi6RNIyt7Kpkhyqsx4x/e3P/z3Zcgk94tFzdYm7ws8zuDhH3ki2Dtekfi939fjoMvITNR267igR1YXRmTdSdMwfxwtUEg1Rjm9dOfv2Wj+K/3FUo4slM0bYsbnh2EtU4pLOHIoQqBonDWFkbkr6KH7A7vOnubY6waCzQlmL8fXeVxKzmhSaWbqLkm47k2Tvyl5+4QHYdfocN559jnfVv8r4clG866qKsaK1KPabLwjDxQ3UVrmP4mqMlFRNT5ULnHP7iJx/iHvf/1tE8gKI7pq4xPaJCTSrTti2GK22nQ5BAJedfobHhNFxtNBLSQ/jXFQJPKhLusJQrMRV2XnSaZn+4ZvUI1FUz2NwXhiRC92DZEtF0mO1lgr9c409zD6fxl5XVzZNvmT+Me9a+Ed6qDDUJcvuzCeJXhDzaK5HsFQCVaWYFKAxkL9fGBqkJ5znc2/7FQrpDrprRW5xT7JX8/Es8Z2I7I/KXJhM9TxZq06xKdZVR7DGjU3xvBP2MNtmV/FUrfW8Ra2PlWaMQFV482Pfa/WTkjIISWfknqXDFJCiOjHRH/Gmw77ULHf1nUeVgGe3MkNCbzIQEXvNVEM4ufKpTvrSRdYvGLKbmL7P9jXxXGczQ9T0EIuyzjtBm2VjKTbN9bI+vtkqz3h96Sgr6U5uiAmQa3karhammXs11VAUQzqW6hGZZycXXaERwpViZdO6gacFzGWqrFniWcKWBl5AwY6SUOdouOKZesI1OoomOckUqHsGD/bdyFsW7uPnZv6JN5QeJCoZRhmnyJUtUxP3VvQSWkQ4R4PKDprzP8rOi2JfK0kNgPVa5SvpLJtW22eL7WlYIZ8zQz6WIcagFFUJDzjEGhqqV0S36qCoLMZ7+O8DClOJNAAXQmJP73YWWtT1pVAXa7IMWbwhhd4kldFGRfXh2jmD2Lk3AgqGKu7puW0Dt06EkOKTl9THbnuVvqq8vuFySQLB7fNJUBTKWSnyN62StNtioo6Xxmt205QAM1HXMV3x7uWIC34NJ7LcyiGtX6FuDxKUp2wIFC5IgJ2R1NBsBW6vNNBlOkgV8fewjP49Gtdbc8SSqQKxWlXWUVZ4urqFb8ZjnC6JXOxGRIztoirzhuXh8p2iwYRRp+uqEotZE0Mq1kcdm1enD3FHZ7vcUPdKhuhanIIUY2z4Scbye8hoP4wS2oKZeDsLms6UzHtNG9PUjCsNdjgXmeLytrsx5BRZF7AjUDj61G2MH1smVZpnimFU3Wds+ixGqc7GSQHuQ67BTPoMAT4dnkHSV5ASDpzXRin5IWK6Q2eHONdsO9yqhy6i8gqpSoFwo4Yi88gXutsOMs1zcao6fodHzGmiBh6+nePFoe8Q4KOGNlPzxNxPRZaIaDajW2pocZfZTkitzDCyMAlAXjPJlUu4qo61fQfa6/6CX3CvIuFInYNQmHIs2dLDUByxVzXCHk0lgrV8F7NxwUDRQj69pRqm55NqWLzq4QfZ1/UQdrTcer+ymSG05fXkbaUlYniwlGZgdYYD9W+jh7PELRsFhesncgzX+kGzuKfnXkoj38EeD6jLvPI+5kgqTTTfQ7UNdswss3nyCMmQ2OMu6ymUwCdYP+AM7WX09c7LS1gFHcOP0VUW82G2A06Mj6OOi/mqryh8eMuv4CkKRmGGkJd72Vyp+VlUvwGKQrIuxmq+Qzg1tk1dpKyL+e97cGRxA4kNF6gnxXzdUxFOUD+ygqvAtsgcoe7HeW63OGu7L10kI7UovPAQzYhwvC6mBSj3k/EWC2A9Wp4yGyi+R1Q6XZp+nK7aEH5+FCPQqJh51qLzTMoqA7cd9+lZEdHyfGYr50buJvB/hhVZ+k31VtDkOPl1mV6lOdwwIfoh47bZPVG1iqupRI1uVPqoxcT7VTDokuO/hobie2TKZTYvngY3woysSuI77b3HtjSW620ge84foCyr06AlaKhhMq5DQ6r4e0mNXTPP8kTYIaaKdeU2dFJ1i7CWJdJca13LlwwtV7Xw9QhrmV6mu/tYL8FSReVcRYyhonYzVNjeEnrLd0qqh6+g6WXCjdWW+nueJJvqFq8v2VhWO+LjKAaF8svTBP8jtx+A8n8nLdzopjd+gQeHr+VctoN8KMZHr7mTjcokn7tT41N3b2MuJjaNh3dfw9M7bqKTS3RdKr/sOorlQdQkLvP7HKefIICe+xe45cxlknWLXK2BEXj0y9JkEyNiQWybLHDdyvPsQQCB76avZ9WSRvcNKqUdUuioIpwASaNJKmSh+R6/++JH2CXrEd9w6HGeq28ipRapqpC2akwPxhmUYhyLHd3su+Umzg6JjefGE8vccGKFGyZWmOjroJFve/RWNJXxBR894lG9VkE1fFIywlKXxo8ZOARAMSQ2EBudaibKxHCOsAP5uMLpYp6JiEkhppCt+kz0dRD4CvVZKeIzYhJJDDLuig19/WDqlWUzZgsp+psCDC33D9MshGiEDKquyugFcVhckNG29XZ6yxg+sPGSz7FSlFevPcf+0gn2n5pgeiXZKvkRLjVJ1AT74VhkCxnTQpU7mO1rrBgZ5pM7+eED9/DCd/s4+eU+Tnylj3uPb6Z0Msk7ntnCa55WKEkw0yuFdXLNHJ+6S+X0Zg1bivOEHIu+QoW9F2eINRs0kyZ3xA5zdekEZ8d3kgvViOoudd8U+dK+zqViGoBN4SUiOXGIpVUbS3W49cDXxP9lfWcsn1hSCiFZKge6+nDUds6h+Fwh8CDR3+QD93yQ3/zCp/GkiJ2pPENcf6DVh+GIR+/YZXriYlzWjDTdy7PENItk0ybeqPO2l77HhsI0xbLJ+5UGQXIXTUMnMOCOg89Tjovnn+0Vc7ki6/KMxi6S1ersOzPBT87fB8DXul9FXYuSbVTJzbV1FbbPJxitjtKZF+ttT+YiHQcKKNCqmbzzzHkCGfXYc15Q8xOqxeJLKc5N9DMT9JEyxKGTrJbIaxk2aJex5s4IcZ5klu1Tk+yYOEl2RRxypt0kui4VjMpI7zyRnIPrKRxcG6AaMtCaPrWlEIYt5mpvpExfrEL3gnjWrtUFFN9jbPYCmy4Lw3aqf4xUrUJuuMrt1uNEFi6xwe+n4d7KsafG+crajewPnUMFBnqK/O3p9/CG9DGimk3VNpktCQA+1zPU6qNiKsOV7dF9r2EltI1iIovq++RqJYzSKqO+1copB1iZjFM4F4PqLPGenSymBOMgqtqM94uoZGjaYmStzIG9r8DRxVzeaC206tDvuHS6VZJraHmRW49dQvUDck6BNWnoGnEXS9MxDI9beoQX/gJiTrzaPMRoRxVFgelaiuM9u/i7H3sXrq6zeb6dIrEemc0FRZLYeKrGkwNXtWjyitKeM4vGKttrwqBuOjqLjQQ2OjmnhK+oLeeF7Wv4mkGghpnv29MSDFsHXDkpyJhwaxRlGZsVWZZppstjLSEdHFLIbtoR/Xe6JGivXdEaaq2HDmngNVyDq4uH6LWW0AKfmtU2pGOyXFFFRsE66g0C3xSkB8Un7SrYTgcEAQl7vQyT2HeTWh3TtvBVlWomJd9NpWflCoEhKSJWscKoWZds2UQBNFma0lQ3cjpkMpkQ8+uCKcZ6NFigy14iqtkshzp523s/wamRDZiug+HYhGTN2lAdfuurUbYe6yUvRUPXo3feFZHyOhHO9lzNuZ5teKgYgcdCTDjSZiJVpmSqwmZZteBkXESHxhZpg/JApVnZR/3yb5CRDpDuQjsS7qo2qfzn8SVjgMAn1SxyZWt4BlrMZ7LYwZMxseYHVEl/9+A3J8stp0xJkaWGfBXNU/hWPEYlLoxRV4qYhawmjkx/Org2zEfMbgxPrMuFmHA6rOhiDDKeixIEHG3ofM1vsJDs4P1vF+vZ8RVWf0zhbdd8ltf0nkEDgkAjXuildy3C/fEYy6rJkrOJztogRhAjCHwUJYQf3EyzIdJlbkx8lgMzU7xrtf3epyOXeWTkJcJKe/6vNyfvMH7yIItxA+tiCNXw6V5d4Bc/8yled/oR2S8mtt6gEBNspDFHJST1Ig4YJT6XFWtjV/IIvgJlK4Kqr5+n4ntKEDA+LZhrnqaLigFKe09q5MNUImkUYP/qORQ3Tj4yz+kuwQ6r+sIWi6s+13XMsL/zIp9fWGJf2eZCH3TWxFhWMUHR0G/7de507ySqpxi0NH77dJN1b+1aKocpHUa6TFVqhDwsNYS9dhvnaiLnWzN9UAK6bm4Q3dEgZHsM/1OFpN0Gbg29E6X3KhpelaIj1t3S6RjbZj261lYwzRRxqc+ja2H+++JPofs6BxITPNH5KPl4gsaaQeBDVimzXznB1StneM3pkwzlK2TDdRQVKoFKUY0TDer4Mv3Q08Mvo69vO3iKWx57Ct316J9fJt4I8DSFSjjPdbmn8dJSIbxY40SvYE4uXTrGlU0p1ehYegiAXEWso+keWc52eYnJkIi4L7yYJuMsoXVUcZJCODLliv2zGK8QAkKJY5jpl3h2u4zG5tfonHwW1a3ja2E86RSrhOvovo4fjbCuSLrqiXWWCjVRPI+IjJTX5NE8lBephZPZCVDgojQF734poGdN7CvzfTcyN/I6FMXE0ZbYduozhCvPo687waUNFNVsRpYi3HRsM2mvPbYRpYIVChE1ummG+gmkVsZy4GMg5tsH7jL5wqvFfqzXFtkSVhkuCnE2U5YoBJgJpygvtPPVLwa9lGRkRVNSNLQIaddriQyq0YC0XWXRXcA1ZIlDuhlfLnIps0D4ClCuyCCZo1mgmCQ8m7DitZLZFAJ8T+z3TmiQ3soYtoyUFzvqNNcF/MINepYOtEB50U/w2kaEAbWHbafEOav4Ab969OvsXmlrFvxHbz8A5f9OWk/1Ev+98yHeajzGb9z0G/zUq36Xn/K+zusvLPC6fDdPb5/jv77t3fzX23+Lj25/G37dZWHJY8dlAYaOjEsKYaHCxovnCbq+Ryjxp0Qqo9gVHaUSoAIjqyW6SzUmtmYYWXbwgZPbt7GcUolZ0DXRpFzUsQKdjwy+mcumOFx9W6FoupQ3a6TrTbRQB7fXBHhfaCRYKkW5/8iv8ukXfpfrDj+BuVJion+Mpqpg+B6TnQKEriRVPvCXnwfgYu8A6/bgUkpMxWsnVnhioKfVL/EVHa8HXhzMEjno8dTOHiK2KMnmNuSm7lZYMnMsmuKgfHYxwUR3lJFJsfAv9SX5whce51OfeoBjG4WHe+PkCheH4lRmxCF4R+0woyuf4+nHe/jeuU7y58QmkZMlkRpN2FYW79s/YrH0QgJFVXlhKUnEhqWURi12RV4a8Acf/SrHxsUGaT6Q5qX7+vi5L76f3RdPkZtpq2p2zzjk8sLA+H5ICJElJM255pp8P3cDgaIRml8jXQU1AN2HvefLHB7Ics3EKUYqm/AXRR8OmiVS9SYkd7KUho4lH9XwSQw2SDgeKV9ncqCT3/nl/4Z/s8bWgRn+5OLHme8eagH6fDNMIzAZ7b2LyXoWx1dJGQ3SG4Tx1+3UWEjFeMOTD5CuLpOUoLzp6cSlGvWFRC8n1QHuv/G2l092X2XtbBxFges2n+IVLz3TomrqVFCVBnlVGLkxz+L8N4dIS+XxhVAHPStzhDSPfsm8+L0X/44fOfYoXw5cHsHlbGIzl0avwU6H2H/6OMWMuNZM7yjXnDzKrd98iiAARQm4Zes0W/qmeO3KUwB8rvf1ANxQPMpbnYdYj/InS2U01yVRq6NHPNyKj1PTMaIuS3vjFMJRIpZFROZrr5cx9C9qFC/GuFAdZsXIENdtNMVHDXzObdnLOSdLWdLmljoHSFdl+awjRymnOqi5IXJSjEhRfK5PSurgXI6GZ1KTiuWVxRAV2Ye9kQr9oRKpySZNM4zp2HSvLpApLtO1Kvoxn+3B6QujhQJ2q2fprmjETj+MO3eQdNDDoLVCRIIDTQ3ojlQxNY++oTawCYD5bmHER+pVOqVIC4jSZ0sdvXz8DT8NQGdpDd330aslcs0yTZmicrLYxdHzA4CCXXEZiqdwct040ng2pUPCXQJPUTi042q+8MZfYM9YnptqxwCFmG5TTKf4hW9+Cd11uPnIS5iez9Y5EdFxG+KZjZhHKdFNpNtGVWHVT/MF3kiZOCmlzh1p4VScKPawlu6gkkiTKRUZXWiLCa5HZnN9Vfqawvj77uj1rfq6Km1DZ1lf4+bKYQAano6rGswgWCc7qhe44K0DIA1/vZJE1+4WKK9FBAi7yjpNWYLkhhQDmnTFdZayTQrroFyyD2bdHGtWhMN5Dy9QSGgWAdtboLzuGeysnhZUyvEdXNlUoKGGOSNFJQftBXy77WzpbHTRwCTk2+i+6NeyJt49ZjikysJYqoyJ88jydIaW2rnwBTmX7aKJEXfISLE3HLH/dXvX87pyA08XlMtLkiGzUZ3lV1IP8l83vchArAQNj5NjQpwuXq8TkpFyzVaJNwwCFMqSObWeSv7PI+UA0/0bW0KTm22xdvOaySVfGNl9hnif00nBrulf84i761FXFdsR1vekKsajZ62drhKym5iNJtWIzLn1PBw7aDFnQOyXjxdu4CuNGhelA2JD06cotYsyKyqaBJRlJSoKrgMJV2He0FntlgJfcv/VPK+VX65aTXrWIqgSzE9FliCAvLa+14Kpv52rIi4lVeXz3p10KcK4brgaiY3LNPIhVg/v5x3RCM7MT+B6aZI1nU+bWV4x2E1BUuEdtcmx+Ofw7Aso6NjVqwGIqhVCAfxYpUyXdIo8njrIE5FLxPz1HG+9BVDDxVUCRwCe8csqqmRW3LhwAuT8DXlizhQSwlE75mgY0pAoGWW+nozjoLDVL3N6j8vlnEM1uZ6X3waNG6bEerciMVDUltgpQDMfoijriv/20Xt5p3mYeF3nwNB3cbGpesLWiPgB43HRZznf52/zy+RSVivHu+6ZaN07SCQ30VQsTmgzeMBrFlxef1k4HE+MbcKQ4CsuHesX+ms05HyYWnmdGM9QQHNHD7n+AgPbijQiKlpNYeuy2C+avkLOuAtdN2m4VfJWhKKrMjIj3j1XttEVk+6aj+FDJDXMiN3PO1bvBuDrJY0PRH+Oshojf05MwDfwMB8sfJKIZ7OSiLM8LtbNRMTEUELEnDrBenUANd6qU+66KtVQFNNx6Fs6hl48wZ5L4nu91YfYxFmsEdHXv/LVz3GwWzge9IV2lSGA7MwJQnUB1LtKYl5M9Yi11plf471dv8wHGz9BeTpK09FQDB8jNfWya8ybLkNqnYmO5wG4rF1DXRf9HJ8/xXUH38+G818mu3qEia7HKYdXSdddRi5cJJApT/OqcBKmQk0ZKRfP0rSbWFq7lvikzCE/O6jhqhC1IVM4SxD4+FLIc2jymxxPvo+e5Zeoh0Fbp3XXhJinokBUd9gyX8NQ25uFoTbJ2h6xaA+1cDs9Yd5zURVx1i3qOgeHRR/6lUXGjYBcQ/RXpNROraq5Jp6vcsnvZ8Hs4HS4h5qMcJu+AOVRnxZ9XQuLs2VH4RKrIeFozmtjxJ0Yn+/9Koa1iK2FsLUIyPe0tCZBYQEfiGGjmeJdYgQkVTH3XSOBFuiUpeMx5vuU5DLsMQr0LB1olZ7rbYTwdbG/atJZYAYK24waEeMHJdF+0P4ftw4anFmpk4g/Qo9a4pXxL7LthVVueW6SoYMKtxa76IqfYz6Xw6v75KrH2HpkCRUR6T4nc0pGFxu8dG0nIy+W2fD0Eg2nQH25nZPaW6zSU6pRlJGAS70h/uhD93BkswDC155e4ejxDr46uYdY8kWeyMzw9xev4dQzKbY/UKe8quBk4NrYWQaGhCFwyVLJnWkSDmzuqj2PSkCqWqIc6Ciu9PrLiMNsV1sp8S8+8gW++ur9fOHuPfy4OcfEcAzdh4GjNb57ppOHp7IsTGWpVDT2nSsRduCa48tMXJUhZjsoVXGQ5ewiE/ENXIwO0vAh93SE606vsXFeGCwL3e180DO5HLUQ9BY8ChGdZ8f78DyFCTvMwEsO3WsKo4cNHusU/WEqAXa0gQL0rgj2weX0MPk+l6jqYc+JTeLscJb3ffgv/8W4nt26seVwiDVh83G4tElhYAl8BVwVOovwhpPfAGAiNM55L4oVFofBmhPmUmQAAM0Sn53eoPPQ1eKza0/leXFzN+Puaax+cdDs0JbYPzdHv+2x74JCblmla0+ZgRsLbHrVCvYgrEUNfu9Lf82uqIgYbq5dRlECclFZasuOQOdW9jPMntC1rBaFYdfslACxrJDMWnSUNDbOfJ1Ny4JC2/B1orowEkqRFOPdYVKpEnO5ThYyWY5uFFG8wnlZoiXlkNuQailLqxr4rsJzyo/ho6AR4K8Z1GV94gIJIlaDoA7phqwLnnZwggxrEkC7qKwanVRTcQzPo1u1+PTbf43F7hH+4B8+hlZqULos3iMStujaVRE1xP1QqwzT22vfZUvPDGFZjzxZKdOxuooCpMfqNKXqeWZTjZsG1shtE2Asakk6nNxaI1VhVJZTSabjvSiKYJgAFCMx/nTHu7BXHAIUrGiGeiTCai5HpGmxfTlP3o6QM+rMvZiispDmQj3E2UqEY0sCtDi6hqOqrC7HqLkhFAK6w1UMzefyrVtY7hAH8uD8ZbqKSygEVGJJNszOUh5OULDDFOwIW/1MyzD2S5fZagrDpuq+Bl+miRS1OO+6/b2kQ2KO2PEIdkjM/6vOHGCv36baN+NRAkWlFpWlmRbnUVwHP/DQa3XyZ+PMnujgscXtLPePiOuVdLYEFbJeHV1pRwiCADTDZaa7j0Y4QiWdIVSpMVkWYFBXPRL5JV554Bk+8we/xCsOieoTQ/kyC9E+KjL6ZMY8+mK9JESXMGv1EFpbZKIqPtCUAMvTOF/JUUgLI+zm0+dIzS1hWmLMos0GiuYzuCfPqCXSTC6l+lmTND9DbRsHhSDfWgt118APhZlCrNsbSkepx2R5HV8jkIZMKbQVEP1diwnDI+sUebLzFk7Gt/JEaRP3FfbyVf8NACzkmjRM6bjwRH8sNjROlbpxA71VU/lWp0r2ClAOcHr71Xz7lT+CcYXgD8BUZJDVkNgz+6ylVlk0gJjVQz0wiXtSYE1zqMqau0m9SUdeaEEsJ3Ly3XTilkHfikz1UbsJFPB9FROPbEU8i+EJBsd8PMuP1ZOg6OBbXNRE/+1TzrEvIZwg4+EVlIbHVI+IkiXqtVbVjctdA3zhtT9CXY3gqgYEAbp0rHr2laBczInJ/lHmQ8LA3SJLcK4k38hMWVC+O6S+x6mUAOWdFYekTANwAw07LN5rVUuLPqi3WV4huwkBJBvCGFY8FzfQcWhHhhuewVTEZN6DaXkmD3kOKxJE1pZDaNp6TnkYTY71zvWUhpToEzw575QI3UtL9AWLKL5HdyGEoorxrYZLmIqKoyhUJJ1+7Hye2xcSLDU38I/eXXQqYh+zbZX5l7o4+9Uxikdq9C+E6VajNLQICgpvfjrCVUtjnNEDfDyeHLuXc51zuLXvcCx3D/fHEzxa+RH+RruGoyETHXh7WTpuVQvQiAdtNph6padCtlTJQ5MaBJ6qYEvKrylBeT4pzq5RVyVTF+PQMCrQ6OVFVwQTVjeFONVvUcysg/J23w/Oid9XYzK96QpQ3lgLUQ6EMyrSaKA6FomGRtOo8mT6KPWImBfZZo2UaWEHCi+GQ4QJSI3nyOfEs1qOjjEo5tLB1Es8GpnknlGTqlPkJ06XiDkBB7buaqWFbZjtQXENlrMWS9tOoyePUJR7i6YFjGwUTjRNDTh3rZjzYZneUEdliCiOb+MGNs+ujPD9uWGkT4e+vM/F5lkSRpqriy5WtgsPn+21cTp1n7qvsBA7x5nMMMtHk5xcFXN+eM8qq4MpPnH92wjJ8/BMyCBeHaBa2wfSoWDYtMrFTUd7+catrwYgN2ex67LPdWeks6hxhCCAx1+5m0I8yaaZy9x1UTAQulfzL3NauQ2NfEJB9RRykiE52Sv26478GslSnbMJKewpc7JT2ZlWvjHABUzCPQ+x7Puofhhr+W4OjgmnmwLobpnF0HkiK1/j2dH7QIGh5RJd8wvYukwXCgl7MBW2wHPbOeWexpmUiNJaWoOSL+bFxUE4Mi7LnnlNwuVLEPhsPvtFxiYf4Z2PyTELKS36uuG107pimsWreyWTw1dk7XHIRuKo0ShWuE1FTwcVVMXFRzjultLCrsSzKDSqKIGG7tQJldt6Ievj9IXmXfz65t+hkRVODYCok8ZRFExFbynoG/J+u5YvEtYkC8TPcX7D29h7waOhVnjo5j/nmZv/ksBIA2DrFkalymSulyCtrettAtAbWUFx22flQkTsOwnf53N3iD64qI8SbawQlwEZnTYTtRkR42GEMhRu3s8v/f3n+c/SfgDK/5206ZRN19PdjDwX547037DrbJHuojiArzsxy+iFBvsKT3N78wy/pHyYvmM1eoqCuvjSzh2o6gilqCJKjR1fI+JAd9FDrZ1/GSjXgoCQ65HLiwNyrisNwM0/917uv3GYhiFE37YcnecdJy4w/KTLzQdn2TFVw/RgYM3laH8n2+1LhDPC2HkiYRJZ8nBtFU0PGJYKXx1nLxFpNhD55OJ+K9mXG4B/+qF7eN+Hv8Ts00VO7ttNPq7QWfYZO2ow8HyYHccdeooe+bjCZJeB6UJivk6/Mg81cf+cU+LF5E6KepKSY2B4In3l5FCEA5tTFMPtfLGP/vU3OLBVAJr9Z4tseLHA8w/1YjycElR3+Xi7j5c5VYqiKNDXJTyDowUBVI4nNjG5VSeKjVGXIjTx9oF+ZXvvX36eR27ax70/cQvHdkvQfEweLoMKU4Pi96Ozk+I6oSh/FOvjVFweBk6UmXAnSuCjSZqaFTX49Xse5tntwvC96cgSKyWDRxe6cX1YjivMd8Kr7/8e7zwCEJAcFIeImfB4w9BLvDJ+ng3D8xjyQI/4NgPNJYKUMFYLVoTrD71A7eHfZ2DqDMolecBEpUHa0NifmKEWiqE2T7Nv8iggygytKzxPjkXQTpwhOjXLEztGOHT9GI0OYXgGrtZS+05kHI5muzleyzF7NsX5b3WTmXiWgiEOhIjhouniwGhIim7XUtujriU9NDvaqjBcD1zqgUlR0tZ/6bEvsGX6HH/2N39OvCn6YfloCs+WuVwezL+QJlj2uaZ0jO7yGlsbwmAzehycuIIaBAxfugRKQGJjk2ZRvIeZ0kgYy2wcWwU1wHDaxgBA3BJjXYnHyUdTlGfCjMUFg+NVT9/P1YeeAGBi8x62Ts8w19/PiZ1CVXbjwiSGGiZYLVC+HOOZqU4qD+RoPphhbTCKLyNe1bDJiiwlkwk3mPTE/B5kHjsiJvTeiRdIyRJvm2fn+LWvfY6DygD3TO5lqdFDR7XtRfctH3fZIAgMyu6PUXJ/nCAQkfGKmWBm707CmkOkT+wrumNz1cQL7HYvtq5hph12n51o/X/j9GW0ehWMJEG1Rr7D4OHOITLjDUJStdsq66SUaTY5e17Wh4oCW3avcFaW3+tamefFlUGOFYRxVrZD1GRUqbtcQwFcVUMBVkLDzEqlZCPuooTTxKS43HI1i7Eyz5ml9p50ttqHo4S4NLiJSLPBQL7I8HyZHRdFVC3WqBN4KnZZZ7/XLkXYdOR8UNvzsqx6ONJp0fBMfDPCpATl1xePQUzMP9vXWtGFAI2L428X4xoV87/u6rwl8SJed5rocJx7hl5JzdqE6qk0Qz4yzZzrM28ha/ZQqTmcLq0rPIu1uM+fJF0T/VXxwowvVVjoeQUAT93wMxiK3vr+heQGVg0BxENug8Bug/JMM0cjMEhIgyqiu9i1ddqlw/CSXDcSCK/TWa8/GUNtprFL1+KHJAui5tNZCKH6YAZHASjEkjyRElFWzV2iqKbxAqW1pwB0aBWUpstKTjxXvFFr0ddLoQTP7ruJCVmpIu77LSMncNqgvEaUcijKYrabBQnKMzKkHrWTnPCEAZg1xfl1MTWAHwLNh2GZIu36Ko4UU6xp/3L/DzWbNEJhsnn5AylCWlbajummp1PuEOdKOEjiBiphfC5skufKVARtPadcDeOFRH9ulS9VN6YJCFB8YdRWIzm2nTzFtcpRdM2no5xF1WRljeg8Nj6Bb5CXoml6aI2HT76KlcUfIVB8OpHpC16U5UNi3fg+LL6QYIt3lqbMFe/Ohzm/+lae1l3u3fkeLnQeYTWSJGbEON91nEc23MvDnUe5Z3iJz6bEPP7hSrvSimMOE1/XAfA1fMm2AMhJSrJiN5GZKriaiiPp5aYvnr0SXeFi8jwqClE5zxpGlbXoGgcU4Vzd6Xg8uwXOSa26K0F5xJKJ6JEsHzjaYEujnXrQzIepIm6u+T5Z4xjxhrjHRMcSxqgQm9TkmB7XI3wgJ0D8VeplnPUa6Y6J3iNE5B7MPk3gFfmHEYVvL/wVB2b/mtcfPYVlmCgy7enGqUn2Loo94kRnld3+fVQJ4UhQFtHae441Xqdp0IrKVxSVXjVMUzrM8nYadb7NDIg4cLBxP2o0h+8VKOhNvhh6mvcOfJKtMggQDh7HS1iAQvCYTXlajPfc/i4uxQbYkBBnyMFwmJCbIGqNoEjGzNDCMsvNOI8vjvNPHXfzyDWidvzmSzMkG7BhLgBfp+47zDgqXx39Ef77r/w3GmaIwfIKJSMKgYJrtWFJ1TH5wm0quqdgej4BMN0r5keyXmNsYZa1VFp8uSz6qC/UoBgWADTsLzBnR1lMHRTPWLoa/CjPbrwRW9OpRKKcu/5qVhNRFjKx1l7aVbaINRp4UuvmYlSwmtJmA8V1WznlDU/nrLHAqa7neGb0a9x4MIfiBxRD8MTONgodOP9FOk7/Hf0Lz7IaSdMlCVW1MOgyUq6gtBTYB2MltsjSvI6rUZMlw5o9vXSG/oRb+/+IhCbO7KTM8S4oYX7o8PsYXLuORUluWmqK58wWThO09YupS8eWaTcIfAW3M4vjrWtJJDGMMooWZtUZEf1hFgG4efY4NymCDVB1MxSyW9m99FYuD/0osXVhIUVB8R0aRhHTU6mHwkRMiytbd7iK6rT1V2ajwgaI+wFHxlWRdiIZPklPgPKmn0KRom/1aC8EAYZqknT/8+STww9A+b+bZi9p7DuXZ+/5EqMvRdlxXkQcKmEBtDefWGS4vshg3/N0nPXYMtugacD3brmKD/7FZ/nDD/85kz1i4abrbQMmvVqjKqMUR3dsaX0eb0iKZEJsuvtuuYnf+fSD3Pfa67nUbRKz4FWHz7PnUhlPgee2ZXl+q1jpWy4t80Kth6npLl6c7OeB/jCgUF8SC/3WzHlcVWVk+gIR22apJ8zgijiAVzvb5UD+eSs3HB68Yx+P7RngyNYEZ8d1Dm7O8OSuHh54xT6eum4vtRCMLNksGRkkU5icU+Tjw+8kHNhUZZ55LQw//P3D/OS3XuD9H//bl90nduNPc9/NYyxkNGIW5MqCDn5+TOW+19/O6cEopgtzh9MAjEUFhXFfXURzLkaHWOjVyfgVIjIPqBb+19Uf3/ehz1GaXePihquZv6JSSb4nTkkyB3Jz4mWKsQTzEajL3MslN86lUA/DzXk0KdRnyYjKgUiUZ3Z00DRgZNlh73MVDn63j8L3Ohidgp41WE1phMeanGlG+M6Rbo4uZVAUGB9ZJbdZ0pwkI3lz7TJSL47LXeN0VhbR9AbuwhEq82IOZdUSTk7WxnarNHo0IrUiMVnT15bGxYIXI3diiZ2TVa6dWCactvEUC1NbL28X4NQkXSpW5cypLNq3Q3xb24TvqGTPzLMqPa5BOkzMEA/pVD0UAkZWy4CCqvuoGqTy7XSAGUVEVZbjorOTK1V+afmb9K2JQ0DRAjxb5cJ3h5h5JkPxUpQXYldxNNjOh47+JT9/5JutmuN6h0cyLq49ODtHcqiBqbk4VfHsTkQYHr4awsi46FfkgKm+T8SW5bwmp3jTow8y92yWa8Kz9IZKhGyLntV5fFXljmMT/NDTjzDf38dspxBBCZUctqey1JdFf09n4oQdkWu67fAimiLA5UoqQTEq1nGpo5NL3oi4pzdLpuZSiqdJVkv0L4ioWr6vjydvu43A83E8jTXnLvxVAahjvWIc107HqTZuwidF0xPvmPaqhO0G/7jzHbxz7ChDvaJf4vUK0XqdohVhHQRuLs3xG/d/CsMR637HhTNojSqjThy3VuFUX5brnlhk4/dmqKoOS+Mh7LJOSDnMZl6+Rzi+Sizu4I+IfuhamgdNQVfEXKibUc4NiWjJesRtfmM3ethjpLzMg7FbAQinXcyEghlrEPhQzEcgEGUALzh9eL7CMXcrjeywoK5Xysz297NxqcCtR0U0pKcu5tD8uSw7Q9N02UUxVrLGcESz8KWhvkyUalSAjbpr4IcjrJpxLMWg0ynw87VvivGwooBBWhdj4IZHSNU8alGpxOya/LTxEJ8y/4ppZ4xGqRsCHbPRTvOJOAZXGwNsTO3HdwIqbghTdYlLFeNNyiRp6TioEkWLXs+IDJycH8igxX9YXklhLLJKyUjhKwpKEBCSyrYhV+eGyi4cNBKSLh3SA2w3wJYAZnNeUP3TtrA61+msI0satYu/hVfd0mKReCWTuKtxy9EONLeA3jyLr6r8+fiPimvby7xv8neZCrpb8wBgQF1FaXjUkmLvjDfqmJJmWjUEOD64RZTdSl0BwkJNn6ZMFSkpCS52CSdF6QpVYoCxlRiTQQ9uoGJqHmHTw1ONVk3ljrpkJgQqTtSkQy1R/9dAeThM//QsVc9AlY6KRaWdDlD3ddyMiIhll8e5GMi0hOEUAQGBr7SF3rQYVamb0u0rqCgESpVSzMXwBfCvx/oppm6jd2kVTVdI+CKlqqbOkIyKMXGrW6h4Yr/oMGd5Lns9rpelx7hMp6T4l7wIAWB1D+DGkuApbDx7gaYizoHJVDcLepZ0UCYmc5RtawPNhEExLv4/OlamGgQ8Ho0wH6TJ+j6vqYszx7AuE5dOEMvX0cwNlDO76YtfzY6MGLumVyWtijluGUZL6NWUKvSO4vLc8Hdwrii92DAqoHocMsXa2a4UsfWAxW7xW+cK+vp6u7vaw51LLiFZ4zoAmoUQffkpSjFxnUS9QkxGYhWjyGUzd8Vd4YlYmIuGQV6PE8Vmoy+cVroxgqKZTJsLHDanmew3eP1j/8gtpxd5zdE8Q0f/DldRKWWF4yRVLTJwPMeWKXFfVAstdpGiFCQ01VOte+5zLJ7cqbRowWVVo0NTaci16RoOG6XQbVVmVZjVEkqsA1UyrptY1PUGBVfDCe9GwefZ3eKc0PyAwiUxr19lHmK/coa47rCqmDwXCWN4IdygTd0empsHFF6sDNPUFKywyumhtnL/uQGFPtlpz1VSTAV9XOiL87XbhbixLvdNr95es1/cvJ3LvUor77oci1KOiTUQr9fIVkoEsrLBOijPHoizFp2RfXAJdfQjNPHpUBWGKiLl5Wmjn5965bt5953/neUBycKLt/eBXNkhXq+3GHwXoyKwE9Mdwl69HSl3Dez6OE+OfpPTkQo75hr05sXzHBlTaMpI+0ev+mFWTZmmlupgJivuVZegXHc9Sul0S4E9p15RBtgPqMjxj5InpE5gqE02hp/BIiCuiTOp5vST9EJsn3k9cx3iGRblvpxbO9kSdm46Gp70Pmj1JlOVLvxsFNWr4SoOCirdiPsv2SLXv1tfox4yMQKP8UBQz0/K6zVSNxIysjSUgM/Fm/jzD7L/8IeomzXCroataiSVdmobQHe4gi4rfdhqk9mYeIdY4OPqsJymVVE1Ktk7DT9JeE04VxqRLsJOgK6aZK9wGv9naD8A5f9O2ns+8VUe2ysO5BsmlslVfIoxhW/euZdiTKF/zWXwsEXXEZ9rTguv0nduHOf9H2rTNpZybW/zsTGx0YzPlrBcDUUNePQ1N+JoChCQkgoVdvTlYPKPP/CPzL/pTbywJQ1AMabw5bv28LPfeJajvZ2UIwpdJZ/LWo5HjD5Ohjq4ZjLOQgZWJxJYgUJHR53h7SoBCqbrc7Yvi+5DPq7yxjf88r/aB3/14c+RU1NUh1M4m25l6ea7cQf3ML17K44W5c/+/J84uFUc0p1r1VYUJicVg2Neg6orI6qhf31q/+Sv/hSVXD9Pvv4WvnXjNr5583a++eqdnN17B51qigN7hPOibxksD8ZpkDIa7NKnGWqIDelS9lrSXoWY3DutyP84Ur7ePvI3X+PcpUlO7RnCVaFhwmznRmZTPfjAwBLceep+CokM1bCLIVVhz7qDLBld7KqcIyRz6Jtyc//7z3+fn//a03z77ht4YUuWSkQhXYOwAyUZjEkvWAxfXWD+SIrxsxorJxKcP5DBlcI4jVWDypyYA5vrkwzbshTZqsXT23p4drwLOwRuXcezFVQC+m6ZZ/E2lVreYFvfMsPzGhFJH3V0cRjcN7+D/WeFM0MLIDe7jFdz6QsVpGdfwZGHbySxQv9yCRXYc3qec9szYCk0kdGcVJiUIowLpdQg6rQJoNEuG7+hEC22a0/PKQFxP8KFqFhPdkUnZ1RRpRHYs68ISoBvOVRnI6wcS9Kdy/NIz22cY5w07QNEi/uYSRct5DF83Sr91xexSjqgoISS5M+EKbtvZaX5PkrxcCs3ECBquRgDgro4MDeHIUtSuSWNm7KzLRq7Hk5w9dkzeJrGclcX86Sp6mEUYDymUVsKAQE9y+Jw8hXoLPuMLC0SBD6VcIjVhBjDp0ZuIJgV9xn1ZnjTk9+nnu172Vws9/TQiEVRPJe02cl4eDtuUVx76epxjKSO76gsHlbxAhePLtygD1DoqS1jqybfc/ZyffEYfc1lOspiP3psaQPrZdAuVLvpmC/ynn/4GL/wzS+y/+RxtFqVUTuKV7NIF8V4JhsB155eY0aL4LsqqjVJQr/vZVS3SxVx6G6WauW9K7PMDGziR8YnuHt4mhEXbj9xFjUzSvym/4aaGaM7myexOcdP9N7FkHo1TdvAiHl0DT8GQLNgkCi358w3Ctdy7/xrmNM6qcnodqpe4fxGAfbvePEp3v/CX/LOhW8DUJ8x6Q1VGLHFu+fKwkiLaDZFewUXj0teiJS0fitmBieVYXzbc0zLvPKEV+cS3TyzMgKKTjN0gZQ6Rao6yc0nFqnLnPKmpxMPGrxj0wdYNDrIBWLT8RobWs8fl6JGYckuAejpK1JOyjI72iJbDJG3XQvCzPbfyrDMRV3K6NQj7Tnydh4nqlhEJVU6XUpAoLB/bYycFMZLymicrimQ0FiTtao31qdQPY+0LC23vkdX9TiuaqAFHrMdI+K9VkMQVxlZjJGbvI1o+UEAbD0NwHX5NAtukn/07uac3cvDC+J9B5QVlKZHOS76J15r09crpugHW9435asEcjJFmn6rtNPRSBcne4TTrma9PI+11ozjoLOEOE+TUXHtuV4BnNaF1xxfxTVMfsh6hGtCl/jnzfQs6maIfD3E15w9HLRFtG1Ga3tmL6QVFL2G78Z4svxmTgaib/q1gPkBcZ/1SHlNjVCWJeKsQpaYLs7ChY4mEWuK87qLoqjMDtzGd+w/Az2MZghtgNXwGTSZEuJWtmHJ0mw5Y5Hh7CyD7gl+JvoZcnKPqnkmGFnc5AiNgQ2ggOoGrbKqa1ERnbpbPURGpiCoeoUnugZw9QDVh3BS9JvrR/msK/KWf6pYEUrjSkBMbpW2r6EoYcLmtfTH9xLVxBxuuGVysj+aYRNXMoNCvhjjklalHp3hQLi9jhuGmJfnwg3sQCNt1HnNeZf+gt66V+slZEvqGQ5nNEzpWGmkxPiE6mWKUkivuhIl1pSK2XqRy14/ltm2MR5LhggUhWPm+MuundYFmHsi+RIocD4ZY/OlwyQllt19eY3XP/89qkkxrg3TYNfaRTbMirk90xFgJI5SDKTgltJ2Pm+1bZ7ZS6u0XEkziGsqdU/k4IbcPKYr9G7O9ot3izYbqNEODJkKZ4Tr4rksFUMRfX1kLGg5QF7K7qESRMkqVf7IENVjvhPuEWrpXoiGtiCfRsOU6R+a59GrTvOOr3+Ss1ekKx4ZV+gMizlxomaTXXgXuYV3MdUrIr1R1+L3rv85yqZ4Vj+AWkjsI6ZUDq9EQzRl5CBRr2FaNrrUHTErHsqCzshXHaaTjzGVPsnjm59C0YSjeVtlM7lIg04CwkAxnOSCFmXayJIL9eHKda36YPoQtZqsl7+paxFqkvKdCwpX0NcNzHqC6vl305h9Jz31PAOSRecaCl950wj/cPXbOJ0b5WC3SKlINGvMyX6phUDzBQugkM3gNMUcj5vtsLam+pQkKB9TLrc+Hws/z6XYEglNgltXOLN77ThVI4llJqnKGvO5/ClWHZ17tRxPLWxsX9u2GM7PgKGS1NZo6kUABqX+Q62ZxHE1DMWlsV7JTy6fUnqB9PzjAARBQGPlGfbMvkC0coFEdYamCaatMDx9rlWZY13EuTtcw5CaLFOZk+v+FBLSRpvpUDAdh+nBQfSQGN/s9GEizRfR3AaBqhF3YxhqiA47x/TUy3UE/iO3H4Dyf0ftV7/wKC9saXvRD2/u5s/+8vN875ZdOBrsnKxyzZGLaAEcHY/xB3/3nZf9/nKuh7mszqGNSb6TjFM3RUmbg7u6CWdtQlGfw2NRHtm/laQEeHY4/i+e4+d//Y/46fue52tv2Mvjr7yRP/nwlwD42N98i6NSKO2WQwvc8OQy1z+5wh0Hm0zu6cCq6Dy4Jg6Xt7lPMHf9TnSPVs7RQi7Mvltu+p/2wa9/4BMUEuOU6heJTZc50l/DmVzmg+//JADFlCxhU7BIy3y/hFcn5FvEvAYNmRfTNLX/8Q1ke/8H/p6uvE55cy/NLVsw1QglJ6BcrxNSRd+pAUw1wvT6Lj89foiw5vHGZaEA+2znGwlsC3nG4AbG/+Ruon32Sw/zyPIcT9w2zHM3jTJXbqDGN7MobbRXHH8IT9eJaT/P5Q2/TDmWQvF88qEsO6vniciDvB6Ovey6f/jnn+bklt18/85beODqYR7cP8iTdwhjbGgBnljrYGBB7KQDqy4vGN1cerCTB2b2cPj4gASZcFPxMAmvjoeKeW6ZG48tc92pNZ7b3YtmenyluZlvTfQy/d1Oep7weSTaz9bUMtuXU636khm7zme8PWw9KZwX5Yi4b89SkSeNOxmPrRCSJdPWHQMn/Qi9efFZuhaQD1QCRUSzAZxknG5XRIJu0U6RrrSpUNEuC7ehUQqnW58FQDgI8URIOFd8R2Uln2yZYo2+gOd253jqtgEUXcN3VTbJ0lsH2U3aK7aulYpalMMmvVeXSA41CQI4vjoCgJoa4NENUzz2wiHuW/oSIa/rZaA87jiEd70dNDE31qnkdkVnRenk7cPHubl7ks0L4lBd6O2lqoY57vZRjMVQYp0klSWsosGZzSk2SI2E7143gq3D1lkHVS1RiOpUIiFU3+fY6F5yZ/MEPkRMi7Ra5acOPUB/pzgUFcXHM6MQwA35KLf72zELAqyFUg6nEv0Utgv6tDt7mrVloSLf9PdQdH6Bfpkf+73YtXQ01jj84lt5Z+1hAkP0bly32JFexBnYSNR2ud3u46fKw2h6hL6VJbJmN4EXkJT5gcdGxf6zcbaEbYJd1kloXxXjGAib6GhRgI+bm0cI+RY9S7P8xAMPcd/K3Xw5+hZWu/pRTA1j9Db03AbCV72TDbl5GHgbeq3Am9woU2fFIgtHhCFQWwox1Gwb877lMpfuw1V0qjJCnWzUKHR1cGSwi/ldEX7G+jbTyWHqkQia6xMtugy4ApQPStFBU/N5dumLvLvjz5ltdpBThIFcygwRdHgcSl7FUlgYShfMQT7svg7b11EUg7rvUSl9iRsufYDXP/UQjoz61hXhJBhQVvjGVbdyfliAu2ZtU3uuSQpfRGuDcmNPjWPbkuTrcUzFZUgR86xMDF8L0bs6ydiyMGamug00GQXdXAk4Gf5ZxsPi3XqKKsbF3+Y3V3+OsjQZ1kE5qkq0L2BFTQPQF67QmV8k44j3Xi+R9GyPoJNroYAzG8W/S+UIxZRwuIyXwrzl+4tEa+28x1tK/RxUXD7vvZJPLt3OdF3co4c8et2mJNdTulFuGTIVM8bwwgzKurifqRJo4hkilk9dgvKp+EWq0W6UwKPgte8JcE6W0Msrov+TEbE3ne4TAEtqm+EGGk7IxMyvsSvbBkuBDPFogc/Ba3bw1OAeAI6FNrMQ6mbxivrAEz1iDrrlXZTVKCf9EQC22jUO7ADUAE2KPVW1KOWwOF/zJ+8G+zoA5juaaIHHo6E1vhyzMKwCDSNH1L8BVRdUaDXht1gLgZNAdwTA6Aiq5HYv8qrGd/lqh0XHOih3TTQ6yK5eTXbtWlBebidEvCavn3qW4WCFTEVcSw0vckIK+XWpIUqSlus7Gb7k3U4Vg3HX4fa6OMgStpjXtqeBEiZpx8kaKSK6uJcT2CRd0ecNM4QrgWLE6yBAIW+U2NQc4GB8hSnd41zqPI4qzoaEepqJQERp33apSXdV7sG+RtRMo1wBzONGmk+Nm/iGmP92XND2F6oRajGDpq5hNc1WpFw1ilwuDdGUNa6Lfo74gTcxMpmmPP3y3PguqdJ+UcmjEbB/Yo1dU2Kv8IG+QsDu49+mFEvL99SxNZVs2SRsQSOk0MWJVqRc9IvGtK6jAVsCj2MbZMqZESIIAuYQZ+/gmrjP5f4UlZgYl3S1iRJOtwB0NFQnqgY0AwW1+T0IAmxD4TOvTvDItTcysWMnE4o4R3tkZYlvRWQ6kG8yPv2seCgljKKK51ADn4y2iO66mE6Dpq4TAMdGFVTdQyegpgRo8pxdCh8lQGC9jkaJhajYE+quiS/LGYZlCbl6WCeQ1VwS9SohyyJmOfiKguoHdHxYR/MCAn+GB7b+PSdTi61+W4nN8cfvejcHP/A6znzgtWxQHTl+XWTiXTgSlK+XNARaJdHCnsWKFBfLqqUr6OsGm/Jz4Ich0Omu58nY7XRRO5EjOlKhk4CjnQIMDxUX2X9e7I9rSQXdUzA8j3okiiProYdDbTtCMwIqstzpJqUtOtptXETpeJD4eo63FB/UUXC4k6UukQaUdKuYToVCXOFetYsTjR72ZO9ge/omopUyyZpw8qao0FTFXritJhC4addYbaYBCPUWQAlYL1Iw032ZOWOJbaf/ib3HPsoPT9zLrx/9KlvyQmulYYLhQza/SFIGOmqLIVxPwdQ8Ot2XON73HZ4e+yo1OaZx6QSZ6YR0sUjnynIrPcMrnGDPxQvEasIRFAoy6IpBJAjzha98hv8s7Qeg/N9Zuzi0j4ObUkwMR5mQNJ0/+fC9fPsmESUIuSJ6fXzT1n/x24985PPc+dwJfvzbL/L5ex/n3IDYRPSaTbTLpsvOoyk5VgbEwndV+Nv77/9Xn+UPPvgF3v2BT73ss1OdvS2g1TDA0WDjvMW1T6zy/N4ONjwS4fjjXRTPRrnbP8Ratg/DEQZSPfRvA1eAD/z+B/m1j3+DW37nd/n4736Wv/jU11p/a6SENzBVDyjETVw5hXN2iUyjSFOWWvq3QDlA0YsSspNYZ8/xrg9/lvd98BO87/0fJcBlKSOpRlUTRaGV0/jaJRFpqxlZitIBYOuQZvB/fJN/1r715Ql+9W8e5Ff+5nt84lPfIB+qUkqLfklWRLTyzPhNnNi0nYnNV+GqJp5msKt8hpgM6JTD/zKH5i8/8Df8/l/8Hb95z4P8xue/T8lJMiPZrZHnxbssZkTf7D9b5pkdXfxO8r9wMtmNLUH5jcUj4p21LIvZthE2OJNn4nVRep+rsWlCISKxTGStgeoHbFFWWoI8acemOmPSXfQoxhS+d6M40DfMN9geOcTXzet58tYtBAStSPkTlQ0tHQCAfWfXeGlfL2pBzJsgqZFzRN8MhAqkao0WdTDaZeM2VAqhJL9rf4Tfz/8t28wTeF7AvJbFDks2xbwA9WrE4NuTm7jhaJ4tR+ZpyPw01fEZLU4BCl1WO9fJ1DwWQnFiPeIQvvxUBweKO4GA5zevsOfZRTbPNtlzYpHTG/tb0XCApGagmHHCN/0WJ3fsJT58OwB2VSfiWUx5vWzMrzE6OUMAPLL1Gr5h7WREmSVmVgnv/nE8SStfjkRQA5jsMmh2jXJ0gzBcRldK2DLfvr9Q5cYTh4lVGjQLYk6Fu1yWkp1sHlhE2RYl1GHjqgbjBY+Oc89jHfo09ePC6RbttjgXGuF7gw6OIeaMdvw+At+l5P4CL0V/iMGm6MdCqgNHGi+vLL9Aeju8bu9RfnHjAdIplVS1jpoZJbTl9Zg9uwjveSf7kt1okQ48BbIVYRCd39hHwxDr+eCOHqyyjiIjehV/E6oCtpmkboVIejVes/AEQyvLOLEwiz1ighczGZ64/XaUjACrWrKfUujnqE+uUX/iT9Ce/DOcMzpWub0n1JZC6HaMNw9u4A0DKppVpx6PsyMyxa8ZX2asLkoGOqrJXF8XW0YK2OhcYpjZQQF0Smu7GQm75BpFhgpLrVzIhJEnOruTgp8iK0F5jQiNFTg1u43ZfoOv8hq+t3ILuqS9KxiUQyns+I/RjG2lb3mCMZkOpPhCsfv64lGSlQKTg2KvqTdG0TwpzuMLZ25YFUBSC/vEe+v4YZWj8TaFFKAihd1GJh9g12VR7m2yyyCsCcN/pXwDQQCdshRbzl6jaGcJqbGWmGLKFe/lawZ9PacpyvSdXbF5tJJFUkbKG77BQqibc3FhkDayCdbSwkGy6mWYzAgmwrb5k3RUNW586bnWcw5WPZ6TxlzGLkjFYAVd8em1limbcTxFId1olwUthhNsK50gVRH3n+/XW6raYTvg6cxe8nqSI93CORyqn2E68vJ8xwmpz1CWivg5KWx4Mj2EZvooV0TKPUNHr3vkzw20fl+Oui1gHigBx/t2tf72dPbGloK+6ytMSmeZU7oKgDOeGNvtXpEntqitKBFA1YjRDIl3CXwb39gGwGKuiU9Ap1pg2vBxGgdEX4evQlFUfHeJWLhERbLIkpaNJcX5Mr5HbvYp/qDzOG+p1uhx1kG5gaIIUTfNi6BIUG4qYr4m3Cq/ePQ+1pxkO1IeWsRrin5IhhXycn/w7Qxl4tzj3gHAL+dLZIsQkU4Cy9dR1DAqkNTAUEMo0kGkex0oqC0ADFCMduDpIud/2OrDNwt8JW7zQNeJdiQ/0+CgL+bciGnTJRlttqehGQliko2homGFExzOaLjrOeueQlekToBCM+KSj4u5nVtX0TdKXCgNUpPq/i/WRzmQvQlt7tWUyi+3O0J+jpIXMLi8jy1ekl3nnqezDOUIPL1L2DJXn6+Qqoh1WA8Z2CENNVAYXRPXyjQtqmrbdipYYZ6LCJD22kVY7hR/ixdC3Df9cdaqU/hqhW0zDr4CC/0d1BNi3nQXXZxQFMN1UXyfUKjOZgkAe1ds9kpZkEd3Vvn83TcRqCrHaac9nvaHOCvtON0LkSoLgKQoYYJ9P9f6XrTQnrf333YzZwYgn1TIewo3mwZZH954QCNkw1LG5oGbxZ5w/eJJLvjiTK66Jq4u85wtWc5R2nWG4xByHJECVi1SkqKYhhT/XepqA+PWs1PhnZ+5vfX/AVOA2SWrAy+r4UpGSviKet6KdLJHXZsFRZy5HRSISraS5RnsWRGdlm5WCHsOE53SYRnAYyOv4/M3vIXBUJliOMFCNItKgOn5HBo1eWKnguapGJ5PMxwmCCSrR2tHyhUFfGl/ZtTiy95pl3qSXkOkVVa9Durye430PiaHhdBe/6IQ0Tu0QUXzFTrNPjanRJpIxFXolJoXSSzKirABs45wvJhOlUVLvHci46CHfPE8gcKxaIWljQq5lcNkiufxJCMpK5lHjqag+QG7vAE2SOOu0dAp1sR6yqQsGtFVbL1BRZVO/Ssi5R1ra8SDeos1d2AgzunhcEuDRlNzFLUqXzGfI770cnr8f+T2A1D+76y972Mf5yfuf4G3PnSIv/3Ut1qf/94nv813rxtgJaXyvVt28mcfvuffvNZCpzDUxudK+B0ClDcjXcSkCmoxrrJ4pvS/9Xwf/et7ue+Oa/jSK3fzlVuv5WuvuIqTwzHUAK46tsaJvRmMJZ2lIyl2PXOKsfwsIVtsMNb/Iihfb0PDw//is3uefZJlqWZeq4WoSBXdnFNkx+wpHAnKLePfBuW/9+EP8J7ffz8f/PuvvOzzU5NnKchc+0r15c8cWS4yWp8l7ZYp2uJvlYjK7/3Vn/xvvdt661itUJEqzKGKQ7RRYGROeBqLqRyOkYQgoH/tMlEJhq0romH/Wnv/R+5hrU+8Q1qC+Rd3DHNgs9hgO+erVENxDuW2Y8ka5obM6WrUTZnmINr4goX+gkJ30SMfVzm4SxyA3QsexVWNnrV6i0Kn6hCrCCP2Ul+C937iG8zmdHQfrjp3mv3fP8am707y1O19rUi5WhL3newxOdcfxvBAqTSJLIvrbK/JXFtFI6a55OpCDT/QhfJ6zQmxFo7ReSLPtc9c5K6Fpzguo2MlSXGNLUvKb8pnyyVxCHWVfJ7vlcIhyyY3VsXhlb0iUg7Qkamj6uDUNAp2hNHyIid3Zdl4eLXFOEnXA/KFaUJau2RYMiwMRyMzxuaNP40aF0aYXdHIBCVeWt3G4iER+fJ2G9yXuJqrCkd43dKD+H23Y3SN0lyugBLQvyie6XJflm+d/A6nNwzhK7BlziOQ+VrDqyXe8tiD1GIxJqVQlT9ksBzppD+cZ/eNhwh1iHHavlBoPadqCWCgdak49RqBqnB0ozDEzFoed/Ygvuvx37b5jFpSnT+Rpbog5tdYY47t314iuEeAukvKEJlCgfCOt7XuYfTvIz78CwS1eaZ7E8g0fRY9lYt9Yv4rtstSrZ0fthwIoyITcznmCAP77fMP8PCdr+ahV9xCoKrknDX2B8dQAwUt3s6xduYHsGRFA78yj+a5rBwX68bCoLFqQrPESOzzbEg8yY6oC77H7eYhNgUzfOzM+4lbnWhOjPRojM36IucZIUBlZnAQNdGLsem/c3vsdt59/stkKsstRf7eSIWqm6GmBuQkba9GlI6pi9z83e+zcDzG2VIn+XgW01kH5TqO6aOqvRjJ7cRqC+y/KDpJDXxOWQPcvPYScx19opaVoQAaKUtENFJeGoCQauDHMoS3GCiTol/dPWWm0+09o4KM+BTOsmdC5KiuZlUiMopsR3spTUVJh8T9M04JX4FVz2VVgs31GuWNWJxEdopKVOpDOB7XnDpNSua11gOTL7zpF1ncM06Q0PD6o9SkAKPm2KzG2pUxALafO0KyViFt+yxNfpdZT0UNPMJ2DVCoyejqYLAKtk81EiPdFKA8CKBWNzgc24peF+twrjfGVI9w1hgu/OaG/49d13+TuaxQrzcaT3E+0QYQLhrHZdpMXUZvOqVw6bKbI9JptUC5G6ioWoACeM2TIHOS62EXR4KJ5iosayaa7xF2LZbC3RxvCopzxTdwDYg1ArpqXUS8BmZBrMs+KkQaJulNYvN2fYWmGaYpUytcfZladAxfieLoPmspm24p+DSftehYPdZ6J8+5gKuHaMqxG7Idaoi5kfV8XlEUIoY/VqowJhkGNdckCOoUEo9TyB5tRUGvSYv5ouGhBAFK3SVdMSAAVa+BF8ELOrgqarMqQXngZFB9j0+6b8ZxVTa5Dj91aoykzFu1fY2AgIQWoCoKDc8CKYZn+00yoe6WCratGxwZ3YprCkdTxA+jyrJ1itp2rvgaHNalWGGnS0zKgNq+RikSIyGFDGNGiqe7DTxVaYlIRZoNfFk1YkkLc7ZHfLdbsiEU1aHihpkN76fo3cJn6ncCcCm2kdVmlKZMnSgrCiuLpzlXO0SmOsiGl/rYOlsE4Ph4jsmuTpZSCokmpFaXCIBAUWjGxe+HZCK4oytYQdvxdMFL86IE5RvNMt0SsK6dhH3nJmg0LzOyJubC8bEE7/74t1iVoLWzDA+FhUid4TiE8i7d1VH6VwPe80WPjXMShFrQvSQCNgt0sRQIkPY172YU1aZnNUx64SHO94i1EtXCdHZvR5WCkebZG1rP2+zKYb1ZzKtVV+XOr3fydx90ecejFq88Iu73xHViv7hq5TTHVXEmrvqxFqU8UxUlMWvSros2xdwJWRYxu0kpKc75qkzH9KXehumG2T9zN2lHvP9prc2KyZrC+X7RjbMU80hGxV4auQKUq5LGHXdqXFSlIyiy1gLlNSXK7sJJrp8/wY+efQRbg8WMSNlDgWL4Mo1wDC0mzs1nB6/CUTS+tPM1fOAtESxTRspdDzeiocjQRFhps7gAErw8xWbKEk68n25coMc8h+OHmLT2c8oQ9nxKT+EaMWLVObov3AfAc1vFvcYSbSehGevm5uNCLyXuOSjWJKVwu48Mp8IFxP4Z6rA5vlM837KuUkZhrnuNS+NiLc739+EpbUhpawq7Mrdwbep24oj5e7Cznzk7Le6X8chYAqNU5V4bDQK0IGBW5sQTlQFAV2cpbfBH73BYkppGntmFq3iU1Qa68i+dMP9R2w9A+X+g9q5/ephbXjzJn3z4y/9L35+LpmkYkKv4fE3ZSaedZzHXSViKvFUi/1L05H+l/dmH/ok//vi9fOAT/8Qff+yLHNl7NWcHIoQdGDxX5sB+sYFXp8J0lfNErP8zUP4/apefvciqVAg3ai5NV1yzp7nC5qULuJLybBv/Z+8G8LUvP0MpKowWpxDlsLcBT3owV5sJ3rjyKJ1WnoqsjVqN/NsOgH+t5TM9FEPiwIjlFX7xmT/kZ74t6LvVeJZKLEW/tcxaTdLvNPjcsW//L117TpYMAqEqf9q1OLNpGB/YsGDxX6x/4NnOa2nUDTy/fRCFF5rotvOya62Xl3tm3yiT47uwNchU4CFnA41Vo0VfVwyfbEkcWIWk6MPLfWLjvfpMgc6yT6oecPWzC3x7UBinsaqsD5yMcHpcHHwbZ0oEsoze9qqgbDUVwVpIeuLA0nMuigoPbL6elcQqI0t1dB96Z5ZRZYRyISbmYrAmnu+pwRyd5TY1bGh6DU8LaKyEGMwuo/geqUAY4Z6kX25NC89sdT5EviPLQGmBsqeSqQXMZzWelBGPnedXsCLtfkwkd7Zq7maCEGpMgvKqTkKts/3oBQgUEoMNSlvj7F49xt31afr02xkYei2GcoH6ssnE1izjixY+MDnQx6HvTBNWU5wcFoZITzlPPt1F3HLYNDOJZtt8aa+ot+51G5SSaRJTPqbrE9UD4n6Y9LLwiMd6m6CCaviUu+P0pkUe3cnN7eiIM3cQVQ/xq997gB5ZAaCUyHDCGuXihR4aeYNefZXAVXBthVl9gKGgBy03juc7zBbEoa+oJn7pDAud4rkrYYW//utvstApjLC+5RK1OQPPUnD8XgLvRoIAuhpF7s8IsbYb68eZHNmMWQm4/rnnuOmRp3lF/mleHZzlhfx53tSc46nj99A4+PdAgB/raKUPVJZyHFS281RjC4Gn4DSWURQxz7cmCwzULrZy3/ZXTvG6xjNk1q6C2g78QOUsYr6u5jrwerejKCoZL8Hy1l3gOxQkqO0OV1glSpwGIXn9uh+icy2Pho8/BZH5S4RWF1ClkpDmK4KqHFrFSA6jACMLZ2nI9KLnmjvoc9foLOVBVQnknpMqbSXwwuypXcGcGtyG1ewj9OkoagW0eI0nzf3UghBVx6RMAiWwAJ+9pyZQfJ8RVyEkc2ptFVYvbScinz3tFCEIeL5RZwUfJfAJeWJeKz3CGIo/J6s7xD3eMPFYi9nSCEyCtIk3GMO6oYeNrPDj5/4JV6rlB1cYcT4qhufyqsce4nNPLHEkpuGpOl3OKgoBCgFlmTs/oKyg1W2MYY+cVRTzNFAJVj1Kp0xKshRcENNZ7BNGpe6pqEEdV/LPQ8VnCdWfZ1XTWiydNSNFERUFn4bcE3s0cf1VK0u0y0aRgNv1NcmgMgn8AoEUu3S1AFvWoVqWBcc3F6d52znBsnrQuJH7Cnu5tyGi4n15+K+T/8g7Z79Ij1Ng0hfg4MePxwmPib3O8TVc3aQq2XOBtUItquKExbhf7K9hxy6g6AWm4t1svPB1FN8hCAJc+zyfW7sFJANlXKnQkGUOO6wIW2yZoxsEGHIfr7kmBAGp6hSR6iSKZA10qTXWFZgcXSNWraD7Khl57qrhBerR93B9rMq8Jc7pbDPF7QsTFEnwZEEAgp/ufYKkFKq0PB1fsfDSIo0mb82BdALU3Qqd4UFkoQ4sM0zVDOOaI6J/zTVipjhvVFOAc1UO5qmQAFTRpM0mWUHF8nXWEnEC6QyK62ke65KVE+rizDCtGsVUH4OJKoGi0JB2S7qvgSFNZsUo8qy9n/cpEY5ExV5ZDsWpeVlm67JqQqCzXHyO84X7qepHyeUXGFoNaBowM9DDBz7xNeZz4j3DlkVYMgobUniwu5EGYCkFS4ki6+1R81aerd+BFyh0hOpsk0JYo1MBmRrceWKVHdMevgIXx4VWxJ997OusSUV4uyxKu5q2jX/RJDo9zO/f65Ouwchy6zasxNbzxRW+obyaj2rXc4/3KlBt7jqa4KpL51GCefzAJyGp/4acJ/V620HS7eikNkldBF8hOy1uUgvBaw/6qH7ApO7w4iYIeQHXPnuM6YtpvlPZjKv5REpw63GVx3dmKOsGiu+3QblUF39y77Uc27CF+24SFSW2L2zDt9PsmbuT/bN3cfPpXxLjHyi898N/CMAte7cRBkrAchBha4dkzzi0dEV0V+yBO60op1TBTOmPlNFbKSVxSnGbPzzwWX7o8rNMdsOYm+VNGfG7WPErqO4qqinW8Te23sVbXvc+Pjd+B6hivDVfIeR6hMKCvQAQuiJS/mhhhNnSy23nFyvvEM8HBIHCw6Xf4HLQw1jtWfJq277ZcPGbqASc74yznFEwfYOB6ObW38PhLkYWZtl3+jghxyZRN5joebr1d9OucsQUa3bUdVHGRX8v6RqmEtAZOC124JneJoe2t3VOAjPEtvT14h1lHfWyG2LVF+eMmtRIOSlUX22BchC1yudy4CkwtX0EEGsi1xA6VSUpyFCP9qBZEC9twFBfntL5H7n9AJT/J24f+tsvc3ZQAL7kYp0uCcrNpvSGR/7vQTJAzO7i+ev2s5jWyFZ9mo5GoAY4NZ3AUojJ+1nh/zferKIUtYrVrNamedPll0goTfxWpPz/HJSLe0i1y6LCdMnglCMMcoWAH1p6jK31SzSkIVIP/Z/f60/f9yHKSTFGHQWFXfUZBpfEYbjU0U05nmJn9Rx5aeBUozD38PK/er0r27v+6jssCEzK1HiEz37mUcJuhHMDUkV4epWqHscyQzQrV5TNW/WISUB8ZDzRMlhf2pTidz75Hb5y4Cnme6WV1HAhUFp5Rue6cvStiY17vWTR7EB369onh6Jc6A0RtWH/s0vcW9lCpiwO2HI8yvmGTTmikKoHHE5I9XRPeIlV+STrsDfaKQ66y+E+Ov1DLVr9tskaP1P/AgCXYlLAyldACRicKQJweEMKV4XxRZvn9/Xj2SqBozB+8RAxTdxvqSjTP+QBXF4I8/nUXYQ8i5g0Os4P5Zge28haQoD0mWS7rM5E85s8Mf+HBIGIWgQyV85rahiaS6JapRKP0ntNkQl3lDvReFX/T7HF78Z6/E8pfPevsSs6ayFxzelugz//yy8C8OCZhzg9KpwuuycdwqEyxzYI49DTdI52iH9ntTKlVAo7b3DNoQLVxgi77ST2qnimrt1lxl+zxOCrlnl4bpjwwYsEsSXme3p46lV9PHNVNyXlNIHb5OZSGF067EvJDPlKGvsllZmnsoTTDqCQX45T01L0dd8ixr58mLPeIZy5QwSuhbd0HFuyMAoJsW5mu4SzYmjZYXIwzkMXr2XJ+00iQRw3GKCjVuTR0Rt5IbkTzfX4pw/+Dm/4/oMMTc8QLllMPdpB1/OX+ZpTZCWc4Et9O8BtYmcHmBjoxLvmZwCFy6Mp8o9UKR5t4uiguR6OZGv0RS+zwzou5q0hnEh383kS2iKX6rt5sf5mziGo1kYsht3bdlqMFnwcDZ5c7uVbx7rpDlcIe02yigD4Ngae5XL15QVyYZV1UKM266jSoHkjn+NGDrKWm0GJivtnCudoRMUaOKv2UiTGqszB9lJiTlRLu6me+0Nuqu5sPU/ED1Ogi7DlEn1KxfdVJle38l73R7jn8lX4iomneqxkx0jUa2ycuczVea9FX6+7ZZTUTqrTMVR8NHwSbpWX4hEeyqjE3SoKAT4KqaFpFAs6jpZx6qIvt9iT7KuJiOqcL573lUfKqL7Pa4/8Ez0nHUxf7BG+qtIMh5npHSEfEvPArzepFM8wHxXze9QR+2FE8VgjDQhQ/pOL97Nv90XeHHsCECXKrozUAAQhjcluEclRA9DtyxC4pNfuRT/uoxDgKgp5SQ8uEuONC99ij3+cckU4RFJqgyRVynYCtcdrgXI70Aj5PqnwLjRFQZEOFsPTsWU6jyYFO/dWzvKWC09wdfkEO8qnOL7WzQsh0d89hYDkapGQb9OllpmQ4mZd4Sp1mfvtyPz16T7xLopTwdIC7PB2AM6MVDg3fJjo0Kc5pY6Q0JfYcOZvcar3UVYd0CVIChSGqhdwZCnPEdtjeyPPP2911wB8utw5futjH2uV7HLqJrp8f0vXiMo0gS7poNbC88TKMl9W0vR/0xvkl+KC1v7HoZ+gLhlms0EHh/L91D0TTwM1LQ6rx0d7WJORz4ZbIaFn8NeV2kMRHE1tRcrPh6fZZIooqyIj5rsuSwAYWeCcpEKrChx3k5wtd5KPRal3bEBXTDriGzmQ09A8l2hxWfZtA6tZ581dx7grdI6o5WD4HvHeOim5d6l6kX+o+zTWVrD09tlZ0HqYtMS5cbkQ5zVHC7zi5CLG8qPsnBbPd2Rjhj/+iEjJq8qId7xhteqJr7dEI0K8EWCbCpUrQMuZYJjl1TfygH8NAINKjbKrtph0Up+R46Nxfv9j97V+tyTT5CKNOugRTNvGI6BzuUSuElCJRinmBKhqhMC6gnlwTkvzyQ4NGwNFtciVSgytBtwxUWPL8hRznKOOjybXUdlZa/22Y80h932VzgBUPyAjNWGe2KWSq8CmWTGfvnONeMfROZ/awShbj9UpmWFedzLHdeebXHcuT1G1CNlNIrYAZslyhVCzyVJPml//rfdwZlQwqnbnF+kKVUlI6nVXrbel5r1ingfgDXe9nnFN7EOzTo41TVaUsDyWc2IurtuXd1S28MqVXpYa8Rad2vUVXE1jqS0DxYU+ha2myQ1xh1HTQwls4vnPYoXEzYsomNJJvA7Kh1eqDK+W0SIemu7jNtXWPeqeQvQZG/1QW4295mWY9wd5SQriPWC/lsvWtSyZDuMrFzgrK9Vo1SlyBUFtf2ZcvE+H1o1+RSpEItSBrWu86/OfImQ3iDU1LmRebGkzGE6FM+FuZnSxvt8sndYr5TH+dvun+fhvfgtkKtrZ7gIXd8aQsQwCmWpzofQcmjwLG26cuiOuFdMsEkGE7lovrqLQlC+dcQJcXeGFXQMsDcoKJJ5BRAot1iTNrhHpROU2Io0+pv29/GdpPwDl/8nbdJ8w6jbNlNDLy5zv7yQkyzQ1/h9ErgHe/aH3sjq3zIVBmXtSbTB3RZWCpKQSNqOh/9HP/7dbTZZ/ylQaGNIruGHuNCHdBUssbEv/vwPlpazYabuLLr3eMrkLwtOX1C0Gy/Ncv3YU21pXev+/60c32UXTEGXZcgr0rS6heh7NUJjFrgF2Vc61HAC1qPJvXO3lbeKqPia2GxzICKPoPR/+NJcGRJRg81SBX3f+gaPbo1yy2ir8VkUnJaPXy51pnt3ZycRIjIlNwsM68eg5Sp1iLGP5JqosyRJ48GxjkEQjwFWhIIW0/vjDX+WB/f08uL+fmavfxDNXXcVUl0HEgfqUTndBloNLR/n0PY9wdlBEGrSVNhUcIOxbBD6t+uaZLoEQ806CbLGdB64CnZMFsgScibZz/Y9sTzO2aOOqcGTnGCdGpcNqpQxKQH3FZIM1Q1jWbC0sXNEngcEb9r4fZ13oqmbJ8Qjx/g/8A8c2CMfD6LyIWqiKzdWH8+w/UuKlw+/lkv0VLnoNlHVlWVdUQThy9S4UA552d7BRjeEVJmk891H86iK+LVVHC8JYmO1sU5BfuP8ybrybyS4D3YeO1RVGZoVYXdRqkrfEYZamjBs1KJZjlJwMy9ooO/NPEngKaiigFuvCjHt81tzPtYcuc9uhy2QuTtJVmKXvxBo3HVliIpfCXZogPHob3aeLANhmmKgUa/OaGrYl1sDZ2jhhX6Ur9Vk6zd/hkn6CuWQ3zYN/T/W7v45Xt9EkEC3HhDH75391LzMdIgZVVhXmojaPlL6CpR5lUb0B31aY7u3ntzf+FvMvZVDWfDxD5cymTXiKQuAr1GbLTOSEoT6RG+XUptv57q3XsNDfx/PbdxN75Z9yttdgaMVhx1SN52Wli/wZmSurVtibEQJJfzT+SzyV3oeh2Mwkj/OlhM1HvTfSJIynKEwblzBivQSuMA6Gig7nRnPsO1li02mNJi791godiLlQI4LqWGgBWG6ckCLeX3UsNCkkNKDNMOhP8sXaZn47nsA3IsSqF4jExN+bmsELwS4CVSVZraB0iP6+HHQCKqo1y7fn/pi56vOk6gooClMjw4SfNlmZ24Dnm9SdEHXPJFANHEPnTN8wvqrxq1/5LLfOVUmZ4qwo2sto3dtxzmikZIWAtFtkJQxVz6e/Kfppsaufb+TuRp9UUf2AekWW2dpUIRZYVByTab+DVM3junMuH/7sXxCat7nl2QNkKoIiOTJ3mZd+/Ba+/Pqfxpc6Bopjc8m9xFIg5nuvI8BSzLNZ1sTB0q+s8sqySDfJJGQJqEDDVzT8tIEf0eiPLHLNmaPYMuqloNA59wlyc7/Knup5lMYgviVreCtyrdccBpvz7Fo7gVsxqEhQvEGdJ0BlKZdCkdHkZmAQ9lxumfoGbxylFaJN1iI4EmGFpBG7IX4R0/fYa09y+9pTxJwKZanq3psPiEo2WU4tc9IX87gzWqfQkCkFvoZr6KxluqhG4yhA39IMTuhquotJklWpDB5aJa8a1IajqPYcvnuZsp6kxxRjFnIUckseOw8LYJJTihiqh+8J+j+IMk8+KgEO6L28/8//EEWRefANrcWKcjQV0xLzo78mNSiil1FLYl+oyHSoHjdHd2qUm6p5ps0ebmv+JTub/8CbSr/PE0vC0TXTl+TqkhjvieQs6bBQma57FaJ6EkUiKssM42k6mt9JgMKqUWQsPQUELRr7jafEd/3YAu9xf5KHa7v4yNI1/H11Aw3PIOIvsBBP8ObhX2d5cC+2phCx6phlIWLpuHW0kIlu+oyl89x6Zpr9UytoIZ9+WW9ZMYpEV9LE8202GsDZ9CinKikuGAaXVsX7RG2449Qi/fmAWgjODrYrHTTD4hzNVB0C9eV2RDjVwWYp0OpcQam+lDuNHj3PPe4rW58tWaL/ayF4cWuayS6Ds5tfnv63npIXrzdRwkkRKdcCVFlubCWdhVCceCPAVxUctR2trYRWUSPTmH4dRXVa8xVgw6LP8OIaxxtrLRpxzWmnRWr1CpEnB7lm9mZuz4+hBuCqCqSEI/Gai2Luzgwq3H/NCP/wKpVvXaewqTDP6NoKjlScjzch1JUi0qwRscVnvaNv4B2VvfTL83+6R+p9pE1WA7cFyg0UEpJlsxxvK3X3yrzyRbuDh3QhAmq4sJrL4gOGK1l5ikFcz3Ch2jZsG55BWHVF+S7ZzvcpjEUtVAXenrVRUAg1j7KWapJE+AU261XAQ5HnwM7ZPFHbwY3omDFfpFbJNt0Ika7BwGpARaaDnNdjfOmq9/H/ZUd4R283H+tpcjm6Qjp7lP6VVc4Fa3w/YlMoHWpd5/mNspSiIfqnIGuEJ40OCokYPflV4tUyCgrpWpOjfYLVkymeZzJc4kSo/Uz5mQin1jbyxJe+yod+7VdJ1mR6T1oh3+Xx9Tu6+eKtKjUpyrzUFPu0H0RImaPS4QcZxeZHrZv45eUfEXNG7jEbVkW/PLm/m9m0SMMpoxF4GlEPAtUHrw6KihXpwbRKxItP8p+l/QCU/ydvR2trVGTk8dB0N2eHhwjLDbX5/wiUA3z6M/dRloIoHaUGh8dkyS1TISnrpteN/3nZsP/VVpZe9J68TUhu2DG/QkjzUP8f0NcBQkocSwfDg6KfQNpWdJviH69efAavuS4q93/Xj77nsJgR17CaPmHFpndNGKJT/WPsqp7DX88nj/zvgfJf+8SjvPXrx/nI37YF/c6Hw/8/e+8db0dd5/8/Z+b0fm7vNze56ZUECIEQehN72XV1V91d17K7uurqqigWEJEOUgQrIIh0FKRJRwgJpNd7c3s/t5zez5mZ3x+fzzkngSS08P2tK+/Hw4fknpn5zHzqu75eJBxQlTQ58c97Of6VMIP7KuBx+aRGTVzMkbjPxefufo6PPfoKl1x+S/maaelJbho1KUpum2JBRQtLpP0qCz/9eSXN/mu3PcFXb3uCr170XS658jfs7hA1X4t7IwRSJgaQ9AoFub9FRMw6h1Jk9oseqEAubgFTVF65amQZRq4ZpzQQS3ysy/qi/EffpZzoeAJThg4yiDmxp81DwHSwe65Ia100mGTX4lrSk3ba3RFUzWRsQwB1l0o2Ku7ZMj2b8zb9mn/vegAdk6qEMNwTHnHwjEvnV0O4SPt0FByVOtUFw1mMF5+m23kbikxhL6Qs/GXNsWxYuIqN1sUMZYL48gbpF68GPU/RqtBx1iTZUwt0TAijY6K++oCx3dH3AkMNwnnUMJnAKdMfVdPkf37xcyJ5sU6qiDKWreMZ1tBqOlGnBRBUrKqW9Yl/EQ8bMspMAlWhBPWpnXSOCwV05d4wL2p/IG7sode3l6MHN9E6McacseHyu6RHxKE9oLXSnErh1p7BjHVx3Esv8r4nHkXHFF4bU8GeE2OVclYO+uF6oTSs2TXN2pcmWP3EKCNP3shjXbvZLkHCjnt2M4kBp6ixXxshuDJL6n3VVC1MMtDQQNoqeYYVlQ2tneTtVlIBHy95Mtg9YWypiiJpSYl3iPS4SKeFYWDTdHRT4c/Va/hFo0CgH5AAV7stGmrBiSvew7//ej3qw98h+dCXSb94DdbIKDOBigMnnLeyVBmgTi0Z5S5UGXHxJhLkTDGnlEIem1QuFQW+Wfg8Gay8rBjc/PcfZPuZq/DnBgBwZ+M8bxHRgNW7tnLKvpcxHRomCh7gqdCNnPzyCDtG7ixHygZmzSKsBRnbKpxpWrH0/RYMbDRUtbN5zVyWjoZo0O34rSWjfAqtqhNVt+GRNe+BQoyEI4OS02nNijTjoebZPKGcw3NhAeA1UxBlCN5mmUWSqKGoWamW5SKFpIknKfrkmO4URS3BwpkhnLkCpqpRdIo+dBTSjFiLTEi040BeGFveXI5RGU3vUMdZndnF/iIi5Rp+pw1zTS1nx/7IR0aGOGtwb/maRQNu2mdSrFUVOuxjZEPvw52pIyOB8syM6DxvKkk+rTKTE2fWHLuI1g/bakuZ1eSw4tOLFEN5dmjjaC5hTLtyWhmI0mEZxqIWqKvrx1DAn86St9kAhYRbrNeGCLjlmaxaVfZK0NB6d5K+uHivgqGiqCpVSYPBZpG11T7Sy5yRMGe/WMWHn2vGKaPVqm2KgaZGMhIcLW7x0owoAXIUVeb3D5bPrlJELhexSupFSEql+eTakznB/3k+EllbjpTrWQWXNEyTTkc5KtYYl45UZz+5mEJGh4LE16iXoFFfiYuI/KStlgQu5qYqSNK++vl4ijBqy7H2ydtZ/UI3upoiUxRGeUmydgc5u4NLrr8Kt4xI+z0jKFoKRS2gmFCXqEczQbfleMlSz0+yH2OzrwN7XkVX06ze8Byu3ht5KZfgYenktucSbFopWAFMDIKS8cDq1FEAXyINOgQlOrRqjTJjaWZKFXuTNy8cxHsCrZgJgw+1NGJG90vJlUHnLfOquOSa/YBrywBsBlHL/sjtJqs+8Ema0iXQQdH/EVSSNZtZYv8jW4tz2GOIMyycFWMW8ah85v71nPPcdn5w1T3sLyU8Al+6gOrwY80XMDVQimJ9Jt1OVLeV9pB4D4tuUlBKVINx9Ew7TUnhuHBnxTrZOF+MwZyxJNsDD5Qj5fuzziWLMZIL1vCT797A3D4xlmF/EIcpvumYvVZUTNIodC1exWPLPdx+ssr9azRQ8xT34+x2xmM4sxmchQxazQIcLceheRuZlRbfMFrXQMruYLpZ7re5ypnZFBfrJqSK8/R/rv4P3C7h/OnRncSKYpBGq1w8Ni/JZHUQVXqqLKqNl1r89CQqGBgZ3Upe8zDpr3xsTyM0+sU8b7CazJFAs1HbGI2q3Est8XKUHMBWgLzNRuumQRSLQXJmv8yLbEW3nJIZJhv8cdK2ONPJo+k3bYwGunE5bqU91UtdJMyyqW622XUsMgW+39fAlE/MxaBajW7q7MgIg91vq2bnQpn1JbNR6qOwqeVRirGvki5GSbkHWC8zOjbZ7bw4EEDVraQ9HlK+AEEJtDnlh7Q1yisLPDxwvIrdFPuJQ56DullLg7OjTC3nkUr1qvwcToweTd4U+/+smHiPnTW78Jqiz/oCBiYmC2J2nOkChiGcKYqe4qht15BxVNgv/trlXaP8/7jcccdL5chj9UQSwxbEJSOYR6LGe3+J1IgNsCFSZKK6ATAZaAmgmiJ7eMvAtsM/4A2Kbq+iqAoP9CsS0MPiyKNpBpqMlL9dozxXTBKShvJk1o2el8iSrgweax6XrQBlo/ztpeXX5AqEfWJDSsatdL4vxK3d51GVj5CU6etmXkYKHG+9fr0kN974R/a0BwDKKW9+uREaOvT5vXglgFnOWXOwRzDtmk3KIe7vXSgUi4Tiwp2QqevBwztgpppnkXRQBkqb8mvc8ZfnAJi7+kPMeBUxvlMHgtrlJAeoZjFQVChkVDJmHY6M+JB9zV4G6qzYinD89ilO+Mskzy8WdepOOe9jHicZVeVHV99TjjRHVJX0pI3q2jSFjEqs3wWmwsCTtUxs9uF/MsHS8RGqYzGGmz3l956RioVuCZC1itTBkUW1eKSToL/exrRXpT6q07B5iEi96Od80sKD55zKc3NX8tXa/6Y1M4q7fyMU0hSdLmLHmjiCRZ7TZ+PJCmfDrsg4+8sD9+5kuFkYKXPGM/TNktynVhtzRwaZeNJPMatSQ5hXZq9iN/NYYvaRDqmgmuyaZyWkPMIfWU3raCXdsHMkQnAwWv63TQfPcIyhjTdw7FMj/Ovt1/F3zwvEdkv9AhxVeUxd1ER7kknaCxHiQw4GnqihmLRgyesU3R5SLrFWXXKs0vuVs+xtb6O/3sZYlcZ4UENXBBDfCVvCTOcSLO/axaf/dK94nxUQrE9xMi+x2rWd+uVxetaI2jWrKZSd7R4f9nSegs1GrzVFqOq3ZccNwKyxCGZtAVNXmdzdWP57f76BuMXLDusKImqQXlNEteKqSSYaZPX2BLZi5Tn65C6K41sw9qPCS2QtzLeN0uAQfZrGiWoKBcmVTpSvUwBnTiic9xtHk6LSHzuSTqZdo5gRB6jT1M6M8dBCgRy8uK+bE3ZuRm8Ue4YPBVdarLu6WBYtMYlWLJLw+di5fGmZA1kzpCKoWFGd3bzcEWNXUz2JBSewzzHK0/UPAJDRE+TNPJaaBdhmSqwKURKaBlmdlswoVbYGGiTuxi9X/TNTgSpGlUqZCsC+RDVFzUJNQijwSd983PI9VWDO1Ax6Oo4+LvbqRCAgvqcYZ5NnKUU0HGoeb0oY5YFsmkGniEyuUvfhUg5ETS+aKjoqbYkUv/nB16nJdjDeMEZHcX35mhW9Ab72pIX5jdtpqBlDT82nbvjjZCQQVFrW8yomJPJ2wnnxjZ2aiDQPajVlrSmLDbveSG5WG0P9TTgXi3lhkscqs3mclgma6p/gW3M1bjtFZe7wANVWkXp7QKQ8X0RTDPLOavqkUV6lpvFYxDUFQ0NVLTSFiwy2SKN8tJfVW58uR5EDiVK0fIpubysRCSCasHgJpEQdsStvxV5UGPUffUDfZaNWIvvE9VM5sY/U2MV4uk0nQQmYqed1NJmKGw4GKEjmB7VYi1MBRctT1EIMZMS+7S26cRkyg6JhMeeObS+3eVRR9GlRs/ORcdGpuzLPMGdwitq4QU0qQrqYwL2fUZ6zOTAVlfZQiKN6hLIfIcvxwccBCCZMxlobUTIS3M+3jajFT9rrwV7QaIjPcFRfiubhKXZY76Ytvp6v3/N9/n7rzdgzGRQJVOYzRR9odgMT0EyTWLQKWZqOmwlMReW55hWij60uGtMRDFVjV2M1ZkGnPirmw4uL/OQtEPYo7K460LGadQaEgzkP1FbOdruqs3TNydhVEZndY7WRUBQe9bqw52Ek/Elymp1b9DNF+5LfOn4YfJucsxSVN8Duw57LYaoFLBIozpdI4RpL0xoWY1GXrUTL49Y4rel5rLF1gUlZP5iqDZJ0CKdD9dAkyYPoQqliDGetqEuWNj5Rjxd/nZhf9dEUbRJcseDtJx9eC4rCo8e1MFRjx5nfz4DNZXFmUzgKaewLP1D+e11awZNKYKgq2+fMJ+weQzU03IXK3Jk1LSgko4bBf1/zBR4NPsuWhj9RT5EMkCiIfvjUUwaffmaQvxxTyYLQFCvbqlXCOTdRCTaZ0S2Y8WGqC6LWPOEAX9CJ3ZalIB2vq5zCAVAo7CMoASOLppV2rQLcJrPNaegOEd7rZUat5MMnMxU9NpIX/71X1u8bqbmU6Mzr+8fIhcXeuiAlaOAaYyIbaVvrfBTpELCbNpKFCCFJb+ey+Mh4/dx/yhnoknKwMWyCAhPBIlsbF6I5h/mjx82nG+v4XEMdw1Uq1qIYf2cmg2aaFFSFsAcSaoKipLGzGxJAWGI+lIzypDTKNSWHIsEevzb6z2h5ocu0xsX9RbVIlcyqG3OaDLVHmN/lwx6ZppjdSNQY486TnJz3hc8Trj8yAb//DfKuUf43IINScZ83HOekrj/hkQir2SNU412SXz74J8FNqEOj7sZAIewVG0jcpfDwvbuPSDvfv/LXhAJigxpPyNpvWxZNM7GWIspv01C+5MrfEpbpXoWUglWmkaqK4E42TbBkJTLk24yUh+3uMmqoHrWi2UwW631c3n05dbkZ6vNhNAmwVXgDVG9vRLbN6WTLHC/PLRHRsUDSpFCA5JiD4VqhoEbcCnsHth/0/ol4mNFmia4rDfG4xUFV/ECQt0PJnp4X2d1eOXwmgw4GXhDp15/49D/T1RoAIDZ8IIBHiVPdIiPRoUIQu2YrG3opl51nVi7nmaW1DEmqGJdMNfelKte01wsOz+524XToHJ4hYbNQSGskRx3l9syCQqRbKKR5i4s98z/JrnlCmYg7Fa69VkQj0oVc2YmjJON4k7JWrc7PY8cvImeBBcMZdlkyKJpBIaHxL+MPkLHbGNarmBvvR5kQfd2wJkxVh1DcPdPi//sb3Pz+dxsP0pNuQgENqw5jtR7ymsqDC5Yx7fBBzGR6l4caIszUiu9sz28lE7ayY1ENK18YZ8XT44z2qAJIThE0h8GUyYpuoX2+Ms+PrsC80SyzQkIDWDCcZV7XTqI1Gpa2k6haJuekAd54nNrcNGMvBTF1Fb1WBcXEnkriSosoS4mjPL1fOctlV/6O9zy7jdNe3Mmp63dyz3tX8tICoZAeu2WKf37uOjTTpLtjNn+sWssNzo+xxTafmOnh6fiXeMFYi48Un/fcxXHKLgaUKmqcCVoj8Lnk/SxLbcGbrnjTmyI6Ty8WEfJM3yAFWb6xXRGKmyejcHfwbAbMiqHZZ6+lKiTmqPO4/8Rc8fcgI1iOXMVATGc1ZtmncbskdgcuFFljnNZeu34NDDz7pvnQyCOcrQkDcpTZBPoznLJ5D+/ZEkM3U8SlEby4t5tVe3eiN4h3rtKLOCQwY03cYCrTjzMuDJaZhnpQFKyRKVQZ5UOxkFUK2DIqXmp57LgM4/Gf4eiy4CpOoCt5YvkplM5TcMrSo2AhSjxlEixEqTINTm36JF8fXcQZPaNk7Q6u/+g/MWSpoN/n8xqjaT+6ZqGmpGQ1UC6LAVg8rGPoURxTwnkxWSvu9+hpuhCOklmWaQxMFMWgKpalxyt5t6Uh+oy+nIJeohhTMRSVxkyKyYBKtkmjo6ePpt3ZcuCu4LZh5FRUTafNKzI9ZkwXL+Xn0JOoYme0ngkZjQcqkXJFOMRG1BoUSTuUxY4jbzLcchpmy0r64l0YShEFcOTFO9m1KVKB5zEVhSdXKGj5GKmUQkEzyDjEnGiIgLNQJFil8S+X30JecTFmVokUdbeIQhUMDU2xMXuiUI6UN02O0DApIn0m4E9WIuU7mM1QlfgO01SxFIRx4M1A9KjP0bT6CxSKlTMyGXeQHHWy5fkOnproxK46mclPsDcm9pwORCq0USygOMT36wGThNQhdtcvpA6xn1tcfeyOibFsKFSjY5Cxz2BR7axcYNCSnGL51D4MCaRn2pzU5E0ilixT5i6aZsScmzWZJ6XHsKg2bBLZPid50ONuN53jkj6poHJ0/1YAamPQ37YU37h4X6v/FWJWLzZbEXtepUZmOM2aSOB0QEPfE5z2XDdH/aUHU+/HtJaYSMS5o6hgdYp7BtcvxdZXJftYrK8SaCCKwux8FNU+wUurRji9r0kYN0Bv2yzuO/sonjxpFVfddCAFrYVWpmWk1Z6q0DrZNJnuYhH7drfXwpn1zfy4pgr3yNFMKw24gQf0EwipdrISCPZwOEGlqHxV0mR3rR1XOo1iUXEl0rJPxli9bSezxyT1mwkhZ4icmiPmmOQcXzN+NYQ3ruBPSeott4u+RtFX3ngaXa8YmyUueN0s4FX8/OSKC9BkcCHpdjLrzA8yHRDrvCUmnBVRVz/5mZPJj/4d+eF/ZMpvlNljQKTeOzMpOotWtOo55b9XFd00TwsnT3d7O33WKTy5/Yq9gbaZo8AEA4WXq17ERCFimCypfln0uSnO2qUDCVpnDLzTknpLsaKrOqvTfyBgS9OTEO+6J+3iPS+PMmtgH0+sULj5dJVlMjtlMt1KJFfNIqeYo5Z8PxaXeF646GWZV9R6W4rCCLNK3vh8QiMZrNDR5tOV8yIuo+bFfWeSHv40Ad1CRF4adeY46QUB3uq1pXAVsiwNdYv2muuwe8T5YDdsZPUUKYeFtCH5yXUX2xYLbAoT2DhftDMRhK6qWSi2aQxFYYfDTl5VGKlRsEljuSEkHAA9VTWYqkJYyVNUxHpxmDbyeharzEYpmtX4bNU4tHp0ybu+1bGXuG7gUBVsMiutLlPJPGjKCx0hrKm8vCCGP2tiic1gFAfp94wx5beyfe5CPIV3I+Xvyl+R3PD0ZiJuBXcOjt76Ir6UWDR5l+N17nxzMrE3xniVOKRdkRSTfoWcVUyxuOvtRa5fLSUE9nxCPH+OLYmimtiloZx/m4YyQEwayq5UHkewkvoaybpJhWzY0yWj/O3VytfY5pQNFFe40k/LEt0sS4qN1ZItGeVHJrvhyit/yyf+tJHB9rkYiqhn3xquY/SFIEUJKjPtt3HvnQczBOHGG+9hSlLuBXs1DBNURdkP5C140PtK8sBdO+ltqyjxMe+BRnxfqzisW/sV4rKWqphRRfo6oPjF4b7ZNpdgIVs2uFIuO5dc/Vu+ePdzdM2SQHGpHGBSHZcp7l4nn/uvzwPQ6/OTtUJDROflhc3EB50kx8TcerH9BEK1q8jZ/Oxa8GleWHMx443HY5NGZdhXGatrrryZGemI8CRyVMXF+yTdTqyNrTy1UhgTx+2c4pXF9eSTFj4YeZoHNn+ZjlA/x0yOgWHiqM5TWxdmUTGCbkLjtESRrzk4Dd7WoZfpbxSR0NpQgpTdis2S4rrlHwEgMeKkRp/GkozhH96FLTIApkJMs2ArigjNya+IGruuFid724RDxpMV2S2vzGpk4wKhhOxuc/H4qhayVmGk9wVdWBqWYamZjd0vgN7qQpM4J8YwDQXVb+P3687E3yEOfwUTgsUyR3nSc2jE1B9cdjtDC5azp9WJvQhNPXHG2oJMzvos9b7ZWLMLucf1BW5Lnkcofyr7iPPF6d/SvL6X0/c9zpfHbsER60Ztfpb3RR4FICABhlJyuTqnMih2HQyD6dBZxArL+LNboPf6UzleibRj7ndE9pkGtnyBotuPVr+E6doWCq3HgKLi2c/gL2Q1Gp1Rmg1Rt5fWbWQ0laKqMemvlImUxEKY1XunWbO1m+Onn8dOAbcRxx+aLoM/OfQkR+98BUcuQ930BH+pW4J9VxjDpbFiqgd3TihJwRQk9QhVSVk3aRjYJwZxTfSXi4YVLJhKlroIaDUztHQPkx60cNLGLZy8K4W3MM1MYRJHzSKcjcJ5FSjE0LMmrdlRfNYqNMWCplj54T4HCyIFnl11HM/MO4EiQomcCrkxUdA1jZqYGO+Ip58auQZ7G8U+NnsqSrMsb5qoqceQLBeeotDEZxsDALgCWaxxk35fG3mlsu4eM47mubSoTS2YIn29JZMh1zybTGaQ3GCGlq07WLe3l/mhflS3Tj5vIRux0TAxjmIaxPM2us0a/jCymM3KfLqr55afPy2N8rWFbRyv7mS4WCsR1yGj2HAWDIa1VdirRmgfWkjAuxwdA6fEG7HpOnkJUJmxK/zxGK+o126QRnLaLKc2JxUZXVYKbDRESml7MAqImnKb4mBpf4LP9TyL6TzwzFGA6pg4e1XbFBuNBZTKkDsiIfJWMT8CCZ3murm4VIUilT16QBP77WSujpxhwaG52e2z0B3bhIlJk0M6p8wiinQm5OrSAlDVNBlqacNE9Jvm7uX5qGRUyNcRLUKvsHdYmVnMlwcf4PwNN9MnM2f8UkEfSO3FNZUqr7jGqEnejFE08uVoedYmrt05dw6zx8U4DMY10mnRQCCnkk4E+G54Ps6iHdUWxfQMo1l07DlojMjMj5SJLTRJ3UQERwE6x7Ks2dCPUhRGhqZX+tfTLNb2mmd3MHu3aMdwVSjKSgB/6qwwzpabMbUCrWMmmglRF3zpq5fww8t/x/eueC2N7Xeu+gkzEvCyhCQOlLFy1pzxcVTDpGBVWDgIVTGNwfwHcZjwPvsGNF3lY9XLiMfEXpq1HzoY8Zsnt1NUxVm/r2oSZyaDw+OmKiYiuFGPl5eXLGaWTF+P2Ew2127mobaHmKW5+eq//Te6UmTNUF2lRCaSZqpG7GmNUzFyWiWLyKHYcWrC0EoVY9j1AtacBP112njsrhjbl3+HiL+T5lExvqNKHFUxyMVXMlEMEncbBPajoA4m8zTEU5wdE1FsU5YN+AwPzdNi7LpmWYgZEJCp687MFKqeR1M8WAzRP5GSgxJQA9toVgwsZFg+EECCe2PPSrAz1UbYGmVVagu6M8/LMy3sitYxMeFEBWZP5PjdfI3nl6ropoXHHqtn6g92+u4PMJ3y4re4UTBJVgkchwndjl0Cn1ll/UdpzhdSFuz1FV3T3M8oH45V8a3CP9OfXICeXIjh6cGU/N7jQQVLCbmdLOum9mAzdEYDdeT8LkxpKNtNK1k9Rc5uIWYIx1IQD7WyJt+0WIl4SiWICsOeGhRNOm0Qc2ykGizSKG8aFY6QXbXCCRZRihRlar7dsJHTk2RzKf4yUVVmxHhPy2cxTOHc6nZOsFvWKGqSptHw1qAaCqqh0iK/3wCSmoqvYRIFKNodBF1ZshKHRNXfNcrflb8iGds7wnCdWFC+mTReOX9zVs9h7nprUjJM3Mkcgw0ailQE044ja5SX6tdtidJGZKBqJk6p4BTsbx9ULiEjU4FEDmeDABkDKEZFXbNTGuXZt+nc+NIFXycueYTrojoZqU015qdYE90KgL2UTm49siUHY6FhYtKTOW56sTgMrDLqFncf/rv6m5cLyr04bI+5GcpoZZC3UDZ92HsBFGc1fZLndDpwoNH54Y98lYmghk2HTTKFPRmyltPX8zJKv0vroEWdJlgy9LwVQy8p52JtNEfYbyEgvfuJYCWF8KfX38+uWbI2cSZOfNhBakK801jjiexa/C88uvrbhBqOxdQsODJT2Etp8O4D51hpTgbiGRoi4mCaqfHz/W9dyddu/TN9DTZUIKlpJKMuiobCMcldfDF1D23T4lAMdma4TV/Gjd1r+O325bRPirZG6xs4mDx07y4m6oRyPWcswZhHxWHk6WlpoqBpFDMaVVMTOIf3sdAcIxcRkevGySgA+5Ws0d1Rx1BzpW96G+1c89P7GZ49h9vPXsKuJUuINLTw9EpxAC/pS/CM+SBFc27Z8LboOoUxoUVl2puonykQXJxD0cTi2b6orsxRHt4vLfFgkjbyrF+xmGmvSm3cYNgNRdNNeMZDfGwrtux29EQD25q28IXwb1m1qZcVfTFO2DnKKRu76fjLMPlNDu6IreSr9Z+hLiba2zJXfOP8wTDPL2xh8/H1JGf8xIoXMs/s46qHv0JtZIjAblE7vVzpxUqRKbuDIW89traTmbLGWd/5En/6kJX4aV8kGK9EgM20iseeY11GRC5ipoPemvlMVFWTU01eLf6M6BBnAfRJk+PUrfxD9CGW91ZQsatTWc5c/xRnP/sQTy+Zy2+Wng1xHdNjpXNyL55MBcMAJUs+nMU52EXtnq20Z4epxyzvxX73ANbWcTILY1T39ODrGeeEXWNISmAaIzk2WnrJ61lCdQ1oWPEV41Q1xGg2x3Fb/OWmbKqNn22MYddNnp2/kmEZ4R6eCgBQ1Ky0hkQ/OkLR8thvWiKiXC0zOp68iPbOBKqwSCXVV4xTQ4L6hLjXU59BMRVmfAFG7ZXshReNxVynf5DJrJu9sTr+SXGyCCv5WTrOqSzHdM9QExeG75wJA0syTV6xEHqknvwWGwuTe0lYXLiTwsja45mPEjAoQTUP5YK84jkeBwV+ab2CY6b60WR6ZkYRkXJQSQwvxddaS82qMWqbjqNUVGsrqlhMkxWy5rWrPYtfzZHpKKWKQspRArhTuOnTn2DhUDd/1AXPs1Wum4KhYUcjt/AuWob+UOb9Fe8pFrE/KaO8jglaUsP4CglMYNVEHypiHwkWXDgkCKqBUIxNA2q7Z8iqVtIOsWc6NDcvzG7lrpPP5qUgWBQbpowKm05ZZxySEdJsns8N3sye6nMAESnHtwtMhQ+FTyVSNBmIe8hao9QWqvHPOYZd1bPxyjIQLw4MTF72vow7ceC54dTjpIsJXHLO5WRd9OSqWrxGFYGkScKq8Ngq0Z9e5/F8U1nAQs9KTkkIh9KiwCbslhk0CmXcDIDATIoFw8IwCQVU3DlYvW8G0zRQCxVjyNucJeFy4U8laZsSE7igZVGkoVOi9ctpD6Paohj5apzSSTBWbaOx/UDAtVdL6RxxZip7SInx48yTzyEo9YGTdxic8vQSFEPl/aMv8XcP/pGzB15g2mrgkus/f5gMwd6dfWVaNC2VwhuPc+wHPkEwIeZSf3Mjn7rnHibqF6LpJmm7wol7hTO1dapTfmue2ph4RtIBv7r1MUZqRYlP22QetVjZsxy6gtsSAATwm1vRcMhvTDuc1GRcoChM1yyjZsKCV4ECCgG3xBpQ02TtJoFkZc+sjenM699LZyaAUcyQ6/oTAB7VT8ukMMpHqkTadlNK9HvOUiDmyrKlA1ojFYdblTRoQ/ZxVnl6sShZFo1VdB63dJJYFCtxbZKHI/PIR3QShsqj4/PxyfMkkIb3h+dQm3DR8MxqHN5P89K6z7DtqH8j/sBcWmXN/pRdZIpNo5QZSDTzwMwp01Co0SsgedZkxUQrZCz8Xj+DnTVi78z4Kpmn41UKe2YJTIvFPX2cNrQBgPX1S3CrBQHaiDCUR3ODzN/2NHu6LmG6MIZf8VIj8R5MzYLFEOs8FICRqmwZd6IlKebAaI2CxdBxFVPUyz5P+msxTZWCopO2iDU8b8M+4k+fR+cTBaqfcXD/+AhZXfxW2nvsSoa4XnIWS307X+T9uxdx8uhJ+ArC6SIrZnAE4yiYpGoC1GTiZeaDmNnC/xV51yj/G5GZgDDAO8aigOC7vrfrmSPeTkzSlQUTGfrqDWxS8U4f4fr1Eo+4P15R7IsqZVosXXv77SUkVVlDuMCQ7i7TfhEywKHjlR7VEkDR2xHFVk3aBpoJD/a1sTvuRDVNPjnxEABO2VbGfmSzG26+7XFibglGknXgac7iSVeQxQ8r+Rx724XBPDLkZjwk+mG8ysKNP3/0ddtOZfM8dvwK7j9+Hpqn9YDfVq1bS0+zMDazA+Kbt2dmUUiJd7U2CyWkz2wk5dhOlXTOxByVSGRKAscFUyZds4UhlnAqWPMHOoi6Zov6wwVDcSa9dkxDwbAr+O3CGx+p3Y1n+jlcqTGW7PlNJVX+VdGqhJz7nWNprLo0eCWlFcBkQCix7nQWNa+zc5/45tOnt2LNF9DsOg+2z8H6So6TNg+yes8UqglDNRYuveJ3h+zHnLeRhFPBk4Xp2QLjdU18IxPS0aFNKqzsH2dOMEdmxsaeBdV0SBC3O09bwnCNhaFaC2l3K5OKvQyWN9AkDs7vX3ELn/vq5Xzvylv4wRW/IVFXw1CtFZsO2eFN5M1O/O0ZUEzhxU4ZKJpBtraGmSUxHqzrpPHYCL72NKNO0QcJh8JP9wMfPJhccukv8RtuXlwilKuj90YwLJdhKJ301OtU5zW81T+jrfs5lm7uxZsxGa6xsGWOm7hToTppsm7bAJ7uJL6BUWxFsUfsaawna4WqpMHareMs3RDiRe8OVEUjuOkVFj8c4piem+mZvRw3Gd7L41yQvIHzw78mutLGg0eneDT4a9r7hqkZ7OWxpg3UxvZzMKTF/GoxhHKYmZ7khA2/Z+8CR9kw3l/qYxVLYeW+KY4f76Z2bAyLIUokAFqnCyh6ijl9m1GMGMfHhNKlFA2smUn86cpzrWaWlM2KJZ2gLTSFPWRnXleo3HZTaCdzdm9nzr4XKE5ZWTicJm+Bh48XyvWsSQNrpJ8/pG6iP7IexZNDATpbxmhJjZYNpPHiHox8BC92ThxPEXd6+Jn349xW/CDdhlCSTEXDyhQkbAAAdIJJREFUNETUvgS0F/Yo5CXauS8D1hmhECZcHtyyDKAz1csHRu/HMyGcVV5fGkNRiHl9DDuEg2rEVsegWc8Wxzx+PbiGnbEGjlPsrLLWE0rOYM2I9saqNEaqxeat5fMkHDYisuxpYa4Lh56hLiyUy2FnC4FcAps0vJ3edhqmv0GYlbiUHF9wPYqqgG4qpFRXGaDNWlhIn3+M/qkZpmZPYcrzx1ZQOb2/mgWbRSr5aE2GnMtJriBqOutiMN4m9jlXLMcJG7eycGQvzxnLiFHJHioYKh9OXIt3RwS910XLYIhVA73YlDiKFhB9lJZ4G7YZzoo+xpQ/x44mN0unBtAkYJLXNbv8TEUR96UzdkxdRcUog4ElLN2sHf42ezuXcl9zgScL56MpsmZe1ogb0nD1Z3J07hvmKMcwpuot86EfHzme+dlZRHQTHZX+2qcBWOA4gdGmFbh00Xc2zcGoXcetB6iVTBMTQfHs+miGjF6pK8/JSLnZUKB4gsKZm0VbEWlsLlLasagWprLDrJkS2QYD/i1st+9Fk+nJJVnZPYkzD9NelduWNss9wcTU0ljzCvePruLBsRZsXp2YS5wr3gxoEq281TZVfta83G6GgjKtf/JUfClhfIR9r39epyWIlj+dxy5xH/ZjQMMvwdPSDoUMtfzkLzfyz6/cgzOd4/jRHShqFr90+rwe7WzUI/YmWy6HNx5n2ZqTcGckxkFAzDdzbhPL+6UDL2Zw1U06s/aKdWkU8mX2nrhLvORPrryd0WoLKuDIVXLNHblc2YGXKsbwGS48KdHWUFDDKh1XMf9snGmddgm2aJfGpsU5AApUJSvpzIE0qDaxJ0z2PYgRFXuLxVHF3IFBME3SSi8ADTMN6N4eRlfuJjvrIRYY11LrFvPIppgcO3OieBczS7Mvh9OSxJWu7OMBuV9ZVBtaoYu2vYOcsiNKbXoC3dRpma5c64jGOXf3UUwujOLQH+HYvptZlH6IF0/7EG2bxL6aYJggktmlKPY/fwT+fHQdI26VlMSAcOUrjil3ovLtThkscRUyHBd/GdUxijcj9JqxWmj/+n/Q29yCJ5thyYRwbLzYsBi7opeNcpthYyb6DKt6MxyzL80rfVfgVwNYJKCnYbHiKor3KFoUCvWinErBxJ2U2TQBCDim+ar6K+adM4HWDtagEz09C6BslC/pDZezDgCCMzH+MHwt9wxcSX+pnMZMkTHBME1MGYkPZOME9Caq0i5cllItvJjfURs0NWtEq53E/B50WQ6WN44Ms9P/BnnXKP8bkelasTk2RISyEXOr7Hpw+HC3vCWJBGXEN5LlyblgfweQ3gFmaiX/ZLSABJ0mXqx4HXuHdr79Rhx+Rqot2IuwsbsC+qEokHOblIJeNuPt1+abisFYjdhYlm4poDwc5NlQkEBRbF4euU8nHQdPY347knSJ9y/mVPwdaQLJklF+eIXiost+yYBEHW/eZ2H+JnFfb0vgDbV7+U9voc5eQ2x+Oylr4TW/D7SLw6x1SGUiY2Va1nJpDp02RxSAIb0OT3wIFWEEf/z9Xyjf//DWl4i6xaGmyHk447MKUID9ZOHKc8nYwFGArllCeZ5ubMChZomqaWJNEfrXWGiZ/BXeXBhPydvvPHDcp2vEnLTJ+TgRtGEvVCKYMb847KqjYjDzuyGRtxHfLv4+ucyGuqXIsv4ERRXWLwzw56MbeO7YpRxOphIT7OwQba/eFMJVk6VjspeIS6yH9JidREcL7e4BsmErU3YRsR+ss/KTq+9m6e0PcdbzO7jgql9w5U0P8NQxbbwy18tEVQUArW2/aM/QyAxdbZJqcWCG/qIFzWHiaaxEenxtGZ7rSNPw/CTZ51XuaV5M85ookgq2zFH+etIT2ovhbGbnLDeaCR07JvEEL6fTnse2axvz/zzGyS91U5U0GQ9qPHfscj7xp1d45e8/wIMnCqfHosEYtRMlhFiNK6+9l3vPWsqzy2qY9qpYdcgVTJ40/8DS3jBWHfwTCcaL8NnI7whuDtHx4jDHP7cbYyRO/cxOAju8OHZNQq+Ke2K6nM4JYE8p7BipR5ep2PauLCftTjN/zzCGksfEpEp6Dw0MWqaFwjHpVwVA4YYtHNUTBeCRdfMxFGG8hd3QHB/hPdtGmJ3agmYU0aI5ZtxKOQIN4CgUyrDanmyBRf19uLMZVKnYKKE0vi0hZgZ8HL9T1Mg/tqaNkz/zQ+JOBXsR1GIcPTLBWTv7scRFzbd7WxRnLoPLFgCgWNtPcUxkA5w5KuZ0l7edHm0WIZmNYjE0nE5x9lizYmGEvTYu+unvmC5F7XIZVEkN55RpkYuSXbjyFQXfa8uQcHkwVBXDEGu027kCxSFLW5RSGqiGXbHRHluAU5YUTAadRD3i/LEU8kx7nZQi2Q2pEB3pARQgYguQtrjxjMfJy2iRw1EHWMlkz+PW4jk8oy9jQ7iDh0YWMLvo5AsZBYsyjrvlWTq6RnH1dtDQvQWrLDepjteyYqeGI+6mNmbFVGG0aoqIVJIzzna668T6PnrHbjTTpC4dpYiFh83V5e/PmxrZLpVlW7s5unuaOeMF6mOwaCiK6UrJcVexFBV0IOLM89hxIbYu303UY4JsL+AQDkjDNDFMMS7DWgO6omAzdLJWK4aSZ07XOIVXCvzn9qtZs/ky3LvTNIVHMU0Do3DgueBP57D1KPyTcgt1qvhuXwq+PPlBMd5FMaZhS4adjj1oaBzbfCwOyeFu1dKo9jsxzGHapsQesnm+cLx0Tuis158oI7BnZU15MVDEtm6c4z3FMugUQEOhBsPUeWZ6PYN9z9KckZgpaTvOgnj2QJ1V9pe4Z1+rn1/+4nH6GmX5US7BYHoTc/8yTtuLBr2GA6teIOYWVHQaMsDh7cZRzGPTUxxt7yFlTWMrqJwaVWmISFo496FLdEqSczjkXCky4xPrZsRX2Xs9MgU8FFD4++6nWDbTR96i8cIaGFgxSGMiT1BGk5Pew+sHCVlzbs/nAYXrvvbPWAwDA8hIKtB/+fF1HNsr+uKZZQo1cTh+w3YePflUtEIGizTKk46K+TBS55HfUDEo1Xym7ExJFqMEC378ktfesx+vdMLTijuZJ5AT61q1CweZTQ2DaZbr10vJC854mB2eIcbi3RgZ4dBTnEGO2bUTb2wPDVMJNFOhMewiZ3mI2g07Cbzcj2NLiBUbhtHyKnWGA83dhMt0o6MwoXThssSx74cNUiNZIyyKjWezk3SOiAh2RyiPoubLGacguN/jLUWqXu4juGMc2944rm0x1nbdyo5jP4m9oGKSx+kWuDH7kqJfPrDZwRmvTDJTayXmkw6DgpiYe3K1+PdL3XdndVw1D3LrYxfhDb6CokBLTDBrJO0Kj+3ZwuDCegrSUJ10BhgPloB6xTO3Tv+R4/ZGys88YU+CDTO/QZHMHIZmwVOsZNBafYLhwqcoVIV03EUTU1Fo7NiDVdWxeXTmrRnjTN8G9KR4lxKARwkM9/nFYg12TGQxTQPdLBDThe7kVtIENIE+YEonpIsiaZcLrZDFKRHktaLYjycsGkt9YxQsRYycHHvDYE7i4NhHf43yrlH+NyL3be8is59dnDjCNd4lGTUEXVUwZXLWzIIy/VrOdmTbsxRViqo4WF8YEcp3XC7cjA3u+/2mw93+huSlnud4UaZZruiOszEiDB93S45IQbSVdEA8On7IZ7xRUciyY9ZsNsyvYSIolmVS0nGNZ+3lDICUM/C223q1pGSqv5YzcFQXyjWgcd/rKxRRXw0zXhVHQQD87Wx30fmp/3rDbcciMWpibn546S9f89tFV9zJcJ2KZsLmyQDzBoYAsPuK2ExBX6WlbbgTwh0747Owat3a8v1bHt3DtF9s/m3SKIu57SxoW3tAO5/49D8zWi36oCgN9r11YJm6lGDdr1D03czqTvLKHD/DnXMIJGRtuufADAmb7ipHNgHCfidFo4LKPVUlOZZn8iR8GnmLhT0vNVBIWbC4iuww6lm5L4qhwAPr5vAv96/ny7c9zUVXHjpKDnD9TQ8yNnchXc0OHAVY/tI4WjsMBapAMclFraysH4C0gZ5XaZiKAjDQGAB4TXrlN3/xGP/04EZ+/NPbD9rer+54hMHaWlJ2gZC+YeYBsmZrOYUdYGyhE//LCU7aNsQx3dMU92noJuXU/xJH+evJzbc9w7dv+AUbFi8iYxUK0axnJ2l9fogTt40STJpkrLBljptnTljOj668DYD/+NbFnPZP3yPsEUZm47g4wMM+Mc4/uvwuvnDX8+yYI5SW+qkYqYktZTaCuSNxGpimeWiExYPJciT6qN4Ytj1pVux4hfkjWdbsHME1LXEspNLoT5lsHmvmnokzuSu8mA5Z+9o6Y3L0wAiaK0/EKTM61BQ2HZIOhafXChRfiyEyCR5b08wPrrmf0WqxDwSzMxzVX8RiQFs4wpL0bkxDYbr6wL70ZSsegvHminKvGDq6mmV1V4yWmSLH7xLZA3taHZz2T+ezat1ahurEnHbn03SGItiK0BxOASZLurcC4NGE8mjRximOCmVoVcKKYppM+quwFIvEpTFSZUSYmbcHT/ujZYW3NPbTfpluXcjiktRweYuMhAIFWarjsBWwZ00iXp9Q0hPnkNFXMclHMWXkr8RBpkrgPX+wGX9SGKtRr7OcIu7IVxwWAKphsjryCgAD0mCtzUkmAgXyARnxx8GDxU/zmcK3uDlxKj3JGqpNC2405rtUQpYeCpM5Ttj4FPFIE4omUlWd2QyTmujTlWkRCXypLcGI3CeOy6fwNHSR0VQ0wwDNTr10TNxTWFd+z7G8wurNewmkTEarNe49XYK9hYuYely+roJPAn5tnxulqJkYCgxXq2QkOJvP9JLQTSaLBjljBUXTxr5CCwNN4jvTLid2PUrrtM6xe6cJbp/CNg5LBpIsG8hjqHmM/GuNcuu4ij+R4N82jdAcc/D5/jPxm24yps6m1X9h8KiXGB+cx+7qLgoUWWBx45JOq369n62DY3jG09iKIjuk2HQCUZc434uxobJxpyGR/PGABq4ArBqvzP/6QhWZYhJL7WIKpslo4DNkAp9Bd32WgMQCGW7wM+mvqL6D7eLbQ7I2unUmixnrQjOFg/XRxHKqjTjnf/6/ueEj/4jhEIazx9XL1zf9jv+YeYpNcwcAaCvOZra5gcaIRCcvG0WHlkxQYoLETaYkuOywr8Jl7iqK3ycD4NTzhJxB/nR6FTF9Fbur2jluqAq7dASPTc9wOCkxXriyeWx6Eed4mpxF4+lF7QSzKnf++FI2fe8+3tN6CbU5P0mnwksLFWzFIu0T45BNY5VRkNR+JYljTeI7Z49nMKXzr7dzDrpD1pQXYlRnq6mOx8jZfFRlRRZD0dQxVQvOvBtnPiD+ZhV7tcsygztLGVdjUDpT7NkMm9lMxmnHzEQxTQNFs+KwOPnc/b/ik0/n+dAr81E0D/bBBGdu3MdZm8c4bXuEpuERzhw/m1HyuLavp1mi6U87B0gqKo5spSY+mAKDIhbViiseJiidA/UxE28+ekC/+lNZ/N0jnLllgpN3xjlz6zSnbepC6Tc5recW2lMrAMi2PICqxTFk1oY7Lc7M5QM5tswW31dyUD4cn1f+dgBPRsdreQGnr54qv9B5W2MLcOXF2ngycDc/P2Yr97xPzJ1n2o/GI9HzTTOPmdeZs7cLRwF6GjVemi/26BO3hyhkRfaBYbHiLlb0vlJilz/XjNGeICAp+sbcJrmURrhbYm4or9CYrJQVuWMKLunfiNYGyVlEfxalJyxpyEwpJUGDVUFRFAxTRujdTna1zMZjiyErDAjLvXPcYmE+fdiUBGn5mo5Cjm9cV6Hr/WuXd43yvxHZ+swehuoqh2nKcWQj1yW56Yb7mfILxcg3lcSdlUb5EUZ6/9HVt5Xb2ZluxNAhJSPlafuRmdaPP9CF7naxvcODCsxsd2OY4K7OE5cp0Emnxj/90zffdltT4Rg1vgb2nHkGu9uFx1iR9UQ7M0KxzlkgMv32HQCvlpLCas8W2TpdgysvgDVyvtrD3whcevnN7GkXxuZgnZVHZtdxxns++obbvuzqX/CNH198yN9DLWKjtvdYUUoAIgExp0bMWjrSGnaZTh49iKEXlYZzU1gqcy47//jlz7zmummZuudKZ4h0qhy7ZZw1O6dofn6AFZMFRt3duBa0s21JNdWJUrZJ1QHP0IGJYCWNKuF2ou93yCu0kbYJRW/nnFqqU1m8Y5Kr+JgojSHhwX5hSTXn3/jQIfvkYDI0M8aLKxczVqURTJk07JzivuazsVSLNe+amiIbttI918+cMWEA9Te3Hu6Rh5Urrv49OzskR/pIhIy+DG9TFmdtDl97ipenZrN2WyUTZ2nPGDcWVuOU+0HK+eb2g8uvuJV7T19G2KPQGNFZOiCyCR47toEN//RhPvGnV7jg8gOdCKvWraW/USgRC4aEgZZ4VUnGUIOIyM0Zz1ITqoA3+TImZ4w+y8JBEdm554xO7jtzProCy/rjZQVNM2Fhn3AWDdaLZ3uzkLZpuAaTTIUEVNx4QGXaq9AQNameiRNzuVAUDWdBKGUjtQ5+cMXd3PeB5dz3/mWMfeNrfOU3TwAwViO0j+P3VEIzi4eKHB97FgCremBabiBZMconG9yk7Q5SdgeaoeOQBlwooLKjw82+Zjt7Vi4vO7OmqkR/zR/LMH9MaIT+lIFDExqWYjHKBlLmlSL6TDe6nsOvW1gYN5j0VdEwMkrEI64JxIaZ1d3DZHofblk7n5LrNCYxK9zZLK5MVDyzVBKiKES9Yn7lvRpqAqJeH0tiBq25aazqEHOTEQzpZNHMEjuGOAO67Luoi4h+ma4JkpEAWM5cJSPHKzNevLoIRw0623ArSdx6CqdZYHzhfCLNC8vXL5VOlymZKdDvGuSWqpso+nX8A0mO6glhMeD4bTvQwk75XgaGoqBoTXREPkJtzGTKpzDsUlk06ULbE0PfG2bjKScAYFv3NdrWfZMWw2STMY9YQbJyTBi4c9Bfb+XFNUfz3eseYlymeFulQ8ME/CkLS3p9eJOV833LXC8zsp88uouhvMGUJU3GWMv65G2874qHmWgQe5mumdQkK/OprX+MpfuGyv9WlAK5cAVTQMUg7hX9Eepq55iR9/DLsSs5VfsgAPfW/J7VL25g3u7HIV6PNbqbXVYRCXVrFgEiNx5i+cv7mDUgHBnDdU6++eMf0i/ZBdypVLlkoior5kkSL+Rhz+hKqpxi7lp1CzXFICk9xnjHi/QtXMJU/TKSvtMoKBq1kgUg6XYwVC/m+XCNhR9edZcY12phbHdMGiwfqPSBJZ3Gsfyf2DtrDneffi5+mWEQ0yaI2T2El9cRUsYxdYOP94xiG4mjSpC3i6+5i9eTcCJBxgaqCS2ZCWIePy/PXc2jt/8cAGdBtBcKKAx467nohI/iSyyj0DmLzZ0h/DGxF8WdcNPtzxy2rZx0wPvSRVBUjt6xm4EaPzmrhZlsioVTHdTna7EqVs6JCadQqV4fwJ7PYpeR3Ox+oLOOuiVkbBBIm5gluq/MCAVdjlcxyo21d/Ktzyj0t65CQSFpjRK2i98VrQZbUrxbTksBBgHrRBl5Pa9pTMtSAHcmS3F6mpzNCqZOQRrIpruGjvFJ1nTnaBobIFmdoEkyO5Rq6WeHigTSfZiKyRMr6zG8gmayR8uS9Djx7HdeixfLYlEsBGcSB/x5ZZ/Yt6d84rl10TzeuDi/Q36F4RrBiHLizkHUHoWFpgdvwUVBzVPfcC9OSQXmyVb2o0X7xihgokhnFTJ9vmSX+9MmZw7Px3LCF/lS+BPMS8+iOdqKPyv0tEnDwEBhQ2eWv/z9+9m2cA0eJYduFlDMHK0xlYUjRYoq7J7fxsS8RUwEFJx5qEpLo1yrGOWWvBUjJ3TPQCyD2eugSe6ZfRYr4+sDjG4NMpP3omLyHqMPT8EDJiyWOEBFFXLOBvoaLPIbxIAmdTGWXiWGRWZcGDJ9Petz8sz8lTQ5Jst9k5R7zrDFjgWdj+a3knBIHvT8gdSYf+3yrlH+NyRT+1EtZI6wkXxgO3LzTGTL9Gu5N6mEvxGZkZu0qRnsiDaQlijdGduRm9YXXPk7tixZSM4Cs8Z1NkclF7RE1005LBy97sS33c61v/gDhaCfhGaWqY8ccfEdkZzYfJIuuOEXr1+r/WYlLTc3dybPY9KDPRnQsGVfW/96MOlun8WfVs/ihdVH8+ufPXJE321f+zwyNmiagheWiwPC7hdzqt9sZH7LdJl/vJSGv78kX2WEpQ9RJx/1S27eaJpXGprKqY3zRrO0PzeO25knu2+IfHocqy4OGzV/IFDi+EgPUW8leh73OrnompvL//7RVZczKksUsmol5XZfcyP3VC9jzphQBHvb2l6/Y14lP//ln7j0stt4ZpUYv+V9Cf4hfx+uJtFnkR4X0ckVjHs9aCaMBzUuufLgkfA3Kr1t4tlzR1M8olhRNJh12gx9q70cs30AFXh5no8Zr0owZeLbmWLekFBcEm8wUr6/XHTVnTx24kp2zHIxEdC466ylfOXWp/ni/1x0yHuGG4WiXdoRUq8C5/vJ1XcyWm1BM2HpgDDOpmQU7didg1gM6Guwcf61D/Kdnz7AH8+YR1GFniY7T6+UUfaoUPangu5ytDxrN2kbGqRpWihz+1qD/GWFBOIZiFNlS+OzBKmSdH0zsrThO5f8nu9ceicf/ORny+8Yqg0c8A2hgMgeCSZD+AtR3DLNOy27tHY/nA1dT/HCiQtQTRNbIUtjVMyx7tYgf/fIK7z/ya1855Kby9ePNYgxLUX6AKoSJmaNDVNTMItq2UAK9g6DUSSkCyPrpMkCrmSMMHnCfvHOSiaPd+c4rhGNgKQJjEswxqQ0yv2pAtXhmPwG8RGmCb5EFIC8zY6WUIh6fbx/tIDP8jssyhTz84+AV0aXpOpaMsq1qXFqZfpp3uYjWzJGMkUUTCyGzvzxCihVUdEYczQyKzBMczrOvLE4YVc19dksNdbv4dXuYq5F1mzLaK0rnqW+S2VT+m6IG+U9w1mAhfv2oSuVcbA410BsHp97SSlT063o9bF2b5ZTdqZIWCfRauajeBpJm1k+rJuAwn3x45nIeJDMaPS01fC9y8V4jVeLOeNNiX4dq2+lJhHk6K4gx+ytwivxNxzkKMq0Zq3oZDBvEI1vFnNFdXL+jy4l75N0S2aE2aHKe3eO56jaD2hLMwsUMhXnvt+eY7xBGAU1D+pYa1YBMFqMsSej49gzRPPOQQqjWULzNuGoDfKSTEl1mgaGmmR5fwZ/WrQFMB2UuBNlp00Ffb02IuZEJuyFP9Yy+4yzueS/f8ppiaP5xMiZ2EwrBaBpi87L8wTNU/v4AOv2PUl9VHzHpL+Gnnmd9DZa2XhUhVbr+9fey0i1hmryqtTkLM6qNSyeFvvDkh2if6YKccIOHz2F59E1k69sriXaZ3DGVmFMdDe/Me7kK375GKGAWN3OZJLfffjzDLZ08tI+UYJnl5HQkSoL/3XKf3Ge4qa5fSVPtmymqBTLuD0Rz+vrPfkyV7mOafOiGjpD1ZWU98HkLrbZdzKTH+es6PFohsK+JoXBWuH0ydgtZcfW/gw3X/v+xfQ0SZyfrJisqlOhV38FA4NkIcIG/14G6xX2zBFzxFFwkQgKdpmEbzbVMxoqJjomHwy+iN0eLYO85S1WMq5K7X3cEyAvHW0lfIbtixqoi4m12TGRQs8/wdxx8a5PHjefpENkXjgnogDElJdpKO5FMVWSSoKwI05AMhNJtj6sZpZhc5S2CbE/DdeINVWaH3vbAgA0RE06x8Rev72zhl1nnU1vgwV3Do7Z20Ptnj7W7WxBNVSSvi6Mqi4AqhOVtdUxqfPMqnpKdZElmrTxKjGu7hw4LXbcmnCgnRQ5jtbxfSwdP4m6TD3nRk/BrTsZs0YIWts405HDreQZtXaDAnVy/kfddq5/ZQ+TupX+erHWqiPi+zIOJ66CGEddsZRLCZYlzuXPJ3+IBTbRMY/avWzXfHQ3VDGQEu/T4HkJb96Lq+jCLRHV03YVu8tHqEoi9IdFH6V0MXeCRphbljhIqCnMUqTcKb736KKYG3ldxRIXYz2uWTCBE4vDLEC8mzP/fwd5Hd41yv+mJBysgGAd6XTy/SUk22kORfGn5OJ0vbED6s1IzC1TYNIZnp6aTSgjlMXsEeLyLslPLruVbbNF1GayW3xbNl+Kyh+5fgy5i1QNbCfuE8aeP6ZgGpCXNG/pI9+FACQl0IwvXcAnUz4ngy6ShTfmgbzsit/y9Vse4cLLfn3E382IBtg8Vxg/HQMzFK2mpN+CQRpYlnThlsB0BzO4k54DUy3jr0o5L0koKGvjZ/L4p4UXu6/BRtyp0D5VoGpnBH3WXJxR0T8zPo0fX/uzA55x8++eIrHf86drXksLVzK+vIksxso8D3as4cdHfYnUiILFgImAxiWHAXV7Pbnw2nvYNlvMn/auabJNx6HZDPIJK6n+cSxSoZoMvn1wwrrAGsIeFXsRZsbGyqlum+PNuHMinXuwcw0blghD7+juMIG0yWiVxmTdW4vSX3DVbfzdo5s45aWdXHjV60eh4rZqivudcrH90PlLMthQifyl7PDSYoEfUaKq2jOnkjFy3k//wGPvP4mjf/MHJhraD3h2wmMn5pZef7XAvlYvneNCSZyprUGtPZpJv4orD/bBCJpVoyksUfr9h2bCSAQqyPt7Wh28skSkJy4fyHJ6/CnskqO1lN7pyYKpipfPOJvwYMWZz+HMRekcl5zLTc0cTNasfU+ZMq4kNh1yBYPx6macmgdN0TBMnfEqk8dW1fDS6HX8IXQ+DRuv4DP3XI+WjTN3YDemabCsf5TZE3naBnrKZTGlCHg0EACgNq5z7LgAriv1p4qJXYIPFbChJiHuDfLe8R5sqgAxcihdtFusYJqVSLlUaWzJEqicyoVX/pZkCRg0ZWBz5GkkSU0yXeY7zwQc6KqFRVW9zB5N0jwdJWH1syC9HYe2GZ/lNhaYQqEstdU2OsiyTS/jGffTNiEymP6yJEjUrdAc1nEXRfSpaG9GtbQBKtWBOXzseXEmOlKVjAZLJIXaeRrPh+7hkdFfskYX336zcga3DxxFtXQwJPabv9PSyd4QEfuVtVjAn6mc8W0SeDPVNJeURcyHnridvJJgWqK/ezQFNV1Nx6qVZKw2dGMaf1rgc7y0sLIuSiwNVr2IaRpYFOmYsJmkA2LCtKRNNF8ThqmzNaWz2TGEMxamOWxyXFeM+u5dhHpc1I1vpWAWSJgRmmPCoOqvtzIe1MjYYExm8GSls9ifKmDXXGiKlYVdg7iLJh/q7qC7+VRO/vvPiPHelWd5uJEpa5Rn5+rsPe5khhsWoBgGZzx9D4HpSSyGWN8f+/B/8MPLb+e9T2/nu9c+wP4yXFdZhzF53pYwRJZKB9uanSL6Ou4xGfeZhNUCc1Ne8qE863aL8+GFRT445x94ozLjlZSomQzzQoI6q69a9INPFftPyq3zqcx25roXoatZJrRhFLNivCWcr6+LZLzi+4JJeHlBEyNVXgoWDV0V+sxQag+9jgiTWoIq3c/qkNgn/rxSrJSkw4Y7W0J6PzDbcqJOzJf2qRy6muPEDb2c+0wP793Wz+KJAY7uaiCQcuLNt6Or0DP3Pmpj4ttivg6Co+P4TfENFkeYpJImKGuq81YbGXm21kd1/KEQw22NGIpCXkbKJ72TVMfFem4Om/iGx7EVRZT8vR/7bwbrZLZMMok/buHYsVNwjNfSkhP6hS8NNfL+wVrRH45CAV2N0zxTRFdgx4ID981IbZCYS9jRDVHBPDPmD/LV8y9n67ErmPYqVCdBiaUptJ9CS0E4imLBYXxJhWrpbNsiz+zO4RlUizTK5f437bdSwqbVEhVk9lWphfS1u5gdXs4H9/4znx//AOdERNbIPdV/Zo5iMj8XYswtMlCO6hd7g6G6GHqln6uu/BVRWToxeyJLijwtzgV8InEqbt2Jac2gKCaL0rNxudOctP1/+HhyEIdhMOhW+cE/GTyz1IZVPZMeq5UrGnKMu8ZRTRVN1qhnrRohS5yEV7TTMVFEN/Jk80Knrc+FebnK5IqmWzFkTblqLWI3crQhgBSjeQfurBiPnGbwpLEcgM8nn6AmH8FXTPLbr36E/yvyrlH+NyTjFgeSceaIA6/tL/0trRiKqP8sASCNhROHv+ktSCk1OZDMoJsa/SmhrGbfAYdDd+csADr6VfrSdrJZcYhmDkNB8mblgq9fxo9+ci9Fv4juuXOwZUcdqgQLyznfmeWalYikgaRBTVwoFWGvm9OO++A70t6bkR/97Hp6OueStkHLTJH1y+qx+ySiv5ljZ0MKv4w2Jg9C4ZaoOtAwTvqrX3MNwAfO+cdyavnifhFB626v4+ETROR5VVeYwK6duKWCVgKOerWEA+Lgi7gVvMXXGoCViHyK/g86uX3VmSzTI1RLPvKBxrcP5Ld1YScFTUT5H47/hX3t54of9AJeiX4b8759o/xLF3y9nB4emEmSTYuDV5GKzVTAwvlXXo029zimfGLudjXb+cua5Vx45Ws5e98Jufi62+hvqFiZM67XOkpGGipG975mL1FfQ9kIiTsVssE5B1z/9Z/cSGN7OxdceRvdLZU5FwkGSUhwPc0sMhFQsRgwWq0SNnS++eMf0tUmogotY2ES6iD1MvV03BM45Df86LKbGaizYCiwbfkCzPqVhD0Kvgy0JveVjdeEy0ZYRssUyRecVCxsCzTxh3Wno5oJHAUxNz/8kS8dtK1zP/IpBmVd+ZRPJVICSswUaJwcKaMpP5a5jGFHgrM2TXPGthinrg/RvG83hqTe8iVjoMVpCgtjsnM8V3ZyOJ1CCY7L6HV1HKrHBeCcqouLpoK1bFkoKK3UlIEjr1Dj66RGebr8rhZ1nFXJMF7K2EJoioWUksAu64dDQZvsG7GugklQgyptziiqCZ6ceL/5C/r47urLOdY3QNdsgVCesnloKIhojKIYzNafosnIYjGLGBSZO1rAm4WVO19hzngOQ4HRjg52zBFjXCUBM2N1J2JYhSEXrerkQ+tNzt2yBFu+kiprzWZRaxcwnRtFN4vohUkWo2GgYJDHL+EaZvarhw9VC2dX61QBQyniScVxZivzceGQUHKn/ZCUXMN6wc7ookcJJB/hsYBAVl6UbOPpmZ2MN9fhygsraKDewdjcBcx4VXobbeyWLBu2YhHTyOPQ5MFusaLIOW9pEMrylDJFwXQTr3mWFmnIOgpgiWTw6J0MLUnRo+wmWQyxdFAo7+tXzOfU9TtpfPBRLrhCZPDkpLO4KmGQM7O4LT6c+Syf6ctzStzD6uwx5W/11zfj1up50byGln3X0hz7Mx/bdw/HTb9C5+wANklvNRE8EHfk1RIOiPmtK7BJUieW6DZXpvr4t6d/TXpxGzV5MBWFWFsfY1UJztjk5Zh9wsHw2LH1fPa+DXz6379+yHZeLSVnYXU8w7wpgR6+t07Qd52+YDXOnNgn2lw2UmqG6xruAGDxcH15/b+RksTrH3mCrFUo/qFgjv6aAACOWadhU51k9RSeyQQhm3jme6aOBeDpZRpPHLOciVoPXhkFzb4q23LYV40BtE2bLJgYOyAKPGvSYOmowSeem0/v8hcJdd5DIDWbgeZHMc0iBZuXtFvDmhVzNmuLkrEa5fT1nNVGyB4gr0FVEoLRXizRafobG8nnhaGaj2cOMGjWdIkztbfBxap1a5kqnb3xFCsy/0qi/Wj6l57BUXuaUEyVtb115WyX8RpxrnmzBXySMq6v0c60bU55T8xZ4A8DfUwEK/pmT5OVn9zwBwC+e+lv2T1LrJvmmTC+7Eu0ST3YVEzmTLnQTOGIHJjbInTmSZ3f5UXJjDMnxiBtt5Vpa6370ea16jXkF2SBJMF8ECs23hM+EdVQ2OXqJa3k8JlRQj7RP61TVtm3lfOwJ6eQsQpUe5dH5dzCAjr0Bo6PLy9fc0r8GNK9G/lgwklbschPRi3Uhe0UrCZ/WTFN1nMsPwsEMRUFFEjakmiGdKharNgmJhlt72TGIxy8FmeRQl6WRulJkjaTEUeqDDzZqI/znqnnsChSjyh6seoqDmnIPz9mZ0hxEzDSfLv/F9SbURbaxvi/Iu8a5X9DcvXP7mOgXtbzBd6+8n8oueKyWw9QVlN2+OWvj2xaM0DULwygmliO0eoMtqIw1vKWIxspB7joyt+xp00oq7v7/BRkrmjWduSdG65cEZklz4TfgU3WTGddR/67ADRVfItNh1kTpUiwh/d8/EPvSHtvVn5yya/ZIqPlC/ZNc68uDOWV2Vmo/U+VOcEjvteC6iQyatnAStmBxGtR3gHWnPmecmp5yXgYq27gh9fdx+ZOgSmwcM8QbcMl+qaDp8HrDR08ubKD51bMxaG89vfJKqHoNc0U6Np6DLGil87gBubI1Lehptev4389+ckVd7B5rjA+68ciPD3rGHI2QZVWExPKafQNgPi9ERmXHOntEzG2Mw8Au6yFi8joz1fO+xFPr1vJfWfOJfaRf+QHV7y9tPk3K6N1Yq9L2+CTH/j8a37/2VNPMeMVR+F4TZAfX30re1uFcri9M8B3L7/pkM/u6qzwo2ZxlBVji16gPiLGdKA+wOU3PgjAvpY2dAXmTORoHRSR1PGAytXX/P6w37Dl+GP4w/tX8cPL7+AbF13CvmaZTZNK4JTpq1mblRmfBDQrFtGVIjVTu+kYWI8nv5OqpDC4+ho9hzVMdi9owwBeOLqDiEc6GfIFME3cFh/Pmw9StXuQ47vEXBqu1sQ3hQxqczGykraqfSYq3mu/LXLGq/KdH18HwKVX3UXCIZQQLZnBnYpjLeYxFIXbPvxFejuFcupKplnSMcE59hdxaU8BYJpivE6M7qZ5v23xzoaHeKj2gTKAUsQn9uwqSytFVWAA6Fmdxirx+1F9Yzx3ypmYi610+IdIxhtJ1Ir3j7t9BIshYnk7WV3DrT3OSZYEdiOPqWbLylNA4gt0t9j5wWW3E5HnUp2sYc7Up/DWCJqnhDEXU1WYHf84jv2Qnt2ZDJF8qPzvSD7EvyYiOM0iyKyHqFvhyusrNIIf+fAXibhFho2iJHFl09jzlU3Hk7bjyKkM2SfQJU3Z4PIdtG4aJNwNuaEnAVhos1E3tZz1qxdSL/eHUJWX71x6M62/+S1Lr/0NWQnq5SzomEYOn6OIpuikbD6+ePUtFFUNS+MKAEayfSio1OwbY1aoglTVMjVDtGkPszZrPF+fxpudwarDQJ2FC6+5GzgQdHLaLimS0vB04X4ctiCj9dX8w6A4D+sKNVz505/IsUrR6x8lN2BncsKOfUeBlRu28w/P3YI2sJtgXMz9iPfwTvSUr47nF/l4enkdcRlFrIsZJAsJ6go+Lrzgp/zbJb+kzib2lMmWGU4ZD2INz+DJwmiVytwP/Mth2ziYpGUEu3W6yK6BvwAwXNPKry/+Hx574hlqo2JcMwGFX9bdx4w1SmOultlV78WVfeMMNxN7Y4TlXmeJJ8jYrRQ1K2cbS2h1i3PVGctTmBHR+hXGMQRSFgoWk51L7RTcShn0Mu3yHvDsy667m4F68Q5zxw2KKtx51kK2dchMvESMRNNxtL7wHPUvvYx/+DnaC8eQnH0H+cD3eXFZnqRFgsyq02StxfLaylutXHrdnaxfKs74k3YnccQGUVa+D5e9DihgTR+Y2VcysEsZa9O14uxtnyzQnHqKj224ig+9chVDy06lY9pBMCbp9dyQcsl9I6GzcEgYtWN1fi6+4Xr6G8TZMFpt4cVH9hD2VnTdsdoD9eqxFjGf540W8e+L0jDSiicnyxNzJWeKhRxe9jWJNVaQ5SOVcbURd5YoHSv6i4qCLzrGwMpNVFkl2KhDY25clEld3fg7uhtjFCVaXDBecqZU5skNd/yZ3kaxJnzRKBa5q7XnREaAZqqcFDuazqrT6fSJOTFcbOHsl+ppmnFSVE1+1PJrHn9VRqJNggEaqp2Lb7qfYCTOQL0sP4gnSBsaGal31uVnGHF7yZnt5I1OXEaWK7svKz8rbIrxc2ZF/8QdBr/LC8fpP0w8zNJUF2PFA/F9/prlXaP8b0yeX3UU95yygPOvvf8dbae3uWJcxN8hYzJnFYdCVdKkUNVcMcqt70xq/o4OoYC37rVQPyoUrnfCKLcW8sRkZDFtUfFGxEac8L0z+euDw/vKntgSjUW09u0bh0dSumZ1MOVTqY0b2DbluV+Zx+N149T2TmPVYV+TnY9+4Auvue+qa29nMiDGaNpv5aHBvxyyjVJqOcBQrZXLZDR377z5JBwKDRGdjpA4SCdqDu7Ushpp9GXLCTYsJqa+dnv1MJeUXThArJFxvl60YhsewJsVSP555cj0+2CzAAucM5ZCtW5loP0cQg0O6qUDY/oNgPi9EelSFYqqUFyfz5dSMGXt8H7129+//Ld856d/fFPRoyMlQ62zSDqgu8V9UGN0Yk+Mp1bO4ckVjVy68SUAuhcs5A+nzaF4zCmHfbanaSFdLQ5enu/nkqtvJyMVY1euUE4VD9dWovOXXXU7XdLgXzAiKQSbXt9Bet5Pfs15l9xW/ndM1t3WxfI4c6Kdgt1CzCP6fMFgjLN2DHLupgnOemWS016a4Lh9skaxLnDYts6/9gH039zIt294qMzSYcsXUG1WnB43E5NbWDSik9fgj8e1cuYLO3l4jVA+V3XH8VrC6FqaRUNij7z/1EXltPSw98D9cjIg01XzGRqmRgGYCdZRtFjx54RTQzcUcrpGk+Uh9hVV7phcwq+HjubZYitLUrup3u+RbcPbmDW+k+qYNMoDwtj51mU/KdMjmhmdVK2LnM2CO58n5OngZ/H/onvPewglZnPip/6NGZ+fSKCaTDbEb/qO5o8ji7CoE6zT9tLADFZDzPEpn1qu5d+1aJZo0yMdYhETgyJpx15CYxsByIQ7GJx9BnmbF09mP6TnZI7pXCXaE8lNsMxdzzJTL7c17TvQoFy1bi3DdSUaL5EB48iIPlNMA1BoDbmYsooIrmqqrNj2ArP6Bjlz6zTKVJK8UUDRpmlz3MO8xHbmTIgxi1TJVOQlK2lfspKcrQSUp2MaWWZ97Os0LFvEv/70bu6+4vtYNAdadScAyZSVjCOCNZ4WAKke0e9zR3WCe0NMr8hRv+1JjpJgWXskDeWr5dJr7yEpdf1YvA+n1ccadTGO/RCpVcmLHehXGU1tYO3OPs7aOsM5L+9l/tZ9uHdG6Ng8ztG9og8jBylf2V9GIlPMzJpPorWTjDNYZnh5In87wUJlHVflRElJ1JlkVpeHY7rFe2w4ajbnfuRTh23jYBK1+chrovTkDNPLnOkp/mdvgYiyhJfVUxlwCGaG5/0v82jwBQA+FjkLX25bBbfH/say9qJuCRAoy17C80/ApVhR65YAMJ7aRyTSg2EYaHY/qwfE+Gyo20L7hKVs7Eb3y/QoSckBCrBhcZAfXHMfU3IutU2myfMUq/eOcsb2JLMGhrB1PYOyaxu1O2eY0btJW8U7zagGpmKW09dL5ZbH/PvF7GpzYtXhmL4pujKb8AeXYFd34cyJe3e32srgaBkrdEk2g4xSRdYq+tjVmybZr5McNjm67y4aCx/EmiuVvFjIyay7WVMG9TGDuFNhr8TJGG6vJ+5UGGgRRn6JX9wARmoqCOQAP7zqToZqRMaUJRVjZuFCahGYMaVMmZzVwQ+vuZURiR0yZ1ysYV9Glgk4bKQdpTET7zihiL3iqNHFOHc8g61aOA6GlB20WNtpytUybY2yqarCQlQCREu/qsxhUtZ7N00nySCuaZXz+3MTH8VruBkIbOH+iTncUFxJqE9FReHokVZshka/Q+zbazIZZOZ9WY80VFmCUnQR9UpnZTTDmL+ZSZvov/r8DBlHGzOWJJHCf2Kg4jQqDpaQRegq7ox475SjyFjazaO+Y1Ex+eTUQ4SMAx1Ef83yrlH+NyaXXHEz5//snTXIAXpdrjIFW4kb80jLZVfeXDYmA9FU2TuXe4eMcot7OQMtCraiAD8CyB7B9PWS7B0ZIOkWfaZkitSLgBqh4MGVl7crt//+WWLuSp9F3AquwjtX3vBW5LIrbuWR45eSs8D8kQy5DRq1mxMsGUxSVGHj0UsPGf0rRWxjbjs7Hxw8ZBvRQEVhG6mtbPIXXnkbj5y2hE1zvTy+uom737eEUz/zvYM+I66bpNxZMv4imchrSza+c+WFZdqpqvE4R9sTVEvU755mDxdd91pquLciv92xk7hTwZWHpuQWRptOZOu8BjRTZAx8/AOfOyLt/PIXj9DXKCMhE0nSRg3+ZAll+/A89/+v5OLLbmXXZz7OyT+795DXfO+mP/Kfv3+Kib1Cufn+lbfxresfOiyIHMCXv3spH3xiC5/6gzDmsxJjYsFoDkcBwh6FCcuB+9GWBXPor7eycZ6P289dzsqvXPaa576eTFWLvaBlxsAva5MLditpCeTUFNGx6SI7YNKvkpOvkHDAmOX1x2XZmpMAkToJQqELankK9jnYUsIA6Wu08s2bHwfgf379KLvbXFgMWLBviqMGJlCBPS02LrjmXjYuEgbNRO2BRlFUOhGcuSwt42JthgO1eFNJvKkMeZlqGS84+OXgcl7e5qZuS4RVL4+wta+apvxuTFclejQVWczoxCwaw0LhjexHSRWTxohaKLJ+4liyEiG+c3QQNQyPjZ9IJKewbM1J7JvdgNXq4elYhqyaYyDjpGgorFafpJ0QTpkyPFzn5vFzjuaPZ83lnI8Ih9PHPvTvJB0iKo+aQZmwEGp7H0lbFrAw0PQ+ivuBSgHUR4vsLVa4dsP5EHbFwvtNDaeMjsXdr83OKYGi1cfE+1h0cW2dVK5LdeUA81NBClNFOmT0ujaa4J7gUzw99TOqn5xm8RMhHAWB4n3tMy8c0E5e4rR4s4Lz/M9PPMrHz7tC9Hl/D5aGpSiKih4bxjsaYmLOBmqiUQD2tnnpaRQxOO/0FIENAxyzdQhfBsaCKiHvoc+1UgaLJZthqXc1ixwimjsqKeX8pmQOCdZinUrizQqQrqIqKJhmh0yqE6I+/ImVNbiPO+OQbQH84tZH+faVt3LeZb9iaGKUaYmuXUiE8BW9jA+KOepJV3AeXPEpbDr0NFj4l/+57rDPP5RcdP2djNSIPnbGEvzbQJKPDRf4+2gHN+FmeVEYe9vcAvxqtr6IFC/Q2d2FPy1xe94AJzpAUoLuOgoFPEWdBd41ALwyq53+1iZMDEwMnpi5F8M0mGWuRjUVTMUkII+0jA2ultk/+8tIWyt5CwzVWpjsEIBu49W1GAhKyODwKNXS0F48rHPKliHevzHDqh6TTzxTeU5YERdVJWSquMzUWLVuLS8vmEPMpYjSn3C/+BZ1I15ZsjIV8JTRvnub7Pz8VpFd8+Prb2GwTvx93bZBjt2X57TtUcxBE6PKii1XKgOykHVV8BQAts6r4eqbRFr6t274E6u37OY/JNJ9qKaWiFth22wHF1/72jOmp0U8q3UqQt3UM7SPijOmVL9ekJSJseYmiio0hw2uHVtJMCkj205n2dlb4jAfzAmdIRCYh1dZR0tCPKPQO0n91j18PfRZFqXnYKjiGaau45RGedx/oG4XrhXrr2NS5+70teJds02opsq6hOCTt3TNoPXHyQ04UFtE2UjNZJRPTR8HgGLCN2aiHJ8WzkGfLDsoSF18osFBUhrlbdM6Iy4/of2M8qJ1NmO2KQpmJwPa+w54v91VSzABj6wrTzmLuFM61zb+A2nVQUdujCYtxv8Vedcof1feEfnZDQ+wt00swvQ7RL8GMCV5qP3xJDZZe523vDNG+XeuvJD7W1p48Lh2ts32savdw2hby+vf+CbltjufISORxL3jOvaCSAHN2Q8OznQkZH/HyUSVg2Q+fZir//+Ri6/+PQ+vEalZy/tinLR1AIANC4P86NJD1yiHqgMATFb5D3mN+L2iHI42HFh7/v0r7uIfH9zIf93yJN+77O5DOgCMUIxuFHa7rVxx08HTtPd0iFrQpb1hts/cyPLeKABds47c+PY810Nfk6z3nkpiKGBJSy97lf2w6ctvVkope/XTcbbnfkCNNBCivkODl/2/ls985fuv4WN/J6QUrQpKpaSv0c2V1z9wwDU/+uldvOfZ7Xz6jxv40RW/f0tj8aEPfElkXBShSSKlZ902JqqryVqhv97GXes6aXrwUU7asItt//6v3PW+ZTx+9mqu+vkfX+fpFcnK73Fni1TZ0vj1AEEJBjntP9AI2L5gNgVNpOC2hE1yFtg+fxYA8YUreej0OUzPmnfAPckSWGcmzzHbRBbLwqEhquJRzOG5mPLsiBZm4R+NckxPgaaIib0IiwaneDxfQPcIQCBdTXDWhqc44+Ut2IsiSnb8mrMrbck9zpLPk2roJ+QRzqM5w4Pkp1xsLbrpSok63litnfpkllDC5D3bxpg/OUZXJkiV0k3QjOOXaynptvPtS37LN6/5Y3kcV61by0SVMKBtepbu2Ucx1V5PXSus82jMsltI+5+gJl4J+QZSkEtNYpoGJia6WWAiF0Y3i3hLNIIHYZcYaxA4KrNDRQyJ9q7pBvaEiN41TTuxFIVhc9JmF8d0VWiGOkIFCG8nMBmmKWLikoHPXW0exvaG2V+yZTBQ8c7uQsVBoGQr9eTFiW2M1XXQvG8nc8fEA8eam+hpEc6RNV1pzto8hjcLA3Uazxy7hEuuv+M131WSmHRO23ICgV1VNNZXqzzkj9Cf2IFvYIKbvvQ5UKaxyrrxoVqVP3/oZO77wEruO2ce9581j40ffh9f+t3z/OuXzz9kW6+Wm+94mhmf0CXsmQy6amftziGuOe9zrF10JqX8P19atDtS531be8xkQNJEpVKslRRQr0jau7W5inNpVq6Vk0MZanqyjIWL1ErjLuN+LV7GwSRjL1E36vS3NbFmRozpX+qs3HfGRwj7PBQ0C5FkH1PZIboXvxd3ZgGWoootJ+lAXQepzQIuuOIOHnrvGnafcTrnXSoMvB//9G6G6uR37BbG0642O1kruPKUHYar9hnYCvJbZMlGCX096aroJ5f89G66W4RuWRuPkyyEsKvPUiVL0zIuB11zmwj5VXrmHHimTkrHu6Pix2Pe0DDH7HwIV6mG22Hn/Kt+T1hmeIQ9Clvsh8Zg+dE193D8pt184uEtB/091CQi451jOp6BPL7M8dh0e9koL9Xm941NsrdFfGft0Aw+ycoXtjvLgSZnvsA9NX9md/1T3FzzMx6t/jUjy2fh0aowMLno7/+R0db3kc2N85/jHy+/w9HDNdhlJun4q/Bkzr/2PoZrVFQT6oYnmDYj1OgBbt19BQHdh46BJzzF8gGdOaPDDMqofL2thg/NvJ+PzJzOyb0n8sPqOvbJzNESBkbJmdeSrSUVbCXhEGfW0pkdZaO8LjdD3rKAcauIPkXzH6TPqDDQvNy2gqI3iFOyEKUcOoGkjVFHE9e2fUL017tG+bvyrry+bF+wiG0dbrYvmP2OtRGRG4w/lcYuI+X5dxBZ/uc3P47SOJfeU87kiQ+cSk3unVlCSYc4oFvHxMEQqgXjHTSUU46KkhX2ubnyp/9vgLjerJz3i4e585wlbJ3tJmsR9FD9LYenEJtp7OCmjxzHVPPh5+FHP/BFeprsDNZaSClvzaC8/KY7uflLV/Lz/zh0hLXjhI8yEdRw5WHRK2NYdehptPH5/7nmLbV5KBmT6XCtE3FmlEnckjop7DuyEeyxeuHMmD2e5Xnj3jKHd0x5+2Byf22SfVVWUKj2nal1W7VuLSM1B7YVs3r5/g338bFAgfc8u43v//zBspHw6X//Ot+/7E6++5Ob31Q7WRl596eLzNamMZUxmmYkirrvwJTBH/70bp5a0cTuNhePr2rgvrOO5gfXi+jSVy+8jm9c9xDnXfKbA+4JSwR2gW4snrt6z27qQ1HWJCx4LGJP78m4aJ0Wvz++qpasFVpmTEZGvCyS+6Jbcr7PeBReXhjg0TMWHJBKXKr3t+cL/MX7ac778tWMVdfSOTJAMS322b0FN986/3rGHHUs7N2CXU9h1aFzzODR+ELS+olkTRtVkgs+5Tr4WirVmXpyOU4cfoZ1L17NRO5mghaVRU4V6/RQ2QiOSN+GSprW+DCr+/rQlTzr42M8YU2WI2alLIj95cMf/A9mvCq2IqiI6Jk3m8euLMaq+tBMhdqIHdMwcMxM4s/AeFAlZRcGkSOUYZ6kYnzk2AZuP20B53V1v6adiE0Yif40GKaBfb96eHuygKVW1P8XajuJNlhRIwVceRF1X3Xyh0g3drCrzU7IrzLlU9jU6WLjqlVceM2dB+2/kpSius5cnmcn7uL50L1cVztOYP1NbJx+mIGZQeLhEFXTAZxZOf5eO1+76Gd855Lb+c5Vf+C8a/7Al7976WHbOZTEJXaIM5vDrYNp8zDoq+EDZ34Ae9EFRYNgUszRQ82FNypJGemujeVwmFZGbQW+cIyTLq9KZ16ccVUFP8fH3FT15kjNTHH6dhG6fmpVHRe8QYrLlEe0M3+0gMNp4tFhq3uEUVsEw1bPztUfQa8Ve/dguovZKYOBed9kkfFNLFLHSjgPXZL4nZ/8mq9+76oD/jYqM2Rskk5004K53H/OKh4/pokHzlpBxmbHapis2ifODl0T/++Xzs3oq0r3JhrEvrpgtMDT6VvYlnGUQTPjAT9f/8VjnLxhF9++4U8H3DfeJJxYETfce84islboCBkkZ0y8Jewe6YgcrxZ9sHVePTfe+tjrd+wh5IIrf09fvYYK2FMzJGa5cOagVtqRaXlm/OqOpxmVpU7LB0ro5fD3H/lKGeneldNhy4vUbejFuTWMd0uW2V23s8nXxW+bn+Tze65n78Iq0uEMmz17AHBnNI4a8qIAuqLw+W9e8pp33NUpzvCj98V5PHIjVkVhJKthmibPuF+gMSzW1pwJndlde9FRaJ6roeLlX0Pvoza6kG1OjXHpPPBJ3IGcBNb50oXn4c2bDNVKKrRolJC9mj1pD/X5MKbdw4giSza1NC+HTwUgZVhZPn0rmdY5WPwSgNNZZG9rkmLiR/wy0MgtlrM49pIX3/L4/G+Td856eVf+5uUnV9wMwMcPf9nbkpjLCUTxpzI48hKl3PrOpl4PRYeZ5wjgcjmwFN4Z1MeI2wuSEgIgEbQyr/3w9a1vR9L7IamGvf97IpwHkx9cJUCB7rjxStwONxd95rXgXfvLBZf+/A09d9W6tax6aisAZx/+0rcln/j0P3P1E7fR8PIY1VLhfmXpHN53hCO5g1XV6MowTREdl/MOAgmJvH4IWri3Kh/8yH8x+dLnqYsZVPcJlOmYS+GKaw8PXvZ/UbL7UT/mLdD3Du5FM34njArlrahCUNad9jzfc8TaSPpKFEomCa/GttSDnC2V3+GDROa+cvuTb+r5GZeHlB1qErBidJitLc0kGhtpHUviQKFKSTCGlT0Jk3PS4ju32DQCHW6O7U7RNDkJkWcpAkHJwrC7I8jn7n7hNW2lZSq8O1vk3K6bWfuSnSfeu44P3v0oM/MBBRbmNVpjC3l4WTsnbb0XT1Y8UwXUVIZw4QJGjWtYHBWgbOHAwZ0uca8TiFGdKBDbO0xYM7EnkiSbi3gUC5pM84y4YazaRjCVpykaY9mAMHocRpSiPk7RTFAnAaiS3tdiiqxat5bfNnqoTsSpTqWYcVWR8i0l6zuTYO4RJtNx6qJ2ZmfdzBsV77xxSQudAxMsHs7TEArhT4uSlnFHkMuuv48fHeR7VMOFgaB+MtUC2n4O4va8G8XmwsynuLtjF2lXhqadIurV0+Tkkx/51FuqswYkv3wCb6bAQEakKjeOCgPCZfGR09NQLKK5vLhSJSyLI+d0zDjsQBJ/ShhsjRmDUX89GzdtRNE11kzWUxMXdHgp/xuLVB9KUgEfMEnLtM5G/UVGcguY3R3i7tY5fHf3HC4Y+g/2OQdo3reRSCzBabvF9z5yYgtf+8Wf33A7l63fwJLadtqmCrR2dfOLE+/hz+6nmT1gZdecn1J0TNOcGmEGP7257Rw1fRqGYqc1vxeLTJ8u1Ti/UZmuq4Zdwmm0q83BxT+9+4DfHzrldOaMj3LyDlgvtjE03cQjUecj+9UYA0Tts4i5BvGnTTLRKOv1Vs4ojlHQoG98/JDv8f1r7+PCb/wdiungu5ffyvUfX8upW2c4fWslgyTlEXte9+JZDDcn6EM/1OPesHTPqmF2KMScsSgzQ08RX5CntuRE2A98cNzXyBNHGXSMx+iYKNDb5OCj69by7K/EOdI0U6BzbBSB3ZYg4oaX9DlMZH/F/KEsOaOK903dzPPLvsSUKShql/T5qZJAgVmb7aDZHOv+5UL6+r/A7JBO49gE6xtfxptZiaIoTE6uZ9WU2INUE2zxJMm55zCmDzAHyKkxJn3JA57nk9tD1l2ZJ1mHVeD2DMeoiqcYf26A4iYfnu6X4Qv/yJBVrOs8Js2MABDLOWnaZqOrcyMuTWBWRLxFQsEIigmO2G+51VdN+Kt/z1evOryD769F3o2Uvyt/1VKiEmmezlT4M99BujeAa3/2AFkjhVrIo9jfmZTYiO/A9Omkz8U/fvkz70hbcGCkfKb67SkX/6/kH77wNd7/Ogb5/1YZ8dWVQYx6G2184b+vOvwNb0F+euUdZTqwwGic+qgE0TnC47tq3VoGGkQK+xJplJfKSv7WJE5l7+lttHPDTQ+9c23th4EQdyl888c/POJtRHWhjHmzsC1XixoTytdYUOWn1719JejCq+7gT2cuJ+ZSaJsyWTEywY5jvDROZQCTZlXMJzUvQmaj1Ro3/+ZpeueKNPNFQ0UYFBpgowQxnDxEdkLWUUqV1wnPpGmcHqGu52X653yK6kwcxYRjshbSNoWJIGixKYL71X27MlLxLMawF6GggV1pPGhbkzWSZSFsYNWn+MCmaWqiozzqfxkAizT2w14LUVkrflR/pa3GaIa8tYdgeh+uvACR2nMIWtFRGTWcHcqL9HdbC6pp0uQQpVV1ETvz+h3UJIRTI2L1MFkl5k6Jkqynyc5lP7/voM8HuPjaXxAv0eMpeYr7GeWtLhElL0YHsA7kadw1xNJBsdf0SirRtyo5mWodkNFolyVPU0go7K2B5dQ6BJf3GDupi8rae/+RA33KOMWcqU6I9hszJntmHcXdz73C0skm5o46y+OTfZtZc3d2bybpENHk/pmnCRshzuwN8GijlaQGx6QWo03vJJTIc9oOMRf/dFLbmzLIQSCwd80WBtCKfTPsyDzPuq06wcksH9p5OWfufIBkuhpvfgRyRcbMF/n8jltZuPfRck1z5k0C3Obdi8oZIf2vSikH2DZPRLCXDhi4JUhYiQ7NAD77te8ecP2Pr/0Z+8op7DGKCbGeJv0qt9y1/rDvcv5ld/Hdy28V77XoGHobLAKIzRBrOmsRzq/zrryXr/76ca799ZtzNB5MYtWtorRnxmTEjAIGNTJSPrkfwOwlP/s9X7rjed77zHYe/+S5nPDzBwAoyMxJX0a851hQJekQZVInbe8lMeNhPGJDHQ5hjLgo8AS7XYJmsnMygFOWnexPh7a/rFq3lu2LhC67sjfD0PCfaZKI7rZIGq3CbkdtNMJIQ5HakChF2mvXGPQJsLdici62olrOcIi5KgGA7/3kOpIy4NM2lWdlVwiLAWv2Jvn2b79D0BDfOCfbStYj3j2htGPxHM+c7iAGIoMnZ9OR5BuYwKR/hsfnVAJYf+3yjhnlF110Eccffzwul4uATFF7tQwNDXHuueficrmoq6vjG9/4BsVi8YBrnnnmGVauXIndbqezs5Obb775nXrld+WvUMasFmIuhaqkQU1CbDxF68E3niMp3/jhlVz+lYv59sUHiyu8fXEpXvL75bGE9gMseickJWsGMzawmUeGLutdObRcfv0dPLOylRmvysZVi9+xeueh+gAAa3aECMr6vLh+5BOkSojeXqlQlVDA/9bkHz785fK6LZUPvFMyGaiATcVd78xRfuX1fyyji2eSKu60MAbGq45cNPL7l/2eR089iqIKbVNFrKEEnqIdlxqh2iI0V6+sFw7JutsLrriDvS1WVMATnUJXCjREJX2S8+BOp1LUvz5qcOqOOEuGdGyJODPVSzgnbWFpQcVvqmyeBWc/fXf52pJUx7MkyGAxRJR70q9x/pVXH7StXFHBUIQzY90eoaHOHc+Tjr6AiYldIi/HXdYyevP+0jleREtGsOVkSrZP4fbfPf2a6wDCFjd5DWrjYGgZppv7qbJCnUMYP7VRO1ZJETdSo3HJDfcyWd9wwDNG6l+/zKLEoqKZBfKFJH/541386rwv4AiItNJwYZT87Aa0WBJHQaTJn/uRr73ucw8nOel0r0mYpIspCtVeasKCO95w1FHnEGnd6uRkJfLoOXIlIyVwqpq4yWPmQzRnDGKam/auBZwb/xCWdMm5onDxjXcf7lGvK1ueGC2XpDiTCbobX8JTt42CZvBgswR+nYLTtwtH1TOravn6TW8trXpTOs1otQVXHi66JcOnnzT45t0G+cgUlkk3p2zu4sQ9ORzGJNOh51i4+ykmoy0sHBbrP/4m8UK+d/nlPHbyCu49awHfvv61jsrv3HQrCYcAijyuSxrlJeR1q5X2JStfc89oo3B8zR8t4C6vkzfnLPjq965i1S0P8fjpK/jzySt5+qSj+N6N97ypZ7wR+cGVv2VvizgTZ4/H8afAagij0uI8+Hz96vmXl/WCpL2ik017FZ5auYBn33cy+xqtuPJw7qYRTt8WZ0W/TudQL9YJ4fxbkO6glmYcJXq1QxjlAN/+2Z/Y22xFNcETi1JlEWeKOy2cgaNV4t/zRgvM370etWoxAIVwHyH3sPjv+HJW7VqNXZpxo/H4AW0MWS0UVeFwqY2bGBKaYM2uCVr3/obf+a7hsaqXWKAFANjUOoc/r5nN5Lx1zNvlFR22nyiApahiMRYc8rv+2uQdM8rz+Twf+9jH+OIXv3jQ33Vd59xzzyWfz/Piiy9yyy23cPPNN/O971VQjfv7+zn33HM55ZRT2Lp1K1/5ylf47Gc/y2OPvfX6jnfl/5bccMP9bFh4oIJRsPz1R+mshRwRyS6StULOdfi66bcrxUADe1ucbJzfwL3db98z/K68vnzj14+z9uVdXHD5796xNvYFatje4ZbpboLC6crr7zri7XQV8mXAHoDk26yv/GuVVevW0tvoIO5UGG9+Z9fsRz/478SkPZd8k+mkb0ZKvMZqrnDEee5L8oPLb2dMcptZkkU0i496ax9eqzB66mKSrshbiYJ2zRJR6vmjGVRFgs95VS644taDtpG2ijnpKIhoJEAgmSZpKVJvqeGshEFeNake/xNVsRmw5KhKVrTAtqkiD1juw16Qhpjv0OfMpdfdzaRf9JtNKqiBFNinMgwrA7hlpDzltBELVpwIO9odhD0KjoKoEbdKmqcZ76GNjUtvuIe+RqFsewpxhj3tNDd14bfVgqZgK6r4EkI5Hq8SkasTzv5EOVOnoMGM6/Vp+Uo1+RajCBh0P3obybiJ4hZR11fcu3EmXmbuqDAad88Kvm1AyYFMAV0RfWhrdNNX04G9kKegWQjVBsqRcnRBvxZzwY+vOjRw3JuV9330ayQdIm03NrmF5rROzqoRdas0U1Oh0fIemfVXiprWhxPMH2shYRukOTnO72bZmFEyWDIC42C0SmXFp7/1ltu55e4X2dNZoe8qqio2Heb2J/BNT5QNg+O7UuhxjaH0HNbs2UMwBSPVGrmmOW+6zR9ecQffvebQzD9jdcI4PVYa5U3hEkf5wddZwtpE1K0Ix9du4Sh7K+dOY3s7/3XdHXz5xtv5rxveubO4t0NkA5y4y6RlWqaTW638z9XXv+69etZF1CUyXZ5bPZuLrr+Xr1/4M7rXnsC+JrEuR6s0slbonDAopsV+uDw9n8FjP1Z2AmZfhzZvvEbsrw2RJCFlht32burDJerCKiJusX9aYjkeqRbR7GSxibRLRMqNbAu1EaEI6IrCf19yYOngNT9/lJGaitn55FE1DNWoeLNw3JZB/JuG0fc+T9gxiQHsCueY3XUvffUafUveiytfWWe6VoOJnaLFwOXb+rp9+Nci75hR/sMf/pCvfvWrLF269KC/P/744+zevZvbbruNFStWcM4553DhhRdy/fXXk5cT6MYbb6Sjo4MrrriChQsX8p//+Z989KMf5aqrDp/qmcvliMfjB/zvXfm/K2PBxrICBDA5E/r/8W2OjGSNIkmpDE/WgC1deJ073p78qftJeheuJNzWye6H+t7Rtt6V/3dy9Y330Pntq3n4uBYKGnS1Hh6B/q3Kb25+kr7GSqpa0vO3aZQDBP7jO7z43lO56LKDG4dHSlatW8tYtTDGXk/ZejsSd5W4xNO0TQlrdrL2yNMzTgXE/HGlsqgWL+32frzWHCYGLRIheqa6UtaTdlaTtkF1ElrDIqI+cZgI/sc/+EWyr7JtGyIFMgHp5NecKOblLOl9CkNJY7dKzm63Ql4TUW/b+AAeGXVKuA6fDTIZEL8bwIxXKOH2dIqezAS+jEwDdtiJ5ZXye+1cMJf+RqEYV6VSOPOlOunDj+9YjTCqm8M5qj0z+ApVqIqKNSDabZkROtVMVQCAM97zUQbqxDN7Gq1cfMMDh30+UKZlchSFseQ2cqy2HIWiKOixEdKFKqxDeVqnTfIajNW8/Tly068eJiz7zpLKMuQRKfkTdS30O5ME7Q2oigWbLoyyUODIZgGtWreWftlPnnicdonwHQ5o1ClO7KXxOQgy/luRmUbBydw5XsDCdvZG11M91MW4U+Vb8+M4ssLYmgjaWXPme95WWx+94Fc8dOIs7jttGQ8ffywAp2zPs7xX8NpP+1RceVjVN8A5m/ZQnRTZD6+ccAz/c8mRoe7cX/bMEk6CJYMmjpzJ0RL0bTIYOOj1F133Sx5eu5jQfrpf0vParJP/LVK3aA1xp3DO/aOMe2Rtb+yc/PHPb+GRU5bxwNlL+c51lUyDr1/4M+yf/W8e+MDRLL7jT6xfLBwbf/d8EU03McxdOIzNOOQ8TbsOn0kw0yDmX0eoyJ9zt7Et8Ufa5Z4/VdNIT5Po32Bsmnndv+NPNT1cfqoVtBymYcHI1dKQFntx3mI5aAbgRFDs8z0NGid84WI2rlrAlE/Bn4Z1u+Is2dnHc73t/HZqAQ3dGi09Cuu2/pppf4HqbEs5Wp53LiOXfj+mYSEcOrid+dco/7/VlK9fv56lS5dSX1/x1p111lnE43F27dpVvub0008/4L6zzjqL9esPXzNy8cUX4/f7y/9rbW098h/wrvyvkUuuu50Xl4qoVMYKN//mrz+Tot67hIxHeAXj1Vami9l3tL3N9/fw9Wt/yXlX/OIdbedd+X8vq9at5b9v/jPrP/UB/u3edw6ltESNBhANvH7k7f+qnPrBj/LVC98aX/Gblf5WoUSNNVW/zpVvXUoR0oUjCZwFUeLisnce8XYiEmG5KpZEqdmHw7sejyWPqaRxFATnute7uHz9Bdf+jq4WodQuGxTh6Ij/0CCGq9atZTIgvuXPq4Te0RAx8UT3kslPM1n3Jxr6Rzhpd4Z5k9PYc8IRMFHlKHNI21IpgikJduU8vEI92CKM0pcWBdnbKgztYCLJYwvyVCUkervPwxU33ccjpy/i/jPncsE1dzEs03IXD+c5qk/s+4mDIK/vL0ONQseZM67TsXsrVRmRuj6lmuhKvkybF/FVyqD2Lu5kIqCya+ncwz67JNmSUS5pq/J5jWpVZCsUJ3cxubQZf1QAvO1uc/Djaw9do/5mJCLPQXs2hy8qqNpGG9rYrRXRTYMaezNeSWcV8R75spmpKjF2jTNJ9Pw+AAIOFUUxcWcqGQ9HQs76u28y6Vew6eAdi7E4vIaiKfrUrowQTIr5EPMeep6/UWlsb+cbv3iE71x/J586/weMV9lxFMCqQ1+DladOWo6hQGPExGLA3lYHG048lm9f+pvXf/hbkM985yKSDhtWHY7eZ3JUr5hn3XMOjtsAcOE1d7PtfWfz1FG17JjlZMJ35J2FR0r+9cvns3Gx+JbZk2K/KtHTvRG54Io7Of/K12a5nfWJT/PtS35LY3s7qc7lRF3QGIF/flxl1h7wjP2pbJRH/Id3WrznI18n7FGw6mCfjGCbSmLVBSDlBz76ZQZnCz17VU+ORMRJZPou7DMbATByjbjI45MsCHnLwR0APe2z+MtiHxuXLWDVurWcf8299H/mX3jg1A4mfQo1cVjQPUBsGlbt3szKPVtIzdTw/7V353FR1/kfwF8zwAzncMgNilxiiKCi0tQvtSS8ttVsWzVrNVtbjdpyLa88qt2SMLMs19pfv7K20tSyw7QND7AMPAgEL1RCQGVAzuG+5vP7Y4ZJUg7XGb6jvJ6PxzzE+X75fj8z7/kM857P9/P+xGb8HzxVk+Barz9usyIELWUjUPvL3xBZaLolXqUmWVKu0WjaJeQAjP/XaDSd7qPValFfX9/hsZcuXYqqqirjrbCw0MStJ0szfOpjSBrujd13mP7DohSeeulZnAgMRlakEscDQ7HWQpcoo5vHXxYnmPX4hd5+aJHrKzmfKS4w67lIb+H7Sfh68p1Y/O53ZjtHg6EIZFtid2igO5asMf1rqdgwsupX2oB6+5/wfY4PPj0WAdcG/chLobvNVcXsCvzafwgvNYwEd+TwHVH4fOIgPPjKhyh1kkEOwLqyDoV+p+F6Jg1RhurnAy41w71Uf4VdpZMdSgyj+J4VVfCuMFRDd+j8Ev5BEx7Cjt9HI3zecmi89F+e9LvchBHHDsDVULOtwkZ/jGXrPsey9fr148sVjmiy1o/M2zcBud7WyHPtvDjjq+s+Qb6HDawEYF3egjKrKhRDA3v5QFjj1zmhr7zx66XdK9Z9jrvTTmDFus87PXabRsNSo3aGtaq1TTawtdInrKeUF+BUfgyBxfrPZYV+Ht06Zne0jULb1tdjYF46AH1SXuwdgPcGZuGSeyncagxXLziYfhnGUk/99LjA4lYUFH+p/1nXjBOK83A1nLfOROeNHvU/+MXbMI++sgKq4AbcWa5PhIbmHYSXoZhdRR/TfgnnExCAtCG/fjlzdEgoVq35FN/eHYj0AU7YcV8U7k/KMFtC3taGy876kd6HUnSwbQbqbWww8/nO6/Y8vXwt4jcfwB+/+xmr37bsFT/+8PIHSB0cYfx/rZ1pX6/P/eOfOBCjr/EQl9kMn5NlsM3zg12T/nVT2sXKBNGj/gd5Xvp9nGu0UGkrAQAFHkpDAr0DabepIAdwx8lC2F10QJ/qYwCAEbWlmNuyxbjee0fTDl5evx1zPz+Ev6//de7+rCeexdJ/7sK+u6JQ4SCDX7nAvce0cK0F3GqAMdlnUV7pDL+8/dDa6t9/WhTBELU6iGY3uDhq/rsnzAJdV1K+ZMkSyGSyTm+nT582V1u7TalUQqVStbvRre3eiX/AXz/ej+ff/UbqppiMc4MXikbcB+cG033AITKXV1//BJ/HDcRXsRHY+vEhqZvTayw2w6WkV6p0+3Ue9+7bfTFlzcdmOY+90hNNVoBDI2B/vgF3ZJ7HyJxS3HlaP8pTeo1RHp0qCLVXDDZpHTtPXle8+m8sf307fAICUOSm/0XbhjoEXfgB6hz9KGxbbYSBhfoEs9LBHhUu+ucgMr8ZTg365e5KZJ1fCjrpgT9hWeLHUMdNhNbKHq0y/dJvoqIKchjWIP7DX6/6vTVvb0V2f0e0yoA9wzzRNG8h1r7T9d+1XH/9Y/cvKcV/bD9GKYDcCAWcDQMYl/rc2JSSJqX+iXE0rHLS0NyKZrRC19qIXMcA2Bc2wKtK6Cu8K01XAb3a8OXH7Tm1cGwogRA69LEqx+iSXXAr/QGuZZXGL0oq3U1/xciq9duhcZHBSgD25TVwbBaIqrHCCbEfHlrDFzQqF5OdT2P4QiP0UiMackvhEPwDrFpb4KiphYdhJmad3PTTVe6e8ijSBrnipwhX/G7qAgDAon/uwsNfH8ayNT2T7J7pr5937W54nCVufcxWBFUKPgEBmLNtG/bdPhRFbu44G2L6lW4Wb/wW+0cOgQ6Af4UWQ05lwUoICAA+Pl3XOSlz1ffd2wprMPKMftQ7L8DXuL1y2F240EcO53pgwPmTsGnRLyfXL8cZTrlK4xcAzdbXP5XkxbWb8f3dUdDaAVo7YOeovjjjq4B9ExCbmY/GmmK0ynWQCwV0TX0AAVgLQFFw9rrPZamu61lbuHAhZs+e3ek+QUFB3TqWt7c3Dh8+3O6+4uJi47a2f9vuu3IflUoFOxN/w0RkaRx0TagBYN9q3kvXiUzlhTc6LuRDNye53204MKQGl309sfx101ySfC3LEt/C7rRI9C9pRv9fLkHRor9U3k4/8IIij6tXoFi2diM+mTQMw3LrcVklQ8Jr3b+iSH+5fANcq+vQVF8PVb2+WNKxEB9MPHzBuF+5myusrGzQaF0EZQtw2s8GWbcFY93b3X+tJ769FbtHRaB/SSvijukzjlN97fFQB4XQgv/6Inbt24FFCd2fTqTx7wddRgmCixpxPr8GH41pwV1paQi4rP+QfNntxhKAtismVHWtaFSooGzS4nzNCdT7DsaeocGYsGMPAOAXb2us3tC90ffuqPAPRGZ1LYb8Uoex2TVID2pCXMp3kKEOVq0+sCvXwLlOX7Cuttk8BQ/zvezhXVkLF20Vpp3dA7fm2wFtKRwMy2fXm7DkS9ioP0Kb+ipU9YBtWSMazrTiz+UfQG6YNlHmKMMrb5m+Qrg6buINz1O/UXc98hDqMjJg36S/KudkoC/GS9oi84jfpC8od4+Zjv/ER5vx1p+nY1TaCTg16N9AG61tMOfF1V3+bombB4AS45J0mUG2WPruLuP2BStew9+rL2H89xnof1lg8fZaaFyB8MILaJFfRIlhELTZ5r9bmviF1zZj3YvPwL9fMJ579ClsSFgK25070a+0BY7aUgBy2Op8IDNMAXLQyfCf0AFY/F+dzfJc10i5h4cHBg4c2OlNoejeN3hqtRrZ2dkoKSkx3peUlASVSoXw8HDjPnv3tq8EnZSUBLVafT3NJropXVLYoF6ug8bG9EtYERF1x7Mr1+EvW340a0Lepq3YW/9i/QfJlCG+2PL7aGwbPwgr/nXtNd9zBwQbihhe3xVxbUXPQopaMCxXn/CkjBiIIpW7sTJ5qwxobJXjxdc/wc7fReOLKcNx/94srLqOhLxNkZt+pF8u9BWsC4cO73BfddzE60rIAeDva/6NPB/95y+FtgF3Zr8DXZkD/Mp1qFcAVW43dsVVta3++VXV6VDpp18SK6siBftcTiAmbye8K/TTDC54mvbKxOfXfgjnP61ASqQbdDIg+pcmDMnKhepyI4LPZmL4mXLoZMCu0UFI2Gi6LwOuVOLVthZ8PTyyvsFnHv8Lq1r9a7TcUYbVG03XN6ZOn41zvvp+EHTxIhzPO8Iv56hxebxi11v380B07CRjwdAapQyjH35I4hbdvJ56bwtSxw3HsVD9tIRLHt3r/y+v344LffSpYbkjkNU/8Kp9ViR+iu/Hx+BiHyu41QDhhhnC1joBn0pDoTfFfz87esGqN/Dgo08BAOKXrMYvfcMAAKOzdYAQqHIaDLmh6GLf1ku4R+zq8Fg3G7P17oKCApSXl6OgoACtra3IzMwEAISEhMDR0RFxcXEIDw/HI488gsTERGg0Gixfvhzx8fFQGoofzJs3D2+//TYWLVqEOXPmYN++fdi6dSu+/fZbczWbyGK88Ma7UjeBiKjHVDo7ANCPJNcqgcsu3nglsfPL5Veu24YNq/6K3z04+7rOVW7tBB3087YBIDPIHn9/Uz8CuWmyGjE5lShxscIawzzV5Qk3dtl+gb8f1KdPo9JBhp/uGIJVL5v+/f1MgAeCiy4i+EIxTtmNwTDD8pY/DPHBSze4VFhLsw10AKx1QD9tHhxtg1HWcAH9D30DGyUQUmSo0myGpQAnTp8CTJ+CFxY8iHsOnoSHVgd3rb4AWr0C2HXvICxfa/rR4zaVSjc0WRWiTzUgquXwzjmPCsPrpsxEy6Fd6dyAENxWmI3QIh2E7ATyfSPhUqefGlrhdGuvbHH6tgCEF5xCepgL5sVOkro5N7V5a/U1ADY89TCCoqK7/XsnQjxg31iCFHUIVndQsPH5hE14bfnjOHM+B8LKFjJZH9ydlgHD0uNoMuEyne7DB6H52Cl4V+oQdgGoDOyDHENS7t1QB5fK7hWrvBnIhBCi692u3+zZs/Hhhx9edf/+/fsxZswYAEB+fj7mz5+P5ORkODg4YNasWUhISID1FXMRkpOTsWDBApw8eRL+/v5YsWJFl5fQ/5ZWq4WzszOqqqo4v5yIiMgCPb9gBh7enQkASL3NGXN2pJn1fHvVg+BboUOjNbB93Aj8w7DG+cpFj2L0j0eQFeKFBR/t7eIo3VOUn4/31y+A3NoJS1+9+rORKaxcMAP378mEbTOgk+lH5Uuc5Tj5wBTMX/TyDR8/+fZB8KrU4XBYH9QPsEXVxSa41mth0ypw+5kmXFbJELptt1nnAScuexxWl/Mh1+nQ6GgLKN2wJNE8z+eVPpo8HCNyaqED8EO4HVxrmxGZ34KjIXZ4ZOfPJj/fPxZNw4TvsmDfBJz0l8OhUSDgssCuO/yw8P09Jj+fJUlcMhfTHp6PgIhhUjeFuqkoPx/np/4BLrU1AIC0qDA8+tmXJjv+93eNRt/LJTjlp0LymAh83fwA0CTwj8ZaONeex33/WmSyc5lDd/NQs42Ub9q0CZs2bep0n4CAAOza1fllB2PGjEFGRoYJW0ZERESWZkjUKGiTj8G+UeB8yACzn6/Q0xG+FVr8FOFuTMgB4CVDlemxJjyXT0AAnl9r3ikAL63bjJcXzcDw1OPod1lfSf6AOgwrTJCQA0DK8FD8cU8ORuaU4ajogzvPlcFa9+v2XF8HjDJzYa5Fr/zLrMfviOqP83Dwy/dxZ3YFRp/8dfWfChdHs5xveeJneBkzMHFXJsIv/PokV7lZ7rJfpnK9UzdIej4BAdg+ZABiD+q/oKp0NV2xRwA4HtYXfS+XIKSoGhXnSvG1j3482WnYp2gtv3WKIUu2JBoRERFRmwdnz8eeuGh8/fuheGnNR13/wg0qjhiKz++LQMwTXRdAulk8n7gZNgtX4avxYfg6LhR/XrDOZMde9faXSLvNGQAw/Iw+IT/V1xbpA1Q4HmiPi2HhJjuXpZky88+Y9NpmfB0bhNN9bZE+wAnf3+GLOv+BZjvn84mb8e29vx6/0RqIUd+Kpc/oVvD7BQtx1r8vypyc4R/avaLf3TVjxcuoUyphoxPoU1iH4bpjkMtbseLidHyg7P6l+ZbObJevWxJevk5ERER0Y1Y9PQe3ZxxFv5Jm7B/mAfW8VxDdQRV5Mo3XH7sXEw5eQI6/ElP2ZErdHKIO5R//GQon8yxlt/GRhzDmSAaa5TIcGRyFCl8rxJQfxGkPf8x97QeTn8+UupuHcqSciIiIiLr04pvvo2T6n7B9UjSe/PQAE/IeMGPle/jyviicih4idVOIOhUQMcxsNSUmLn4W5U4q2OgE+hXkwbbIHtlN9wKXr14u82bFkXIiIiIiIiKyWG88Ph3jDhwDANQqbNBobQWNhw8e+I9lL4vGkXIiIiIiIiK66T3zry1IH6ivs+DQ1Ay3ugY02tpI3CrTMVv1dSIiIiIiIiJTGPvmG/hizTJAJ4OsBRCKW+eCb16+TkRERERERGRivHydiIiIiIiIyMIxKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIokwKSciIiIiIiKSCJNyIiIiIiIiIolYS92AniCEAABotVqJW0JERERERES9QVv+2ZaPdqRXJOXV1dUAgL59+0rcEiIiIiIiIupNqqur4ezs3OF2megqbb8F6HQ6XLp0CU5OTpDJZFI3p0NarRZ9+/ZFYWEhVCqV1M2ha2CMLB9jZPkYo5sD42T5GCPLxxhZPsbI8t3MMRJCoLq6Gr6+vpDLO5453itGyuVyOfz9/aVuRrepVKqb7gXX2zBGlo8xsnyM0c2BcbJ8jJHlY4wsH2Nk+W7WGHU2Qt6Ghd6IiIiIiIiIJMKknIiIiIiIiEgiTMotiFKpxKpVq6BUKqVuCnWAMbJ8jJHlY4xuDoyT5WOMLB9jZPkYI8vXG2LUKwq9EREREREREVkijpQTERERERERSYRJOREREREREZFEmJQTERERERERSYRJOREREREREZFEmJQTERERERERSYRJuYXYsGED+vfvD1tbW8TExODw4cNSN6nXeuGFFyCTydrdBg4caNze0NCA+Ph49OnTB46OjnjggQdQXFwsYYt7hwMHDuC+++6Dr68vZDIZvvzyy3bbhRBYuXIlfHx8YGdnh9jYWJw9e7bdPuXl5Zg5cyZUKhVcXFzw2GOPoaampgcfxa2tqxjNnj37qr41fvz4dvswRuazevVqjBgxAk5OTvD09MSUKVOQk5PTbp/uvL8VFBRg0qRJsLe3h6enJ5577jm0tLT05EO5pXUnTmPGjLmqL82bN6/dPoyT+WzcuBGRkZFQqVRQqVRQq9XYvXu3cTv7kfS6ihH7kOVJSEiATCbDM888Y7yvN/UlJuUW4LPPPsPf/vY3rFq1Cj///DOioqIwbtw4lJSUSN20XmvQoEEoKioy3n788UfjtgULFuCbb77Btm3bkJKSgkuXLmHq1KkStrZ3qK2tRVRUFDZs2HDN7YmJiVi/fj3eeecdHDp0CA4ODhg3bhwaGhqM+8ycORMnTpxAUlISdu7ciQMHDuDxxx/vqYdwy+sqRgAwfvz4dn1r8+bN7bYzRuaTkpKC+Ph4pKWlISkpCc3NzYiLi0Ntba1xn67e31pbWzFp0iQ0NTXhp59+wocffohNmzZh5cqVUjykW1J34gQAc+fObdeXEhMTjdsYJ/Py9/dHQkIC0tPTcfToUdxzzz2YPHkyTpw4AYD9yBJ0FSOAfciSHDlyBO+++y4iIyPb3d+r+pIgyY0cOVLEx8cb/9/a2ip8fX3F6tWrJWxV77Vq1SoRFRV1zW2VlZXCxsZGbNu2zXjfqVOnBACRmpraQy0kAGLHjh3G/+t0OuHt7S3WrFljvK+yslIolUqxefNmIYQQJ0+eFADEkSNHjPvs3r1byGQycfHixR5re2/x2xgJIcSsWbPE5MmTO/wdxqhnlZSUCAAiJSVFCNG997ddu3YJuVwuNBqNcZ+NGzcKlUolGhsbe/YB9BK/jZMQQowePVo8/fTTHf4O49TzXF1dxXvvvcd+ZMHaYiQE+5Alqa6uFqGhoSIpKaldXHpbX+JIucSampqQnp6O2NhY431yuRyxsbFITU2VsGW929mzZ+Hr64ugoCDMnDkTBQUFAID09HQ0Nze3i9fAgQPRr18/xktCeXl50Gg07eLi7OyMmJgYY1xSU1Ph4uKC4cOHG/eJjY2FXC7HoUOHerzNvVVycjI8PT0RFhaG+fPno6yszLiNMepZVVVVAAA3NzcA3Xt/S01NxeDBg+Hl5WXcZ9y4cdBqte1GoMh0fhunNp988gnc3d0RERGBpUuXoq6uzriNceo5ra2t2LJlC2pra6FWq9mPLNBvY9SGfcgyxMfHY9KkSe36DND7/iZZS92A3q60tBStra3tXkwA4OXlhdOnT0vUqt4tJiYGmzZtQlhYGIqKivDiiy/irrvuwvHjx6HRaKBQKODi4tLud7y8vKDRaKRpMBmf+2v1o7ZtGo0Gnp6e7bZbW1vDzc2Nsesh48ePx9SpUxEYGIjc3FwsW7YMEyZMQGpqKqysrBijHqTT6fDMM8/gzjvvREREBAB06/1No9Fcs5+1bSPTulacAOChhx5CQEAAfH19kZWVhcWLFyMnJwdffPEFAMapJ2RnZ0OtVqOhoQGOjo7YsWMHwsPDkZmZyX5kITqKEcA+ZCm2bNmCn3/+GUeOHLlqW2/7m8SknOg3JkyYYPw5MjISMTExCAgIwNatW2FnZydhy4hubtOnTzf+PHjwYERGRiI4OBjJyckYO3ashC3rfeLj43H8+PF29TLI8nQUpyvrLAwePBg+Pj4YO3YscnNzERwc3NPN7JXCwsKQmZmJqqoqbN++HbNmzUJKSorUzaIrdBSj8PBw9iELUFhYiKeffhpJSUmwtbWVujmS4+XrEnN3d4eVldVVlQSLi4vh7e0tUavoSi4uLhgwYADOnTsHb29vNDU1obKyst0+jJe02p77zvqRt7f3VcUTW1paUF5ezthJJCgoCO7u7jh37hwAxqinPPnkk9i5cyf2798Pf39/4/3deX/z9va+Zj9r20am01GcriUmJgYA2vUlxsm8FAoFQkJCEB0djdWrVyMqKgpvvvkm+5EF6ShG18I+1PPS09NRUlKCYcOGwdraGtbW1khJScH69ethbW0NLy+vXtWXmJRLTKFQIDo6Gnv37jXep9PpsHfv3nbzXkg6NTU1yM3NhY+PD6Kjo2FjY9MuXjk5OSgoKGC8JBQYGAhvb+92cdFqtTh06JAxLmq1GpWVlUhPTzfus2/fPuh0OuMfY+pZFy5cQFlZGXx8fAAwRuYmhMCTTz6JHTt2YN++fQgMDGy3vTvvb2q1GtnZ2e2+PElKSoJKpTJeFko3pqs4XUtmZiYAtOtLjFPP0ul0aGxsZD+yYG0xuhb2oZ43duxYZGdnIzMz03gbPnw4Zs6cafy5V/UlqSvNkRBbtmwRSqVSbNq0SZw8eVI8/vjjwsXFpV0lQeo5CxcuFMnJySIvL08cPHhQxMbGCnd3d1FSUiKEEGLevHmiX79+Yt++feLo0aNCrVYLtVotcatvfdXV1SIjI0NkZGQIAOL1118XGRkZIj8/XwghREJCgnBxcRFfffWVyMrKEpMnTxaBgYGivr7eeIzx48eLoUOHikOHDokff/xRhIaGihkzZkj1kG45ncWourpaPPvssyI1NVXk5eWJPXv2iGHDhonQ0FDR0NBgPAZjZD7z588Xzs7OIjk5WRQVFRlvdXV1xn26en9raWkRERERIi4uTmRmZorvvvtOeHh4iKVLl0rxkG5JXcXp3Llz4qWXXhJHjx4VeXl54quvvhJBQUFi1KhRxmMwTua1ZMkSkZKSIvLy8kRWVpZYsmSJkMlk4vvvvxdCsB9Zgs5ixD5kuX5bFb839SUm5RbirbfeEv369RMKhUKMHDlSpKWlSd2kXmvatGnCx8dHKBQK4efnJ6ZNmybOnTtn3F5fXy+eeOIJ4erqKuzt7cX9998vioqKJGxx77B//34B4KrbrFmzhBD6ZdFWrFghvLy8hFKpFGPHjhU5OTntjlFWViZmzJghHB0dhUqlEo8++qiorq6W4NHcmjqLUV1dnYiLixMeHh7CxsZGBAQEiLlz51715SNjZD7Xig0A8cEHHxj36c772/nz58WECROEnZ2dcHd3FwsXLhTNzc09/GhuXV3FqaCgQIwaNUq4ubkJpVIpQkJCxHPPPSeqqqraHYdxMp85c+aIgIAAoVAohIeHhxg7dqwxIReC/cgSdBYj9iHL9dukvDf1JZkQQvTcuDwRERERERERteGcciIiIiIiIiKJMCknIiIiIiIikgiTciIiIiIiIiKJMCknIiIiIiIikgiTciIiIiIiIiKJMCknIiIiIiIikgiTciIiIiIiIiKJMCknIiIiIiIikgiTciIiIiIiIiKJMCknIiIiIiIikgiTciIiIiIiIiKJ/D86/yXl4i47+QAAAABJRU5ErkJggg==" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 63 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-11-26T14:12:23.264931Z", + "start_time": "2024-11-26T14:12:19.105751Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(12, 6))\n", + "for grid in detrended_diff_CHIRPS_all.keys():\n", + " plt.plot(range(len(detrended_diff_ERA5_all[grid])),detrended_diff_ERA5_all[grid], label=\"Detrended CHIRPS-TAMSAT Diff\")" + ], + "id": "6335ebcc4ed369f7", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 64 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "677c7463abae62e4" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/linear_model_historical_realtionship_reporting_precipitation.py b/src/scripts/climate_change/linear_model_historical_realtionship_reporting_precipitation.py new file mode 100644 index 0000000000..61d9b63453 --- /dev/null +++ b/src/scripts/climate_change/linear_model_historical_realtionship_reporting_precipitation.py @@ -0,0 +1,807 @@ +import joblib +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +import statsmodels.api as sm +from statsmodels.genmod.families import NegativeBinomial, Poisson +from statsmodels.genmod.generalized_linear_model import GLM +from sklearn.preprocessing import StandardScaler +from statsmodels.stats.outliers_influence import variance_inflation_factor +from sklearn.feature_selection import SelectKBest, f_regression + +ANC = True +daily_max = False +daily_total = False +if daily_total: + five_day = True + cumulative = True +else: + five_day = False + cumulative = False +feature_selection = False +use_all_weather = True +min_year_for_analysis = 2012 +absolute_min_year = 2011 +mask_threshold = -np.inf # accounts for scaling +use_percentile_mask_threshold = False + +poisson = False +log_y = True + +covid_months = range((2020 - min_year_for_analysis)* 12 + 4, (2020 - min_year_for_analysis)* 12 + 4 + 20) # Bingling's paper: disruption between April 2020 and Dec 2021, a period of 20 months +cyclone_freddy_months_phalombe = range((2023 - min_year_for_analysis)* 12 + 4, (2020 - min_year_for_analysis)* 12 + 4 + 14) # From news report and DHIS2, see disruption from April 2023 - June 2024, 14 months + +cyclone_freddy_months_thumbwe = range((2023 - min_year_for_analysis)* 12 + 3, (2020 - min_year_for_analysis)* 12 + 3 + 12) # From news report and DHIS2, see disruption from March 2023 - March 2024, 12 months + +model_filename = ( + f"best_model_{'ANC' if ANC else 'Reporting'}_prediction_" + f"{'5_day' if five_day else 'monthly'}_" + f"{'cumulative' if cumulative else ('max' if daily_max else 'total')}_" + f"{'poisson' if poisson else 'linear'}_precip.pkl" +) +print(model_filename) +model_filename_weather_model = ( + f"best_model_weather_" + f"{'5_day' if five_day else 'monthly'}_" + f"{'cumulative' if cumulative else ('max' if daily_max else 'total')}_" + f"{'poisson' if poisson else 'linear'}_precip.pkl" +) +print(model_filename_weather_model) +# # data is from 2011 - 2024 - for facility +if ANC: + monthly_reporting_by_facility = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv", index_col=0) + + +def build_model(X, y, poisson=False, log_y=False, X_mask_mm=0, feature_selection=False, k_best=None): + epsilon = 1 + + # Log-transform y with clipping for positivity + if log_y: + y = np.log(np.clip(y, epsilon, None)) + + # Apply mask to filter valid data + mask = (~np.isnan(X).any(axis=1) & ~np.isnan(y) & + (X[:, 0] >= X_mask_mm) & (y <= 1e4)) + X_filtered, y_filtered = X[mask], y[mask] + + # Feature selection step (optional) + if feature_selection: + if poisson: + raise ValueError("Feature selection using f_regression is only compatible with OLS regression.") + selector = SelectKBest(score_func=f_regression, k=k_best or 'all') + X_filtered = selector.fit_transform(X_filtered, y_filtered) + selected_features = selector.get_support() + else: + selected_features = np.ones(X.shape[1], dtype=bool) # Keep all features if no selection + + # Build the model + model = GLM(y_filtered, X_filtered, family=NegativeBinomial(), method='nm') if poisson else sm.OLS(y_filtered, + X_filtered) + model_fit = model.fit() + + return model_fit, model_fit.predict(X_filtered), mask, selected_features + + +def create_binary_feature(threshold, weather_data_df, recent_months): + binary_feature_list = [] + for facility in weather_data_df.columns: + facility_data = weather_data_df[facility] + for i in range(len(facility_data)): + facility_threshold = threshold[i] if hasattr(threshold, "__len__") else threshold + + if i >= recent_months: # only count for recent months, and have to discount the data kept in for this purpose. Also, first 12 months have no data to check back to + last_x_values = facility_data[i - recent_months:i] + binary_feature_list.append(1 if (last_x_values > facility_threshold).any() else 0) + + return binary_feature_list + +def stepwise_selection(X, y, log_y, poisson, p_value_threshold=0.05): + included = [] + current_aic = np.inf + + while True: + changed = False + + # Step 1: Try adding each excluded predictor and select the best one by AIC if significant + excluded = list(set(range(X.shape[1])) - set(included)) + new_aic = pd.Series(index=excluded, dtype=float) + for new_column in excluded: + subset_X = X[:, included + [new_column]] + results, y_pred, mask_ANC_data, _ = build_model(subset_X, y, poisson, log_y=log_y, X_mask_mm=mask_threshold) + new_aic[new_column] = results.aic + + # Add the predictor with the best AIC if it's better than the current model's AIC + if not new_aic.empty and new_aic.min() < current_aic: + best_feature = new_aic.idxmin() + included.append(best_feature) + current_aic = new_aic.min() + changed = True + print(current_aic) + + + # Exit if no changes were made in this iteration + if not changed: + break + included.sort() + results, y_pred, mask_ANC_data, _ = build_model(X[:, included], y, poisson, log_y=log_y, X_mask_mm=mask_threshold) + + return included, results, y_pred, mask_ANC_data + +def calculate_vif(X): + vif_data = pd.DataFrame() + vif_data["feature"] = X.columns + vif_data["VIF"] = [variance_inflation_factor(X.values, i) for i in range(X.shape[1])] + return vif_data + +def repeat_info(info, num_facilities, year_range, historical): + # Repeat facilities in alternating order for each month and year + repeated_info = [info[i % len(info)] for i in range(len(year_range) * 12 * num_facilities)] + + if historical: + return repeated_info[:-4 * num_facilities] # Exclude final 4 months for all facilities + else: + return repeated_info +# +### Try combine weather variables ## +if use_all_weather: + weather_data_monthly_original = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_ANC_lm.csv", + index_col=0) + + weather_data_five_day_cumulative_original = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facilities_with_ANC_five_day_cumulative.csv", + index_col=0) +############################################################################################## +########################## STEP 0: Tidy data ########################## +############################################################################################## +## Remove any columns that sum to 0 in the monthly reporting data (e.g. for inpatient data, may mean they don't have the facility) +zero_sum_columns = monthly_reporting_by_facility.columns[(monthly_reporting_by_facility.sum(axis=0) == 0)] +monthly_reporting_by_facility = monthly_reporting_by_facility.drop(columns=zero_sum_columns) + +if use_all_weather: + weather_data_monthly_df = weather_data_monthly_original.drop(columns=zero_sum_columns, errors='ignore') + nan_indices = np.isnan(weather_data_monthly_df) + + weather_data_five_day_cumulative_df = weather_data_five_day_cumulative_original.drop(columns=zero_sum_columns, errors='ignore') + + weather_data_monthly_df = weather_data_monthly_df.drop(weather_data_monthly_df.index[-2:]) + weather_data_five_day_cumulative_df = weather_data_five_day_cumulative_df.drop(weather_data_five_day_cumulative_df.index[-1:]) + + lag_1_month = weather_data_monthly_df.shift(1).values + lag_2_month = weather_data_monthly_df.shift(2).values + lag_3_month = weather_data_monthly_df.shift(3).values + lag_4_month = weather_data_monthly_df.shift(4).values + lag_9_month = weather_data_monthly_df.shift(9).values + + lag_1_month = lag_1_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_2_month = lag_2_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_3_month = lag_3_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_4_month = lag_4_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_9_month = lag_9_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + lag_1_5_day = weather_data_five_day_cumulative_df.shift(1).values + lag_2_5_day = weather_data_five_day_cumulative_df.shift(2).values + lag_3_5_day = weather_data_five_day_cumulative_df.shift(3).values + lag_4_5_day = weather_data_five_day_cumulative_df.shift(4).values + lag_9_5_day = weather_data_five_day_cumulative_df.shift(9).values + + lag_1_5_day = lag_1_5_day[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_2_5_day = lag_2_5_day[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_3_5_day = lag_3_5_day[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_4_5_day = lag_4_5_day[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_9_5_day = lag_9_5_day[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + # need for binary + lag_12_month = weather_data_monthly_df.shift(12).values + lag_12_month = lag_12_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + # mask covid months - don't need to do on lagged data, because the removal of these entries in the model will remove all rows + weather_data_monthly = weather_data_monthly_df # need to keep these seperate for the binary values later + weather_data_five_day_cumulative = weather_data_five_day_cumulative_df + + #weather_data_monthly.loc[covid_months, :] = np.nan + #weather_data_five_day_cumulative.loc[covid_months, :] = np.nan + # code if years need to be dropped + weather_data_monthly = weather_data_monthly.iloc[(min_year_for_analysis - absolute_min_year) * 12:] + weather_data_five_day_cumulative = weather_data_five_day_cumulative.iloc[(min_year_for_analysis - absolute_min_year) * 12:] + weather_data_monthly_flattened = weather_data_monthly.values.flatten() + weather_data_five_day_cumulative_flattened = weather_data_five_day_cumulative.values.flatten() + weather_data = np.vstack((weather_data_monthly_flattened,weather_data_five_day_cumulative_flattened)).T + +# # Mask COVID-19 months for reporting +monthly_reporting_by_facility.iloc[covid_months, :] = np.nan +# Mask for missing data with Cyclone Freddy +monthly_reporting_by_facility.loc[cyclone_freddy_months_phalombe, 'Phalombe Health Centre'] = 0 +monthly_reporting_by_facility.loc[cyclone_freddy_months_phalombe, 'Thumbwe Health Centre'] = 0 + +# Drop September 2024 in ANC/reporting data +monthly_reporting_by_facility = monthly_reporting_by_facility.drop(monthly_reporting_by_facility.index[-1]) +# code if years need to be dropped +monthly_reporting_by_facility = monthly_reporting_by_facility.iloc[(min_year_for_analysis-absolute_min_year)*12:] +# Linear regression +month_range = range(12) +num_facilities = len(monthly_reporting_by_facility.columns) +year_range = range(min_year_for_analysis, 2025, 1) # year as a fixed effect +year_repeated = [y for y in year_range for _ in range(12)] +year = year_repeated[:-4] +year_flattened = year*len(monthly_reporting_by_facility.columns) # to get flattened data +month = range(12) +month_repeated = [] +for _ in year_range: + month_repeated.extend(range(1, 13)) +month = month_repeated[:-4] +month_flattened = month*len(monthly_reporting_by_facility.columns) + +facility_flattened = list(range(len(monthly_reporting_by_facility.columns))) * len(month) + +# Flatten data +y = monthly_reporting_by_facility.values.flatten() +#y[np.isnan(y)] = 0 # if all of these are expected to report, then can I assume all 0? +if np.nanmin(y) < 1: + y += 1 # Shift to ensure positivity as taking log +y[y > 4e3] = np.nan +if use_percentile_mask_threshold: + mask_threshold = np.nanpercentile(weather_data, 90) + print(mask_threshold) + +# One-hot encode facilities +facility_encoded = pd.get_dummies(facility_flattened, drop_first=True) +# above below +weather_data_monthly_subsetted = weather_data_monthly_df.iloc[ + (min_year_for_analysis - absolute_min_year - 1) * 12:] +weather_data_monthly_original_flattened = weather_data_monthly_subsetted.values.flatten() +percentile_90 = np.nanpercentile(weather_data_monthly_original_flattened, 90) +above_below_X = lag_12_month > percentile_90 +# Prepare additional facility info +if ANC: + expanded_facility_info = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv", index_col=0) +else: + expanded_facility_info = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm.csv", index_col=0) +expanded_facility_info = expanded_facility_info.drop(columns=zero_sum_columns) + +expanded_facility_info = expanded_facility_info.T.reindex(columns=expanded_facility_info.index) + +zone_info_each_month = repeat_info(expanded_facility_info["Zonename"], num_facilities, year_range, historical = True) +zone_encoded = pd.get_dummies(zone_info_each_month, drop_first=True) +dist_info_each_month = repeat_info(expanded_facility_info["Dist"], num_facilities, year_range, historical = True) +dist_encoded = pd.get_dummies(dist_info_each_month, drop_first=True) +resid_info_each_month = repeat_info(expanded_facility_info['Resid'], num_facilities, year_range, historical = True) +resid_encoded = pd.get_dummies(resid_info_each_month, drop_first=True) +owner_info_each_month = repeat_info(expanded_facility_info['A105'], num_facilities, year_range, historical = True) +owner_encoded = pd.get_dummies(owner_info_each_month, drop_first=True) +ftype_info_each_month = repeat_info(expanded_facility_info['Ftype'], num_facilities, year_range, historical = True) +ftype_encoded = pd.get_dummies(ftype_info_each_month, drop_first=True) +altitude = [float(x) for x in repeat_info(expanded_facility_info['A109__Altitude'], num_facilities, year_range, historical = True)] +minimum_distance = [float(x) for x in repeat_info(expanded_facility_info['minimum_distance'], num_facilities, year_range, historical = True)] + +altitude = np.array(altitude) +altitude = np.where(altitude < 0, np.nan, altitude) +mean_altitude = round(np.nanmean(altitude)) +altitude = np.where(np.isnan(altitude), float(mean_altitude), altitude) +altitude = np.nan_to_num(altitude, nan=mean_altitude, posinf=mean_altitude, neginf=mean_altitude) +altitude = list(altitude) + +minimum_distance = np.nan_to_num(minimum_distance, nan=np.nan, posinf=np.nan, neginf=np.nan) # just in case + +########################## STEP 1: GENERATE PREDICTIONS OF ANC DATA ########################## + +############################################################################################## + +# Continuous columns that need to be standardized (weather_data, lag variables, altitude, minimum_distance) +X_continuous = np.column_stack([ + year_flattened, + month_flattened, + altitude, + np.array(minimum_distance) +]) + +X_categorical = np.column_stack([ + resid_encoded, + zone_encoded, + #dist_encoded, + owner_encoded, + #ftype_encoded, + #facility_encoded, +]) +scaler = StandardScaler() +X_continuous_scaled = scaler.fit_transform(X_continuous) +X_continuous_scaled = X_continuous +X_ANC_standardized = np.column_stack([X_continuous_scaled, X_categorical]) +# Create column names +# continuous_columns = ['Year', 'Month', 'Altitude', 'Minimum_Distance'] +# categorical_columns = [ +# f'Resid_{i}' for i in range(resid_encoded.shape[1]) +# ] + [ +# f'Zone_{i}' for i in range(zone_encoded.shape[1]) +# ] + [ +# f'Dist_{i}' for i in range(dist_encoded.shape[1]) +# ] + [ +# f'Owner_{i}' for i in range(owner_encoded.shape[1]) +# ] + [ +# f'Ftype_{i}' for i in range(ftype_encoded.shape[1]) +# ] + [ +# f'Facility_{i}' for i in range(facility_encoded.shape[1]) +# ] +# +# # Combine into a DataFrame +# columns = continuous_columns + categorical_columns +# df_combined = pd.DataFrame(X_ANC_standardized, columns=columns) +# +# # Standardize the continuous variables +# df_combined[continuous_columns] = (df_combined[continuous_columns] - df_combined[continuous_columns].mean()) / df_combined[continuous_columns].std() +# +# # Compute the correlation matrix +# correlation_matrix = df_combined.corr() +# correlation_matrix.to_csv('/Users/rem76/Desktop/Climate_change_health/Data/correlation_matrix_of_predictors.csv') + +# Display the correlation matrix + +#results, y_pred, mask_ANC_data, selected_features = build_model(X_ANC_standardized , y, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold, feature_selection = feature_selection) + +included, results, y_pred, mask_ANC_data = stepwise_selection(X_ANC_standardized , y, poisson = poisson, log_y=log_y,) +coefficients = results.params + +coefficient_names = ["year", "month", "altitude", "minimum_distance"] + list(resid_encoded.columns) + list(zone_encoded.columns) + \ + list(owner_encoded.columns) +coefficient_names = pd.Series(coefficient_names) +coefficient_names = coefficient_names[included] +coefficients_df = pd.DataFrame(coefficients, columns=['coefficients']) +continuous_coefficients = coefficients[:len(X_continuous_scaled[0])] +categorical_coefficients = coefficients[len(X_continuous_scaled[0]):] +means = scaler.mean_ +scales = scaler.scale_ +rescaled_continuous_coefficients = continuous_coefficients * scales +rescaled_coefficients = np.concatenate([rescaled_continuous_coefficients, categorical_coefficients]) +rescaled_coefficients_df = pd.DataFrame(rescaled_coefficients, columns=['rescaled coefficients']) +p_values = results.pvalues +p_values_df = pd.DataFrame(p_values, columns=['p_values']) +results_df = pd.concat([coefficient_names, coefficients_df, p_values_df], axis=1) + +results_df.to_csv('/Users/rem76/Desktop/Climate_change_health/Data/results_of_model_historical.csv') + +y_weather = np.exp(y_pred) + +print("ANC prediction", results.summary()) + +# plot +year_month_labels = np.array([f"{y}-{m}" for y, m in zip(year_flattened, month_flattened)]) +y_filtered = y[mask_ANC_data] +year_month_labels_filtered = year_month_labels[mask_ANC_data] +data_ANC_predictions = pd.DataFrame({ + 'Year_Month': year_month_labels_filtered, + 'y_filtered': y_filtered, + 'y_pred': np.exp(y_pred), + 'residuals': y_filtered - np.exp(y_pred) + }) + + +data_ANC_predictions = data_ANC_predictions.sort_values(by='Year_Month').reset_index(drop=True) +x_labels = data_ANC_predictions['Year_Month'][::num_facilities*12] + +# Set the xticks at corresponding positions +fig, axs = plt.subplots(1, 2, figsize=(14, 6)) +step = num_facilities * 12 +data_ANC_predictions_grouped = data_ANC_predictions.groupby('Year_Month').mean().reset_index() + +xticks = data_ANC_predictions['Year_Month'][::len(year_range)*num_facilities] +# Panel A: Actual data and predictions +axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_filtered'], color='#1C6E8C', alpha=0.5, label='Actual data') +axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_pred'], color='#9AC4F8', alpha=0.7, label='Predictions') +axs[0].scatter(data_ANC_predictions_grouped['Year_Month'], data_ANC_predictions_grouped['y_filtered'], color='red', alpha=0.5, label='Mean Actual data') +axs[0].scatter(data_ANC_predictions_grouped['Year_Month'], data_ANC_predictions_grouped['y_pred'], color='yellow', alpha=0.7, label='Mean Predictions') + +axs[0].set_xticks(xticks) +axs[0].set_xticklabels(xticks, rotation=45, ha='right') +axs[0].set_xlabel('Year') +axs[0].set_ylabel('Number of ANC visits') +axs[0].set_title('A: Monthly ANC Visits vs. Precipitation') +axs[0].legend(loc='upper left') + +# Panel B: Residuals + +axs[1].scatter(data_ANC_predictions['Year_Month'], (data_ANC_predictions['y_filtered'] - data_ANC_predictions['y_pred']), color='#9AC4F8', alpha=0.7, label='Residuals') +axs[1].scatter(data_ANC_predictions_grouped['Year_Month'], data_ANC_predictions_grouped['residuals'], + color='red', alpha=0.7, label='Mean Residuals') + +axs[1].set_xticks(xticks) +axs[1].set_xticklabels(xticks, rotation=45, ha='right') +axs[1].set_xlabel('Year') +axs[1].set_ylabel('Residuals') +axs[1].set_title('B: Residuals') +axs[1].legend(loc='upper left') +axs[1].set_ylim(top = 3000) +plt.tight_layout() +#plt.show() + + +############################################################################################## +########################## STEP 2 - USE THESE IN PREDICTIONS ########################## +############################################################################################## + + +# Continuous columns that need to be standardized (weather_data, lag variables, altitude, minimum_distance) +X_continuous = np.column_stack([ + weather_data, + weather_data[:,0]*weather_data[:,0], + weather_data[:,1] * weather_data[:,1], + weather_data[:, 0] * weather_data[:, 0] * weather_data[:, 0], + weather_data[:, 1] * weather_data[:, 1] * weather_data[:, 1], + weather_data[:, 1] * weather_data[:,0], + np.array(year_flattened), + np.array(month_flattened), + lag_1_month, + lag_2_month, + lag_3_month, + lag_4_month, + lag_9_month, + lag_1_5_day, + lag_2_5_day, + lag_3_5_day, + lag_4_5_day, + lag_9_5_day, + np.array(altitude), + np.array(minimum_distance)] +) + +X_categorical = np.column_stack([ + resid_encoded, + zone_encoded, + #dist_encoded, + owner_encoded, + #ftype_encoded, + #facility_encoded, + #np.array(above_below_X)[mask_ANC_data], + ]) + +scaler = StandardScaler() +X_continuous_scaled = scaler.fit_transform(X_continuous) +X_continuous_scaled = X_continuous + +X_weather_standardized = np.column_stack([X_continuous_scaled, X_categorical]) + +# results_of_weather_model, y_pred_weather, mask_all_data, selected_features = build_model(X_weather_standardized, y, poisson = poisson, log_y=log_y, +# X_mask_mm=mask_threshold, feature_selection = feature_selection) +included_weather, results_of_weather_model, y_pred_weather, mask_all_data = stepwise_selection(X_weather_standardized , y, poisson = poisson, log_y=log_y,) + +coefficient_names_weather = ["precip_monthly_total", "precip_5_day_max", "precip_monthly_total_2", "precip_5_day_max_2", + "precip_monthly_total_3", "precip_5_day_max_3", "5_day_monthly", "year", "month", + "lag_1_month", "lag_2_month", "lag_3_month", "lag_4_month", "lag_9_month", + "lag_1_5_day", "lag_2_5_day", "lag_3_5_day", "lag_4_5_day", "lag_9_month", + "altitude", "minimum_distance"] + \ + list(resid_encoded.columns) + list(zone_encoded.columns) + \ + list(owner_encoded.columns) +coefficient_names_weather = pd.Series(coefficient_names_weather) +coefficient_names_weather = coefficient_names_weather[included_weather] +print(coefficient_names_weather) +coefficients_weather = results_of_weather_model.params +coefficients_weather_df = pd.DataFrame(coefficients_weather, columns=['coefficients']) + +p_values_weather = results_of_weather_model.pvalues +p_values_weather_df = pd.DataFrame(p_values_weather, columns=['p_values']) +results_weather_df = pd.concat([coefficient_names_weather, coefficients_weather_df, p_values_weather_df, rescaled_coefficients_df], axis=1) +results_weather_df.to_csv('/Users/rem76/Desktop/Climate_change_health/Data/results_of_weather_model_historical.csv') + +print("All predictors", results_of_weather_model.summary()) +# +X_filtered = X_weather_standardized[mask_all_data] + +fig, axs = plt.subplots(1, 2, figsize=(10, 6)) + + +indices_ANC_data = np.where(mask_ANC_data)[0] +indices_all_data = np.where(mask_all_data)[0] +common_indices = np.intersect1d(indices_ANC_data, indices_all_data) +matched_y_pred = y_pred[np.isin(indices_ANC_data, common_indices)] +matched_y_pred_weather = y_pred_weather[np.isin(indices_all_data, common_indices)] +monthly_weather_predictions = X_filtered[:, 0][np.isin(indices_all_data, common_indices)] + + +axs[0].scatter(X_filtered[:, 0], y[mask_all_data], color='red', alpha=0.5, label = 'Non weather model') +axs[0].hlines(y = 0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color = 'black', linestyle = '--') +axs[0].scatter(X_filtered[:, 0], np.exp(y_pred_weather), label='Weather model', color="blue", alpha = 0.5) +axs[0].hlines(y=0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color='black', linestyle='--') +axs[0].set_ylabel('ANC visits') + +axs[1].scatter(monthly_weather_predictions, np.exp(matched_y_pred_weather) - np.exp(matched_y_pred), color='red', alpha=0.5, label = 'Residuals') +axs[1].hlines(y = 0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color = 'black', linestyle = '--') +axs[1].set_ylabel('Difference between weather and non-weather model') + +axs[0].set_xlabel('Monthly precipitation (mm)') +axs[1].set_xlabel('Monthly precipitation (mm)') + +axs[0].legend(loc='upper left', borderaxespad=0.) + + +plt.show() +## average of predictions + +data_weather_predictions = pd.DataFrame({ + 'Year': np.array(year_flattened)[mask_all_data], + 'Year_Month': year_month_labels_filtered, + 'y_pred_weather': np.exp(matched_y_pred_weather), + 'y_pred_no_weather': np.exp(matched_y_pred), + 'difference': np.exp(matched_y_pred) - np.exp(matched_y_pred_weather) +}) + +data_weather_predictions_grouped = data_weather_predictions.groupby('Year', as_index=False).sum() + +fig, ax = plt.subplots(figsize=(7, 7)) + +ax.scatter(data_weather_predictions_grouped['Year'], + data_weather_predictions_grouped['difference'], + color='#823038', alpha=0.7,) + +ax.axhline(y=0, color='black', linestyle='--', linewidth=1) + +y_max = max(abs(data_weather_predictions_grouped['difference'])) + 50 +ax.set_ylim(-y_max, y_max) + +ax.set_xlabel('Year') +ax.set_ylabel('Difference in Predicted ANC Services (Without vs. With Precipitation)') +ax.set_xticks(data_weather_predictions_grouped['Year']) +ax.set_xticklabels(data_weather_predictions_grouped['Year'], rotation=45, ha='right') +#ax.legend(loc='upper left') + +plt.show() + +plt.tight_layout() +plt.show() +## save historical predictions +full_data_weather_predictions_historical = pd.DataFrame({ + 'Year': np.array(year_flattened)[mask_all_data], + 'Month': np.array(month_flattened)[mask_all_data], + 'Facility_ID': np.array(facility_flattened)[mask_all_data], + 'Altitude': np.array(altitude)[mask_all_data], + 'Zone': np.array(zone_info_each_month)[mask_all_data], + 'District': np.array(dist_info_each_month)[mask_all_data], + 'Resid': np.array(resid_info_each_month)[mask_all_data], + 'Owner': np.array(owner_info_each_month)[mask_all_data], + 'Facility_Type': np.array(ftype_info_each_month)[mask_all_data], + 'Precipitation': X_weather_standardized[mask_all_data,0], + 'Lag_1_Precipitation': np.array(lag_1_month)[mask_all_data], + 'Lag_2_Precipitation': np.array(lag_2_month)[mask_all_data], + 'Lag_3_Precipitation': np.array(lag_3_month)[mask_all_data], + 'Lag_4_Precipitation': np.array(lag_4_month)[mask_all_data], + 'Predicted_Weather_Model': np.exp(matched_y_pred_weather), + 'Predicted_No_Weather_Model': np.exp(matched_y_pred), + 'Difference_in_Expectation': np.exp(matched_y_pred_weather) - np.exp(matched_y_pred), +}) +full_data_weather_predictions_historical.to_csv('/Users/rem76/Desktop/Climate_change_health/Data/results_of_ANC_model_historical_predictions.csv') + + +############### ADD IN CMIP DATA ########################### +def get_weather_data(ssp_scenario, model_type): + weather_data_prediction_five_day_cumulative_original = pd.read_csv( + f"{data_path}Precipitation_data/Downscaled_CMIP6_data_CIL/{ssp_scenario}/{model_type}_window_prediction_weather_by_facility.csv", + dtype={'column_name': 'float64'} + ) + weather_data_prediction_five_day_cumulative_original = weather_data_prediction_five_day_cumulative_original.drop( + weather_data_prediction_five_day_cumulative_original.columns[0], axis=1 + ) # first column are date/months + weather_data_prediction_monthly_original = pd.read_csv( + f"{data_path}Precipitation_data/Downscaled_CMIP6_data_CIL/{ssp_scenario}/{model_type}_monthly_prediction_weather_by_facility.csv", + dtype={'column_name': 'float64'} + ) + weather_data_prediction_monthly_original = weather_data_prediction_monthly_original.drop( + weather_data_prediction_monthly_original.columns[0], axis=1 + ) # first column are date/months + weather_data_prediction_monthly_df = weather_data_prediction_monthly_original.drop(columns=zero_sum_columns) + weather_data_prediction_five_day_cumulative_df = weather_data_prediction_five_day_cumulative_original.drop( + columns=zero_sum_columns) + + return weather_data_prediction_five_day_cumulative_df, weather_data_prediction_monthly_df +model_types = ['lowest', 'mean', 'highest'] +# Configuration and constants +min_year_for_analysis = 2025 +absolute_min_year = 2024 +max_year_for_analysis = 2071 +data_path = "/Users/rem76/Desktop/Climate_change_health/Data/" + +# Define SSP scenario +ssp_scenarios = ["ssp126","ssp245", "ssp585"] + +# Load and preprocess weather data +for ssp_scenario in ssp_scenarios: + for model_type in model_types: + print(ssp_scenario, model_type) + weather_data_prediction_five_day_cumulative_df, weather_data_prediction_monthly_df = get_weather_data(ssp_scenario, + model_type) + lag_1_month_prediction = weather_data_prediction_monthly_df.shift(1).values + lag_2_month_prediction = weather_data_prediction_monthly_df.shift(2).values + lag_3_month_prediction = weather_data_prediction_monthly_df.shift(3).values + lag_4_month_prediction = weather_data_prediction_monthly_df.shift(4).values + lag_9_month_prediction = weather_data_prediction_monthly_df.shift(9).values + + lag_1_month_prediction = lag_1_month_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_2_month_prediction = lag_2_month_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_3_month_prediction = lag_3_month_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_4_month_prediction = lag_4_month_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_9_month_prediction = lag_9_month_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + lag_1_5_day_prediction = weather_data_prediction_five_day_cumulative_df.shift(1).values + lag_2_5_day_prediction = weather_data_prediction_five_day_cumulative_df.shift(2).values + lag_3_5_day_prediction = weather_data_prediction_five_day_cumulative_df.shift(3).values + lag_4_5_day_prediction = weather_data_prediction_five_day_cumulative_df.shift(4).values + lag_9_5_day_prediction = weather_data_prediction_five_day_cumulative_df.shift(9).values + + lag_1_5_day_prediction = lag_1_5_day_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_2_5_day_prediction = lag_2_5_day_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_3_5_day_prediction = lag_3_5_day_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_4_5_day_prediction = lag_4_5_day_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + lag_9_5_day_prediction = lag_9_5_day_prediction[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + weather_data_prediction_five_day_cumulative = weather_data_prediction_five_day_cumulative_df # keep these seperate for binary features + + # need for binary comparison + lag_12_month = weather_data_prediction_monthly_df.shift(12).values + lag_12_month = lag_12_month[(min_year_for_analysis - absolute_min_year) * 12:].flatten() + + weather_data_prediction_monthly = weather_data_prediction_monthly_df # keep these seperate for binary features + + weather_data_prediction_five_day_cumulative = weather_data_prediction_five_day_cumulative.iloc[(min_year_for_analysis - absolute_min_year) * 12:] + weather_data_prediction_monthly = weather_data_prediction_monthly.iloc[(min_year_for_analysis - absolute_min_year) * 12:] + weather_data_prediction_monthly_flattened = weather_data_prediction_monthly.values.flatten() + weather_data_prediction_five_day_cumulative_flattened = weather_data_prediction_five_day_cumulative.values.flatten() + weather_data_prediction_flatten = np.vstack((weather_data_prediction_monthly_flattened, weather_data_prediction_five_day_cumulative_flattened)).T + num_facilities = len(weather_data_prediction_monthly.columns) + + missing_facility = [col for col in expanded_facility_info.index if col not in weather_data_prediction_monthly.columns] + expanded_facility_info = expanded_facility_info.drop(missing_facility) + year_range_prediction = range(min_year_for_analysis, max_year_for_analysis) + month_repeated_prediction = [m for _ in year_range_prediction for m in range(1, 13)] + year_flattened_prediction = np.repeat(year_range_prediction, 12 * num_facilities) + month_flattened_prediction = month_repeated_prediction * num_facilities + facility_flattened_prediction = np.tile(range(num_facilities), len(year_flattened_prediction) // num_facilities) + # Encode facilities and create above/below average weather data + facility_encoded_prediction = pd.get_dummies(facility_flattened_prediction, drop_first=True) + + # Load and preprocess facility information + zone_info_prediction = repeat_info(expanded_facility_info["Zonename"], num_facilities, year_range_prediction, historical = False) + zone_encoded_prediction = pd.get_dummies(zone_info_prediction, drop_first=True) + dist_info_prediction = repeat_info(expanded_facility_info["Dist"], num_facilities, year_range_prediction, historical=False) + dist_encoded_prediction = pd.get_dummies(dist_info_prediction, drop_first=True) + resid_info_prediction = repeat_info(expanded_facility_info['Resid'], num_facilities, year_range_prediction, historical = False) + resid_encoded_prediction = pd.get_dummies(resid_info_prediction, drop_first=True) + owner_info_prediction = repeat_info(expanded_facility_info['A105'], num_facilities, year_range_prediction, historical = False) + owner_encoded_prediction = pd.get_dummies(owner_info_prediction, drop_first=True) + ftype_info_prediction = repeat_info(expanded_facility_info['Ftype'], num_facilities, year_range_prediction, historical = False) + ftype_encoded_prediction = pd.get_dummies(ftype_info_prediction, drop_first=True) + altitude_prediction = [float(x) for x in repeat_info(expanded_facility_info['A109__Altitude'],num_facilities, year_range_prediction, historical = False)] + minimum_distance_prediction = [float(x) for x in repeat_info(expanded_facility_info['minimum_distance'],num_facilities, year_range_prediction, historical = False)] + # minimum_distance_prediction = np.nan_to_num(minimum_distance_prediction, nan=np.nan, posinf=np.nan, neginf=np.nan) # just in case + + altitude_prediction = np.array(altitude_prediction) + altitude_prediction = np.where(altitude_prediction < 0, np.nan, altitude_prediction) + mean_altitude_prediction = round(np.nanmean(altitude_prediction)) + altitude_prediction = np.where(np.isnan(altitude_prediction), float(mean_altitude), altitude_prediction) + altitude_prediction = np.nan_to_num(altitude_prediction, nan=mean_altitude_prediction, posinf=mean_altitude_prediction, neginf=mean_altitude_prediction) + altitude_prediction = list(altitude_prediction) + + minimum_distance_prediction = np.nan_to_num(minimum_distance_prediction, nan=np.nan, posinf=np.nan, neginf=np.nan) # just in case + # Weather data + + X_continuous_weather = np.column_stack([ + weather_data_prediction_flatten, + np.array(year_flattened_prediction), + np.array(month_flattened_prediction), + lag_1_month_prediction, + lag_2_month_prediction, + lag_3_month_prediction, + lag_4_month_prediction, + lag_9_month_prediction, + lag_1_5_day_prediction, + lag_2_5_day_prediction, + lag_3_5_day_prediction, + lag_4_5_day_prediction, + lag_9_5_day_prediction, + altitude_prediction, + minimum_distance_prediction + ]) + + X_categorical_weather = np.column_stack([ + resid_encoded_prediction, + zone_encoded_prediction, + #dist_encoded_prediction, + owner_encoded_prediction, + #ftype_encoded_prediction, + #facility_encoded_prediction + ]) + + scaler_weather = StandardScaler() + X_continuous_weather_scaled = scaler_weather.fit_transform(X_continuous_weather) + X_continuous_weather_scaled = X_continuous_weather + X_basis_weather = np.column_stack([X_continuous_weather_scaled, X_categorical_weather]) + + X_basis_weather_filtered = X_basis_weather[X_basis_weather[:, 0] > mask_threshold] + + X_basis_weather_filtered = X_basis_weather_filtered[:,included_weather] # account for model selection in previous steps + # format output + year_month_labels = np.array([f"{y}-{m}" for y, m in zip(X_basis_weather_filtered[:, 2], X_basis_weather[:, 3])]) + predictions_weather = results_of_weather_model.predict(X_basis_weather_filtered) + + data_weather_predictions = pd.DataFrame({ + 'Year_Month': year_month_labels, + 'y_pred_weather': np.exp(predictions_weather) + }) + + + X_continuous_ANC = np.column_stack([ + np.array(year_flattened_prediction), + np.array(month_flattened_prediction), + altitude_prediction, + minimum_distance_prediction + ]) + + X_categorical_ANC = np.column_stack([ + resid_encoded_prediction, + zone_encoded_prediction, + #dist_encoded_prediction, + owner_encoded_prediction, + #ftype_encoded_prediction, + #facility_encoded_prediction + ]) + + scaler_ANC = StandardScaler() + X_continuous_ANC_scaled = scaler_ANC.fit_transform(X_continuous_ANC) + X_continuous_ANC_scaled = X_continuous_ANC + + X_bases_ANC_standardized = np.column_stack([X_continuous_ANC_scaled, X_categorical_ANC]) + X_bases_ANC_standardized = X_bases_ANC_standardized[:,included] # account for model selection in previous steps + y_pred_ANC = results.predict(X_bases_ANC_standardized) + predictions = np.exp(predictions_weather) - np.exp(y_pred_ANC[X_basis_weather[:, 0] > mask_threshold]) + data_weather_predictions['y_pred_no_weather'] = np.exp(y_pred_ANC[X_basis_weather[:, 0] > mask_threshold]) + + data_weather_predictions['difference_in_expectation'] = predictions + data_weather_predictions['weather'] = X_basis_weather[X_basis_weather[:, 0] > mask_threshold, 0] + data_weather_predictions_grouped = data_weather_predictions.groupby('Year_Month').mean().reset_index() + + # Plotting results + fig, axs = plt.subplots(1, 2, figsize=(14, 6)) + #axs[0].scatter(data_weather_predictions['Year_Month'], data_weather_predictions['difference_in_expectation'], color='#9AC4F8', alpha=0.1, label ='Predictions from weather model') + axs[0].scatter(data_weather_predictions_grouped['Year_Month'], data_weather_predictions_grouped['difference_in_expectation'], color='red', alpha=0.7, label='Mean of predictions') + axs[0].set_xlabel('Year/Month') + xticks = data_weather_predictions['Year_Month'][::len(year_range) * 12 * num_facilities] + axs[0].set_xticks(xticks) + axs[0].set_xticklabels(xticks, rotation=45, ha='right') + axs[0].set_ylabel('Difference Predicted ANC visits due to rainfall') + axs[0].legend(loc='upper left') + plt.show() + + fig, axs = plt.subplots(1, 2, figsize=(14, 6)) + + axs[0].scatter(data_weather_predictions['weather'],data_weather_predictions['difference_in_expectation'], color='#9AC4F8', alpha=0.1, + label='Predictions') + + axs[0].set_xlabel('Precipitation (mm)') + axs[0].set_ylabel('Difference in of ANC visits between weather and non-weather model') + + plt.tight_layout() + plt.show() + # Format output: Add all relevant X variables + full_data_weather_predictions = pd.DataFrame({ + 'Year': year_flattened_prediction[X_basis_weather[:, 0] > mask_threshold], + 'Month': np.array(month_flattened_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Facility_ID': facility_flattened_prediction[X_basis_weather[:, 0] > mask_threshold], + 'Altitude': np.array(altitude_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Zone': np.array(zone_info_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'District':np.array(dist_info_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Resid': np.array(resid_info_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Owner': np.array(owner_info_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Facility_Type': np.array(ftype_info_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Precipitation': X_basis_weather[X_basis_weather[:, 0] > mask_threshold, 0], + 'Lag_1_Precipitation': np.array(lag_1_month_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Lag_2_Precipitation': np.array(lag_2_month_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Lag_3_Precipitation': np.array(lag_3_month_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Lag_4_Precipitation': np.array(lag_4_month_prediction)[X_basis_weather[:, 0] > mask_threshold], + 'Predicted_Weather_Model': np.exp(predictions_weather), + 'Predicted_No_Weather_Model': np.exp(y_pred_ANC[X_basis_weather[:, 0] > mask_threshold]), + 'Difference_in_Expectation': predictions, + }) + + #Save the results + full_data_weather_predictions.to_csv(f"{data_path}weather_predictions_with_X_{ssp_scenario}_{model_type}.csv", index=False) + + X_basis_weather_filtered = pd.DataFrame(X_basis_weather_filtered) + + # Save to CSV + X_basis_weather_filtered.to_csv(f'/Users/rem76/Desktop/Climate_change_health/Data/X_basis_weather_filtered_predictions_{ssp_scenario}_{model_type}.csv', index=False) diff --git a/src/scripts/climate_change/linear_model_historical_relationship_reporting_precipitation_missing_data.py b/src/scripts/climate_change/linear_model_historical_relationship_reporting_precipitation_missing_data.py new file mode 100644 index 0000000000..655fd9a9ec --- /dev/null +++ b/src/scripts/climate_change/linear_model_historical_relationship_reporting_precipitation_missing_data.py @@ -0,0 +1,360 @@ +import joblib +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +import statsmodels.api as sm +from statsmodels.genmod.families import Binomial +from statsmodels.genmod.generalized_linear_model import GLM + +min_year_for_analyis = 2015 +absolute_min_year = 2011 +mask_threshold = 0 +use_percentile_mask_threshold = False +log_y = False # will use a binary outcome + +covid_months = range((2020 - min_year_for_analyis)* 12 + 4, (2020 - min_year_for_analyis)* 12 + 4 + 20) # Bingling's paper: disruption between April 2020 and Dec 2021, a period of 20 months +cyclone_freddy_months_phalombe = range((2023 - min_year_for_analyis)* 12 + 4, (2020 - min_year_for_analyis)* 12 + 4 + 14) # From news report and DHIS2, see disruption from April 2023 - June 2024, 14 months +cyclone_freddy_months_thumbwe = range((2023 - min_year_for_analyis)* 12 + 3, (2020 - min_year_for_analyis)* 12 + 3 + 12) # From news report and DHIS2, see disruption from March 2023 - March 2024, 12 months + +############# Read in data ########### +# # data is from 2011 - 2024 - for facility +monthly_reporting_by_facility = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv", index_col=0) +### Combine weather variables ## +weather_data_monthly = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_ANC_lm.csv", + index_col=0) + +weather_data_five_day_cumulative = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facilities_with_ANC_five_day_cumulative.csv", + index_col=0) + + +def build_model(X, y, X_mask_mm=0): + + mask = (~np.isnan(X).any(axis=1) & ~np.isnan(y) & (X[:, 0] >= X_mask_mm)) + model = sm.GLM(y[mask], X[mask], family=Binomial()) + model_fit = model.fit() + return model_fit, model_fit.predict(X[mask]), mask + +def create_binary_feature(threshold, weather_data_df, recent_months): + binary_feature_list = [] + for facility in weather_data_df.columns: + facility_data = weather_data_df[facility] + + for i in range(len(facility_data)): + facility_threshold = threshold[i] if hasattr(threshold, "__len__") else threshold + + if i >= recent_months: + last_x_values = facility_data[i - recent_months:i] + binary_feature_list.append(1 if (last_x_values > facility_threshold).any() else 0) + else: + binary_feature_list.append(np.nan) + + return binary_feature_list + + + +############################################################################################## +########################## STEP 0: Tidy data ########################## +############################################################################################## +## Remove any columns that sum to 0 in the monthly reporting data (e.g. for inpatient data, may mean they don't have the facility) +zero_sum_columns = monthly_reporting_by_facility.columns[(monthly_reporting_by_facility.sum(axis=0) == 0)] +monthly_reporting_by_facility = monthly_reporting_by_facility.drop(columns=zero_sum_columns) + +# Prep weather data +weather_data_monthly = weather_data_monthly.drop(columns=zero_sum_columns, errors='ignore') +weather_data_five_day_cumulative = weather_data_five_day_cumulative.drop(columns=zero_sum_columns, errors='ignore') + +weather_data_monthly = weather_data_monthly.drop(weather_data_monthly.index[-2:]) +weather_data_five_day_cumulative = weather_data_five_day_cumulative.drop(weather_data_five_day_cumulative.index[-1:]) + + # code if years need to be dropped +weather_data_monthly = weather_data_monthly.iloc[(min_year_for_analyis - absolute_min_year) * 12:] +weather_data_five_day_cumulative = weather_data_five_day_cumulative.iloc[(min_year_for_analyis - absolute_min_year) * 12:] +weather_data_monthly_flattened = weather_data_monthly.values.flatten() +weather_data_five_day_cumulative_flattened = weather_data_five_day_cumulative.values.flatten() +weather_data = np.vstack((weather_data_monthly_flattened,weather_data_five_day_cumulative_flattened)).T + + +# Drop September 2024 in ANC/reporting data +monthly_reporting_by_facility = monthly_reporting_by_facility.drop(monthly_reporting_by_facility.index[-1]) +# code if years need to be dropped +monthly_reporting_by_facility = monthly_reporting_by_facility.iloc[(min_year_for_analyis-absolute_min_year)*12:] +# Linear regression +month_range = range(12) +num_facilities = len(monthly_reporting_by_facility.columns) +year_range = range(min_year_for_analyis, 2025, 1) # year as a fixed effect +year_repeated = [y for y in year_range for _ in range(12)] +year = year_repeated[:-4] +year_flattened = year*len(monthly_reporting_by_facility.columns) # to get flattened data +month = range(12) +month_repeated = [] +for _ in year_range: + month_repeated.extend(range(1, 13)) +month = month_repeated[:-4] +month_flattened = month*len(monthly_reporting_by_facility.columns) + +facility_flattened = list(range(len(monthly_reporting_by_facility.columns))) * len(month) + +# Flatten data +y = monthly_reporting_by_facility.values.flatten() +#y[np.isnan(y)] = 0 # if all of these are expected to report, then can I assume all 0? +y[~np.isnan(y)] = 0 +y[np.isnan(y)] = 1 # create binary outcome +print(y) + +if use_percentile_mask_threshold: + mask_threshold = np.nanpercentile(weather_data, 90) + print(mask_threshold) + +# One-hot encode facilities +facility_encoded = pd.get_dummies(facility_flattened, drop_first=True) + + # Above/below average for each month +grouped_data = pd.DataFrame({ + 'facility': facility_flattened, + 'month': month_flattened, + 'weather_data': weather_data_monthly_flattened + }).groupby(['facility', 'month'])['weather_data'].mean().reset_index() + +above_below_X = create_binary_feature(np.nanpercentile(weather_data_monthly_flattened, 90), weather_data_monthly, 12) + +# Prepare additional facility info +expanded_facility_info = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv", index_col=0) +expanded_facility_info = expanded_facility_info.drop(columns=zero_sum_columns) + +expanded_facility_info = expanded_facility_info.T.reindex(columns=expanded_facility_info.index) + +def repeat_info(info, num_facilities, year_range): + repeated_info = [i for i in info for _ in range(12) for _ in year_range] + return repeated_info[:-4 * num_facilities] # Exclude first final months (Sept - Dec 2024) + +zone_info_each_month = repeat_info(expanded_facility_info["Zonename"], num_facilities, year_range) +zone_encoded = pd.get_dummies(zone_info_each_month, drop_first=True) +resid_info_each_month = repeat_info(expanded_facility_info['Resid'], num_facilities, year_range) +resid_encoded = pd.get_dummies(resid_info_each_month, drop_first=True) +owner_info_each_month = repeat_info(expanded_facility_info['A105'], num_facilities, year_range) +owner_encoded = pd.get_dummies(owner_info_each_month, drop_first=True) +ftype_info_each_month = repeat_info(expanded_facility_info['Ftype'], num_facilities, year_range) +ftype_encoded = pd.get_dummies(ftype_info_each_month, drop_first=True) +altitude = [float(x) for x in repeat_info(expanded_facility_info['A109__Altitude'], num_facilities, year_range)] +minimum_distance = [float(x) for x in repeat_info(expanded_facility_info['minimum_distance'], num_facilities, year_range)] + +# Lagged weather +lag_1_month = weather_data_monthly.shift(1).values.flatten() +lag_2_month = weather_data_monthly.shift(2).values.flatten() +lag_3_month = weather_data_monthly.shift(3).values.flatten() +lag_4_month = weather_data_monthly.shift(4).values.flatten() + + +altitude = np.array(altitude) +altitude = np.where(altitude < 0, np.nan, altitude) +altitude = list(altitude) + + +# ############################################################################################## +# ########################## STEP 1: GENERATE PREDICTIONS OF ANC DATA ########################## +# ############################################################################################## +# +# X = np.column_stack([ +# year_flattened, +# month_flattened, +# resid_encoded, +# zone_encoded, +# owner_encoded, +# ftype_encoded, +# facility_encoded, +# altitude, +# minimum_distance +# ]) +# +# results, y_pred, mask_ANC_data = build_model(X , y, X_mask_mm=mask_threshold) +# +# +# +# print("ANC prediction", results.summary()) +# +# # plot +# year_month_labels = np.array([f"{y}-{m}" for y, m in zip(year_flattened, month_flattened)]) +# y_filtered = y[mask_ANC_data] +# year_month_labels_filtered = year_month_labels[mask_ANC_data] +# data_ANC_predictions = pd.DataFrame({ +# 'Year_Month': year_month_labels_filtered, +# 'y_filtered': y_filtered, +# 'y_pred': y_pred, +# 'residuals': y_filtered - y_pred +# }) +# +# data_ANC_predictions = data_ANC_predictions.sort_values(by='Year_Month').reset_index(drop=True) +# x_labels = data_ANC_predictions['Year_Month'][::num_facilities*12] +# +# # Set the xticks at corresponding positions +# fig, axs = plt.subplots(1, 2, figsize=(14, 6)) +# step = num_facilities * 12 +# data_ANC_predictions_grouped = data_ANC_predictions.groupby('Year_Month').mean().reset_index() +# +# xticks = data_ANC_predictions['Year_Month'][::len(year_range)*num_facilities] +# # Panel A: Actual data and predictions +# axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_filtered'], color='#1C6E8C', alpha=0.5, label='Actual data') +# axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_pred'], color='#9AC4F8', alpha=0.7, label='Predictions') +# axs[0].scatter(data_ANC_predictions_grouped['Year_Month'], data_ANC_predictions_grouped['y_filtered'], color='red', alpha=0.5, label='Mean Actual data') +# axs[0].scatter(data_ANC_predictions_grouped['Year_Month'], data_ANC_predictions_grouped['y_pred'], color='yellow', alpha=0.7, label='Mean Predictions') +# +# axs[0].set_xticks(xticks) +# axs[0].set_xticklabels(xticks, rotation=45, ha='right') +# axs[0].set_xlabel('Year') +# axs[0].set_ylabel('Number of ANC visits') +# axs[0].set_title('A: Monthly ANC Visits vs. Precipitation') +# axs[0].legend(loc='upper left') +# +# plt.tight_layout() +# plt.show() +# +# ########### Add in weather data ############ +# +# +# X_weather = np.column_stack([ +# weather_data, +# np.array(year_flattened), +# np.array(month_flattened), +# resid_encoded, +# zone_encoded, +# owner_encoded, +# ftype_encoded, +# lag_1_month, +# lag_2_month, +# lag_3_month, +# lag_4_month, +# facility_encoded, +# np.array(altitude), +# np.array(minimum_distance), +# above_below_X +# ]) +# +# results_of_weather_model, y_pred_weather, mask_all_data = build_model(X_weather, y, +# X_mask_mm=mask_threshold) +# print("All predictors", results_of_weather_model.summary()) +# # +# X_filtered = X_weather[mask_all_data] +# +# # Effect size +# +# y_mean = np.mean(y[mask_all_data]) +# SS_total = np.sum((y[mask_all_data] - y_mean) ** 2) +# +# predictor_variances = np.var(X_filtered, axis=0, ddof=1) +# coefficients = results_of_weather_model.params +# SS_effect = coefficients**2 * predictor_variances +# eta_squared = SS_effect / SS_total +# effect_size_summary = pd.DataFrame({ +# 'Coefficient': coefficients, +# 'SS_effect': SS_effect, +# 'Eta-squared': eta_squared +# }).sort_values(by='Eta-squared', ascending=False) +# +# print(effect_size_summary) +# +# +# fig, axs = plt.subplots(1, 2, figsize=(10, 6)) +# +# indices_ANC_data = np.where(mask_ANC_data)[0] +# indices_all_data = np.where(mask_all_data)[0] +# common_indices = np.intersect1d(indices_ANC_data, indices_all_data) +# matched_y_pred = y_pred[np.isin(indices_ANC_data, common_indices)] +# matched_y_pred_weather = y_pred_weather[np.isin(indices_all_data, common_indices)] +# +# axs[0].scatter(X_filtered[:, 0], y[mask_all_data], color='red', alpha=0.5, label = 'Non weather model') +# axs[0].hlines(y = 0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color = 'black', linestyle = '--') +# axs[0].scatter(X_filtered[:, 0], matched_y_pred_weather, label='Weather model') +# axs[0].hlines(y=0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color='black', linestyle='--') +# axs[0].set_ylabel('ANC visits') +# +# plt.show() +# +# ## See impact on reporting +# +# predicted_missingness = np.zeros(len(matched_y_pred)) +# predicted_missingness[matched_y_pred_weather > 0.5 ] = 1 +# +# +# fig, axs = plt.subplots(1, 2, figsize=(10, 6)) +# +# axs[0].scatter(X_filtered[:, 0], predicted_missingness, color='red', alpha=0.5) +# axs[0].hlines(y=0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color='black', linestyle='--') +# axs[0].set_ylabel('Missing data presence/absence') +# axs[0].set_ylabel('Monthly total precipitation (mm)') +# +# axs[1].scatter(X_filtered[:, 1], predicted_missingness, color='red', alpha=0.5) +# axs[1].hlines(y=0, xmin=plt.xlim()[0], xmax=plt.xlim()[1], color='black', linestyle='--') +# axs[1].set_ylabel('Missing data presence/absence') +# axs[1].set_ylabel('Five day cumulative total precipitation (mm)') +# +# +# plt.show() +# + + +### Difference in weather data #### +########### Add in weather data ############ + +print(weather_data[:,0]) +X_weather_1 = np.column_stack([ + weather_data[:,0], + np.array(year_flattened), + np.array(month_flattened), + resid_encoded, + zone_encoded, + owner_encoded, + ftype_encoded, + lag_1_month, + lag_2_month, + lag_3_month, + lag_4_month, + facility_encoded, + np.array(altitude), + np.array(minimum_distance), + above_below_X + ]) + +results_of_weather_model_1, y_pred_weather_1, mask_all_data_1 = build_model(X_weather_1, y, + X_mask_mm=mask_threshold) + + + +X_weather_2 = np.column_stack([ + weather_data[:,1], + np.array(year_flattened), + np.array(month_flattened), + resid_encoded, + zone_encoded, + owner_encoded, + ftype_encoded, + lag_1_month, + lag_2_month, + lag_3_month, + lag_4_month, + facility_encoded, + np.array(altitude), + np.array(minimum_distance), + above_below_X + ]) + +results_of_weather_model_2, y_pred_weather_2, mask_all_data_2 = build_model(X_weather_2, y, + X_mask_mm=mask_threshold) +print("All predictors", results_of_weather_model_1.summary()) +print("All predictors", results_of_weather_model_2.summary()) + +# +X_filtered_1 = X_weather_1[mask_all_data_1] +X_filtered_2 = X_weather_2[mask_all_data_2] + +## See impact on reporting + +predicted_missingness_1 = np.zeros(len(y_pred_weather_1)) +predicted_missingness_1[y_pred_weather_1 > 0.5 ] = 1 + +predicted_missingness_2 = np.zeros(len(y_pred_weather_2)) +predicted_missingness_2[y_pred_weather_2 > 0.5 ] = 1 + +print(sum(predicted_missingness_1) - sum(predicted_missingness_2)) diff --git a/src/scripts/climate_change/linear_model_predicting_CMIP6.py b/src/scripts/climate_change/linear_model_predicting_CMIP6.py new file mode 100644 index 0000000000..54ed19a01e --- /dev/null +++ b/src/scripts/climate_change/linear_model_predicting_CMIP6.py @@ -0,0 +1,118 @@ +import joblib +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd + +# Configuration and constants +ANC = True +min_year_for_analysis = 2015 +absolute_min_year = 2015 +max_year_for_analysis = 2099 +five_day, cumulative, model_fit_ANC_data, model_fit_weather_data = False, False, True, True +data_path = "/Users/rem76/Desktop/Climate_change_health/Data/" + +# Load and preprocess weather data +weather_data_prediction = pd.read_csv(f"{data_path}Precipitation_data/ssp2_4_5/prediction_weather_by_smaller_facilities_with_ANC_lm.csv", index_col=0, dtype={'column_name': 'float64'}) +weather_data_prediction = pd.read_csv(f"{data_path}Precipitation_data/ssp2_4_5/prediction_weather_monthly_by_smaller_facilities_with_ANC_lm.csv", index_col=0, dtype={'column_name': 'float64'}) +print(weather_data_prediction) +#weather_data_prediction = weather_data_prediction.iloc[(min_year_for_analysis - absolute_min_year) * 12:] +# Flatten data and prepare for regression +num_facilities = len(weather_data_prediction.columns) +year_range = range(min_year_for_analysis, max_year_for_analysis + 1) +month_repeated = [m for _ in year_range for m in range(1, 13)] +year_flattened = np.repeat(year_range, 12 * num_facilities) +month_flattened = month_repeated * num_facilities +facility_flattened = np.tile(range(num_facilities), len(year_flattened) // num_facilities) + +# Encode facilities and create above/below average weather data +weather_data = weather_data_prediction.values.flatten() +facility_encoded = pd.get_dummies(facility_flattened, drop_first=True) + +grouped_data = pd.DataFrame({ + 'facility': facility_flattened, + 'month': month_flattened, + 'weather_data': weather_data +}).groupby(['facility', 'month'])['weather_data'].mean().reset_index() + +# Load and preprocess facility information +info_file = "expanded_facility_info_by_smaller_facility_lm_with_ANC.csv" if ANC else "expanded_facility_info_by_smaller_facility_lm.csv" +expanded_facility_info = pd.read_csv(f"{data_path}{info_file}", index_col=0).T + +def repeat_info(info, year_range): + repeated_info = [i for i in info for _ in range(12) for _ in year_range] + return repeated_info + +zone_info = repeat_info(expanded_facility_info["Zonename"], year_range) +zone_encoded = pd.get_dummies(zone_info, drop_first=True) +resid_info = repeat_info(expanded_facility_info['Resid'], year_range) +resid_encoded = pd.get_dummies(resid_info, drop_first=True) +owner_info = repeat_info(expanded_facility_info['A105'], year_range) +owner_encoded = pd.get_dummies(owner_info, drop_first=True) +ftype_info = repeat_info(expanded_facility_info['Ftype'], year_range) +ftype_encoded = pd.get_dummies(ftype_info, drop_first=True) +#altitude = np.where(np.array(repeat_info(expanded_facility_info['A109__Altitude'], num_facilities, year_range)) < 0, np.nan, altitude).tolist() + +# Lagged weather data +lag_1_month = weather_data_prediction.shift(1).values.flatten() +lag_2_month = weather_data_prediction.shift(2).values.flatten() +lag_3_month = weather_data_prediction.shift(3).values.flatten() +lag_4_month = weather_data_prediction.shift(4).values.flatten() +# Load + +# Load and prepare model +model_data_ANC =joblib.load('/Users/rem76/PycharmProjects/TLOmodel/best_model_ANC_prediction_5_day_cumulative_linear_precip.pkl') # don't need mask +best_params_ANC_pred = model_data_ANC['best_predictors'] + +# Assemble predictors + +X_bases = X = np.column_stack([ + year_flattened, + month_flattened, + resid_encoded, + zone_encoded, + owner_encoded, + ftype_encoded, + facility_encoded, +]) +X_from_best_models = X_bases[:,best_params_ANC_pred] + +model_data = joblib.load('/Users/rem76/PycharmProjects/TLOmodel/best_model_weather_5_day_cumulative_linear_precip.pkl') # don't need mask +results_of_weather_model = model_data['model'] +best_params_weather_pred = model_data['best_predictors'] +print(best_params_weather_pred) +X_basis_weather = np.column_stack([ + weather_data, + np.array(year_flattened), + np.array(month_flattened), + resid_encoded, + zone_encoded, + owner_encoded, + ftype_encoded, + lag_1_month, + lag_2_month, + lag_3_month, + lag_4_month, + facility_encoded]) + +X = X_basis_weather[:,best_params_weather_pred] +# Predictions and formatting output +predictions = results_of_weather_model.predict(X) +year_month_labels = np.array([f"{y}-{m}" for y, m in zip(year_flattened, month_flattened)]) +data_ANC_predictions = pd.DataFrame({ + 'Year_Month': year_month_labels, + 'y_pred': predictions +}) + +# Plotting results +fig, axs = plt.subplots(1, 2, figsize=(14, 6)) +axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_pred'], color='#9AC4F8', alpha=0.7, label='Predictions') +axs[0].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right') +axs[0].set_xlabel('Year') +axs[0].set_ylabel('Change in ANC visits due to 5-day monthly maximum precipitation') +axs[0].set_title('Change in Monthly ANC Visits vs. Precipitation') +axs[0].legend(loc='upper left') + +axs[1].scatter(X[:,0], data_ANC_predictions['y_pred'], color='#9AC4F8', alpha=0.7, label='Predictions') +plt.tight_layout() +plt.show() + diff --git a/src/scripts/climate_change/model_development.ipynb b/src/scripts/climate_change/model_development.ipynb new file mode 100644 index 0000000000..2b671b769a --- /dev/null +++ b/src/scripts/climate_change/model_development.ipynb @@ -0,0 +1,2977 @@ +{ + "cells": [ + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:53:55.462859Z", + "start_time": "2024-12-03T17:53:55.035803Z" + } + }, + "cell_type": "code", + "source": [ + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import pandas as pd\n", + "import statsmodels.api as sm\n", + "from statsmodels.genmod.generalized_linear_model import GLM\n", + "from sklearn.linear_model import LogisticRegression, PoissonRegressor\n", + "from sklearn.pipeline import Pipeline\n", + "from sklearn.feature_selection import RFECV\n", + "from sklearn.model_selection import KFold\n", + "import joblib" + ], + "id": "87f8cb7eefec131e", + "outputs": [], + "execution_count": 1 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:53:55.466857Z", + "start_time": "2024-12-03T17:53:55.463495Z" + } + }, + "cell_type": "code", + "source": [ + "ANC = True\n", + "daily_max = False\n", + "daily_total = True\n", + "min_year_for_analyis = 2011\n", + "absolute_min_year = 2011\n", + "if daily_max or daily_total:\n", + " mask_threshold = 0\n", + "else:\n", + " mask_threshold = 500\n", + "mask_threshold = 0\n", + "\n", + "five_day = True\n", + "cumulative = True\n", + "model_fit_ANC_data = True\n", + "model_fit_weather_data = True\n", + "poisson=False\n", + "if poisson:\n", + " log_y = False\n", + "else:\n", + " log_y = True\n", + "model_filename = (\n", + " f\"best_model_{'ANC' if ANC else 'Reporting'}_prediction_\"\n", + " f\"{'5_day' if five_day else 'monthly'}_\"\n", + " f\"{'cumulative' if cumulative else ('max' if daily_max else 'total')}_\"\n", + " f\"{'poisson' if poisson else 'linear'}_precip.pkl\"\n", + ")\n", + "use_residuals = False\n", + "covid_months = range((2020 - min_year_for_analyis)* 12, (2020 - min_year_for_analyis)* 12 + 20) # Bingling's paper: disruption between April 2020 and Dec 2021\n", + "\n", + "print(model_filename)\n", + "model_filename_weather_model = (\n", + " f\"best_model_weather_\"\n", + " f\"{'5_day' if five_day else 'monthly'}_\"\n", + " f\"{'cumulative' if cumulative else ('max' if daily_max else 'total')}_\"\n", + " f\"{'poisson' if poisson else 'linear'}_precip.pkl\"\n", + ")\n", + "print(model_filename_weather_model)\n" + ], + "id": "7541642c8ec45ffe", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "best_model_ANC_prediction_5_day_cumulative_linear_precip.pkl\n", + "best_model_weather_5_day_cumulative_linear_precip.pkl\n" + ] + } + ], + "execution_count": 2 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:53:55.485886Z", + "start_time": "2024-12-03T17:53:55.468172Z" + } + }, + "cell_type": "code", + "source": [ + "if ANC:\n", + " monthly_reporting_by_facility = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv\", index_col=0)\n", + " if daily_max:\n", + " if five_day:\n", + " if cumulative:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facilities_with_ANC_five_day_cumulative.csv\",\n", + " index_col=0)\n", + " else:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facilities_with_ANC_five_day_average.csv\",\n", + " index_col=0)\n", + " else:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facility_five_day_cumulative.csv\",\n", + " index_col=0)\n", + " elif daily_total:\n", + " if five_day:\n", + " if cumulative:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facilities_with_ANC_five_day_cumulative.csv\",\n", + " index_col=0)\n", + " else:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_ANC_lm.csv\",\n", + " index_col=0)\n", + " print(\"month\")\n", + "\n", + "else:\n", + " monthly_reporting_by_facility = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_smaller_facility_lm.csv\", index_col=0)\n", + " if daily_max:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_maximum/historical_daily_max_by_facility.csv\",\n", + " index_col=0)\n", + " elif daily_total:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/historical_daily_total_by_facility.csv\",\n", + " index_col=0)\n", + " else:\n", + " weather_data_historical = pd.read_csv(\n", + " \"/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facility_lm.csv\",\n", + " index_col=0)\n", + " print(\"Month\")\n" + ], + "id": "b9f227f1abc590d7", + "outputs": [], + "execution_count": 3 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:53:55.491184Z", + "start_time": "2024-12-03T17:53:55.486411Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "def build_model(X, y, poisson=False, log_y=False, X_mask_mm=0):\n", + " epsilon = 1\n", + "\n", + " if log_y:\n", + " y = np.log(np.clip(y, epsilon, None)) # Log-transform y with clipping for positivity\n", + " mask = (~np.isnan(X).any(axis=1) & ~np.isnan(y) & (X[:, 0] >= X_mask_mm) & (y <= 1e4))\n", + " model = GLM(y[mask], X[mask], family=NegativeBinomial()) if poisson else sm.OLS(y[mask], X[mask])\n", + " model_fit = model.fit()\n", + " return model_fit, model_fit.predict(X[mask]), mask\n", + "\n", + "def create_binary_feature(threshold, weather_data_df, recent_months):\n", + " binary_feature_list = []\n", + " for facility in weather_data_df.columns:\n", + " facility_data = weather_data_df[facility]\n", + "\n", + " for i in range(len(facility_data)):\n", + " facility_threshold = threshold[i] if hasattr(threshold, \"__len__\") else threshold\n", + "\n", + " if i >= recent_months:\n", + " last_x_values = facility_data[i - recent_months:i]\n", + " binary_feature_list.append(1 if (last_x_values > facility_threshold).any() else 0)\n", + " else:\n", + " binary_feature_list.append(np.nan)\n", + "\n", + " return binary_feature_list\n", + "\n", + "def stepwise_selection(X, y, log_y, poisson, p_value_threshold=0.05):\n", + " included = []\n", + " current_aic = np.inf\n", + "\n", + " while True:\n", + " changed = False\n", + "\n", + " # Step 1: Try adding each excluded predictor and select the best one by AIC if significant\n", + " excluded = list(set(range(X.shape[1])) - set(included))\n", + " new_aic = pd.Series(index=excluded, dtype=float)\n", + " for new_column in excluded:\n", + " subset_X = X[:, included + [new_column]]\n", + " results, _, _ = build_model(subset_X, y, poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + " if results.pvalues[-1] < p_value_threshold:\n", + " new_aic[new_column] = results.aic\n", + "\n", + " # Add the predictor with the best AIC if it's better than the current model's AIC\n", + " if not new_aic.empty and new_aic.min() < current_aic:\n", + " best_feature = new_aic.idxmin()\n", + " included.append(best_feature)\n", + " current_aic = new_aic.min()\n", + " changed = True\n", + " print(current_aic)\n", + "\n", + "\n", + " # Exit if no changes were made in this iteration\n", + " if not changed:\n", + " break\n", + "\n", + " return included\n", + "#\n" + ], + "id": "25bf97cac2a5083a", + "outputs": [], + "execution_count": 4 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:53:59.167776Z", + "start_time": "2024-12-03T17:53:59.108223Z" + } + }, + "cell_type": "code", + "source": [ + "##############################################################################################\n", + "########################## STEP 0: Tidy data ##########################\n", + "##############################################################################################\n", + "\n", + "if five_day:# Drop September 2024 \n", + " weather_data_historical = weather_data_historical.drop(weather_data_historical.index[-1:])\n", + "else: # drop october for monthly data\n", + " weather_data_historical = weather_data_historical.drop(weather_data_historical.index[-3:])\n", + "\n", + "# Mask COVID-19 months\n", + "weather_data_historical.loc[covid_months, :] = np.nan\n", + "\n", + "# Drop September 2024 for reporting\n", + "monthly_reporting_by_facility = monthly_reporting_by_facility.drop(monthly_reporting_by_facility.index[-1])\n", + "\n", + "# code if years need to be dropped\n", + "weather_data_historical = weather_data_historical.iloc[(min_year_for_analyis-absolute_min_year)*12 :]\n", + "monthly_reporting_by_facility = monthly_reporting_by_facility.iloc[(min_year_for_analyis-absolute_min_year)*12:]\n", + "# Linear regression\n", + "month_range = range(12)\n", + "num_facilities = len(weather_data_historical.columns)\n", + "year_range = range(min_year_for_analyis, 2025, 1) # year as a fixed effect\n", + "year_repeated = [y for y in year_range for _ in range(12)]\n", + "year = year_repeated[:-4]\n", + "year_flattened = year*len(weather_data_historical.columns) # to get flattened data\n", + "month = range(12)\n", + "month_repeated = []\n", + "for _ in year_range:\n", + " month_repeated.extend(range(1, 13))\n", + "month = month_repeated[:-4]\n", + "month_flattened = month*len(weather_data_historical.columns)\n", + "month_encoded = pd.get_dummies(month_flattened, prefix='month', drop_first=True) # try one-hot-encode\n", + "\n", + "facility_flattened = list(range(len(weather_data_historical.columns))) * len(month)\n", + "\n", + "# Flatten data\n", + "weather_data = weather_data_historical.values.flatten()\n", + "y = monthly_reporting_by_facility.values.flatten()\n", + "if np.nanmin(y) < 1:\n", + " y += 1 # Shift to ensure positivity as taking log\n", + "y[y > 1e3] = np.nan\n", + "\n", + "# One-hot encode facilities\n", + "facility_encoded = pd.get_dummies(facility_flattened, drop_first=True)\n", + "\n", + "\n", + "\n", + "# Prepare additional facility info\n", + "if ANC:\n", + " expanded_facility_info = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv\", index_col=0)\n", + "else:\n", + " expanded_facility_info = pd.read_csv(\"/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm.csv\", index_col=0)\n", + "expanded_facility_info = expanded_facility_info.T.reindex(columns=expanded_facility_info.index)\n", + "\n", + "def repeat_info(info, num_facilities, year_range):\n", + " repeated_info = [i for i in info for _ in range(12) for _ in year_range]\n", + " return repeated_info[:-4 * num_facilities] # Exclude first final months (Sept - Dec 2024)\n", + "\n", + "zone_info_each_month = repeat_info(expanded_facility_info[\"Zonename\"], num_facilities, year_range)\n", + "zone_encoded = pd.get_dummies(zone_info_each_month, drop_first=True)\n", + "resid_info_each_month = repeat_info(expanded_facility_info['Resid'], num_facilities, year_range)\n", + "resid_encoded = pd.get_dummies(resid_info_each_month, drop_first=True)\n", + "owner_info_each_month = repeat_info(expanded_facility_info['A105'], num_facilities, year_range)\n", + "owner_encoded = pd.get_dummies(owner_info_each_month, drop_first=True)\n", + "ftype_info_each_month = repeat_info(expanded_facility_info['Ftype'], num_facilities, year_range)\n", + "ftype_encoded = pd.get_dummies(ftype_info_each_month, drop_first=True)\n", + "altitude = [float(x) for x in repeat_info(expanded_facility_info['A109__Altitude'], num_facilities, year_range)]\n", + "minimum_distance = [float(x) for x in repeat_info(expanded_facility_info['minimum_distance'], num_facilities, year_range)]\n", + "\n", + "# Lagged weather\n", + "lag_1_month = weather_data_historical.shift(1).values.flatten()\n", + "lag_2_month = weather_data_historical.shift(2).values.flatten()\n", + "lag_3_month = weather_data_historical.shift(3).values.flatten()\n", + "lag_4_month = weather_data_historical.shift(4).values.flatten()\n", + "\n", + "altitude = np.array(altitude)\n", + "altitude = np.where(altitude < 0, np.nan, altitude)\n", + "altitude = list(altitude)\n", + "\n" + ], + "id": "ed7695e832df1d7e", + "outputs": [], + "execution_count": 5 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:54:11.946254Z", + "start_time": "2024-12-03T17:53:59.916401Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "##############################################################################################\n", + "########################## STEP 1: GENERATE PREDICTIONS OF ANC DATA ##########################\n", + "##############################################################################################\n", + "\n", + "X = np.column_stack([\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " facility_encoded,\n", + " altitude, \n", + " minimum_distance\n", + "])\n", + "\n", + "results_ANC, y_pred, mask_ANC_data = build_model(X , y, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + "\n", + "if log_y:\n", + " residuals = (y[mask_ANC_data] - np.exp(y_pred))\n", + "else:\n", + " residuals = (y[mask_ANC_data] - y_pred)\n", + "\n", + "print(\"ANC prediction\", results_ANC.summary())\n", + "\n", + "# plot\n", + "year_month_labels = np.array([f\"{y}-{m}\" for y, m in zip(year_flattened, month_flattened)])\n", + "y_filtered = y[mask_ANC_data]\n", + "year_month_labels_filtered = year_month_labels[mask_ANC_data]\n", + "if log_y:\n", + " data_ANC_predictions = pd.DataFrame({\n", + " 'Year_Month': year_month_labels_filtered,\n", + " 'y_filtered': y_filtered,\n", + " 'y_pred': np.exp(y_pred),\n", + " })\n", + "else:\n", + " data_ANC_predictions = pd.DataFrame({\n", + " 'Year_Month': year_month_labels_filtered,\n", + " 'y_filtered': y_filtered,\n", + " 'y_pred': y_pred,\n", + " })\n", + "\n", + "data_ANC_predictions = data_ANC_predictions.sort_values(by='Year_Month').reset_index(drop=True)\n", + "fig, axs = plt.subplots(1, 2, figsize=(14, 6))\n", + "\n", + "# Panel A: Actual data and predictions\n", + "axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_filtered'], color='#1C6E8C', alpha=0.5, label='Actual data')\n", + "axs[0].scatter(data_ANC_predictions['Year_Month'], data_ANC_predictions['y_pred'], color='#9AC4F8', alpha=0.7, label='Predictions')\n", + "axs[0].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "axs[0].set_xlabel('Year')\n", + "axs[0].set_ylabel('Number of ANC visits')\n", + "axs[0].set_title('A: Monthly ANC Visits vs. Precipitation')\n", + "axs[0].legend(loc='upper left')\n", + "\n", + "# Panel B: Residuals\n", + "axs[1].scatter(data_ANC_predictions['Year_Month'], residuals, color='#9AC4F8', alpha=0.7, label='Residuals')\n", + "axs[1].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "axs[1].set_xlabel('Year')\n", + "axs[1].set_ylabel('Residuals')\n", + "axs[1].set_title('B: Residuals')\n", + "axs[1].legend(loc='upper left')\n", + "plt.tight_layout()\n", + "plt.show()\n", + "\n", + "fig, axs = plt.subplots(1, 2, figsize=(14, 6))\n", + "\n", + "# Panel A: Actual data and predictions\n", + "axs[0].scatter(data_ANC_predictions['Year_Month'], np.log(data_ANC_predictions['y_filtered']), color='#1C6E8C', alpha=0.5, label='Actual data')\n", + "axs[0].scatter(data_ANC_predictions['Year_Month'], np.log(data_ANC_predictions['y_pred']), color='#9AC4F8', alpha=0.7, label='Predictions')\n", + "axs[0].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "axs[0].set_xlabel('Year')\n", + "axs[0].set_ylabel('Log(Number of ANC visits)')\n", + "axs[0].set_title('A: Monthly ANC Visits vs. Precipitation')\n", + "axs[0].legend(loc='upper left')\n", + "\n", + "# Panel B: Residuals (in percentage)\n", + "axs[1].scatter(data_ANC_predictions['Year_Month'], np.log(residuals), color='#9AC4F8', alpha=0.7, label='Residuals')\n", + "axs[1].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "axs[1].set_xlabel('Year')\n", + "axs[1].set_ylabel('Log(Residual ANC cases)')\n", + "axs[1].set_title('B: Residuals cases')\n", + "axs[1].legend(loc='upper left')\n", + "plt.tight_layout()\n", + "plt.show()\n" + ], + "id": "9bbce4ff1b9259a6", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "ANC prediction OLS Regression Results \n", + "=======================================================================================\n", + "Dep. Variable: y R-squared (uncentered): 0.977\n", + "Model: OLS Adj. R-squared (uncentered): 0.976\n", + "Method: Least Squares F-statistic: 2699.\n", + "Date: Tue, 03 Dec 2024 Prob (F-statistic): 0.00\n", + "Time: 17:54:09 Log-Likelihood: -26382.\n", + "No. Observations: 23493 AIC: 5.348e+04\n", + "Df Residuals: 23134 BIC: 5.638e+04\n", + "Df Model: 359 \n", + "Covariance Type: nonrobust \n", + "==============================================================================\n", + " coef std err t P>|t| [0.025 0.975]\n", + "------------------------------------------------------------------------------\n", + "x1 1.91e-05 0.000 0.156 0.876 -0.000 0.000\n", + "x2 4.4343 0.229 19.350 0.000 3.985 4.883\n", + "x3 4.5303 0.229 19.809 0.000 4.082 4.979\n", + "x4 4.3704 0.229 19.074 0.000 3.921 4.819\n", + "x5 0.0115 0.023 0.491 0.623 -0.034 0.057\n", + "x6 4.4266 0.229 19.315 0.000 3.977 4.876\n", + "x7 4.5094 0.229 19.718 0.000 4.061 4.958\n", + "x8 4.3793 0.229 19.113 0.000 3.930 4.828\n", + "x9 0.0104 0.024 0.436 0.663 -0.036 0.057\n", + "x10 4.4210 0.229 19.291 0.000 3.972 4.870\n", + "x11 4.5516 0.229 19.904 0.000 4.103 5.000\n", + "x12 4.3969 0.229 19.189 0.000 3.948 4.846\n", + "x13 0.0358 0.037 0.965 0.335 -0.037 0.108\n", + "x14 0.0041 0.019 0.219 0.827 -0.032 0.041\n", + "x15 -0.0064 0.018 -0.359 0.720 -0.041 0.029\n", + "x16 -0.0013 0.019 -0.066 0.948 -0.039 0.037\n", + "x17 0.0373 0.022 1.728 0.084 -0.005 0.080\n", + "x18 -0.0308 0.024 -1.268 0.205 -0.078 0.017\n", + "x19 0.0714 0.052 1.381 0.167 -0.030 0.173\n", + "x20 0.0206 0.089 0.231 0.818 -0.155 0.196\n", + "x21 0.0300 0.068 0.440 0.660 -0.104 0.164\n", + "x22 0.0494 0.069 0.715 0.475 -0.086 0.185\n", + "x23 0.0055 0.051 0.109 0.913 -0.094 0.105\n", + "x24 0.0272 0.061 0.447 0.655 -0.092 0.147\n", + "x25 -0.0033 0.089 -0.037 0.971 -0.178 0.171\n", + "x26 0.0286 0.063 0.455 0.649 -0.095 0.152\n", + "x27 -1.4021 0.112 -12.516 0.000 -1.622 -1.183\n", + "x28 1.9624 0.080 24.522 0.000 1.806 2.119\n", + "x29 1.8812 0.080 23.475 0.000 1.724 2.038\n", + "x30 4.5352 0.249 18.211 0.000 4.047 5.023\n", + "x31 1.0283 0.082 12.613 0.000 0.868 1.188\n", + "x32 0.9321 0.079 11.776 0.000 0.777 1.087\n", + "x33 0.0456 0.080 0.572 0.567 -0.111 0.202\n", + "x34 3.7484 0.250 14.999 0.000 3.259 4.238\n", + "x35 0.5269 0.083 6.356 0.000 0.364 0.689\n", + "x36 0.4281 0.085 5.044 0.000 0.262 0.595\n", + "x37 1.2365 0.085 14.500 0.000 1.069 1.404\n", + "x38 4.0911 0.249 16.411 0.000 3.602 4.580\n", + "x39 0.5535 0.082 6.752 0.000 0.393 0.714\n", + "x40 0.2675 0.080 3.343 0.001 0.111 0.424\n", + "x41 -3.0863 0.094 -32.709 0.000 -3.271 -2.901\n", + "x42 4.7505 0.249 19.065 0.000 4.262 5.239\n", + "x43 -2.7993 0.159 -17.597 0.000 -3.111 -2.487\n", + "x44 0.3438 0.081 4.224 0.000 0.184 0.503\n", + "x45 -0.2084 0.081 -2.573 0.010 -0.367 -0.050\n", + "x46 4.5515 0.251 18.151 0.000 4.060 5.043\n", + "x47 -0.0609 0.082 -0.747 0.455 -0.221 0.099\n", + "x48 0.4537 0.087 5.210 0.000 0.283 0.624\n", + "x49 1.9204 0.080 23.965 0.000 1.763 2.078\n", + "x50 5.8085 0.248 23.377 0.000 5.322 6.296\n", + "x51 -0.5421 0.082 -6.613 0.000 -0.703 -0.381\n", + "x52 1.5541 0.080 19.313 0.000 1.396 1.712\n", + "x53 -1.6085 0.081 -19.966 0.000 -1.766 -1.451\n", + "x54 4.4685 0.253 17.651 0.000 3.972 4.965\n", + "x55 0.7841 0.082 9.565 0.000 0.623 0.945\n", + "x56 -0.6063 0.109 -5.569 0.000 -0.820 -0.393\n", + "x57 0.1216 0.082 1.476 0.140 -0.040 0.283\n", + "x58 4.3659 0.251 17.394 0.000 3.874 4.858\n", + "x59 0.8805 0.082 10.800 0.000 0.721 1.040\n", + "x60 -0.4918 0.080 -6.179 0.000 -0.648 -0.336\n", + "x61 0.9945 0.082 12.144 0.000 0.834 1.155\n", + "x62 4.9916 0.249 20.055 0.000 4.504 5.479\n", + "x63 0.7928 0.090 8.823 0.000 0.617 0.969\n", + "x64 -0.3034 0.085 -3.574 0.000 -0.470 -0.137\n", + "x65 0.7568 0.084 8.982 0.000 0.592 0.922\n", + "x66 5.6793 0.253 22.440 0.000 5.183 6.175\n", + "x67 0.1598 0.085 1.884 0.060 -0.006 0.326\n", + "x68 1.0227 0.080 12.849 0.000 0.867 1.179\n", + "x69 0.0131 0.080 0.164 0.870 -0.143 0.169\n", + "x70 5.2242 0.250 20.891 0.000 4.734 5.714\n", + "x71 -1.9281 0.084 -22.990 0.000 -2.093 -1.764\n", + "x72 -3.7499 0.097 -38.525 0.000 -3.941 -3.559\n", + "x73 -1.9080 0.081 -23.430 0.000 -2.068 -1.748\n", + "x74 4.3078 0.249 17.301 0.000 3.820 4.796\n", + "x75 0.9251 0.081 11.470 0.000 0.767 1.083\n", + "x76 -1.3966 0.091 -15.387 0.000 -1.575 -1.219\n", + "x77 0.0960 0.081 1.179 0.238 -0.064 0.256\n", + "x78 3.8332 0.251 15.259 0.000 3.341 4.326\n", + "x79 1.6622 0.078 21.256 0.000 1.509 1.816\n", + "x80 0.7181 0.083 8.669 0.000 0.556 0.880\n", + "x81 0.9961 0.080 12.431 0.000 0.839 1.153\n", + "x82 0.6056 0.252 2.407 0.016 0.113 1.099\n", + "x83 -0.8113 0.092 -8.846 0.000 -0.991 -0.632\n", + "x84 0.6039 0.079 7.631 0.000 0.449 0.759\n", + "x85 1.7141 0.146 11.706 0.000 1.427 2.001\n", + "x86 5.0936 0.249 20.467 0.000 4.606 5.581\n", + "x87 1.4156 0.082 17.172 0.000 1.254 1.577\n", + "x88 0.6328 0.081 7.819 0.000 0.474 0.791\n", + "x89 -4.3571 0.741 -5.877 0.000 -5.810 -2.904\n", + "x90 4.7347 0.249 19.002 0.000 4.246 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-1.800\n", + "x307 1.9473 0.105 18.624 0.000 1.742 2.152\n", + "x308 1.0341 0.092 11.286 0.000 0.854 1.214\n", + "x309 3.3816 0.256 13.206 0.000 2.880 3.883\n", + "x310 -1.0015 0.104 -9.594 0.000 -1.206 -0.797\n", + "x311 0.2316 0.089 2.588 0.010 0.056 0.407\n", + "x312 0.5473 0.106 5.147 0.000 0.339 0.756\n", + "x313 5.2154 0.252 20.698 0.000 4.722 5.709\n", + "x314 0.2995 0.092 3.265 0.001 0.120 0.479\n", + "x315 1.2391 0.097 12.838 0.000 1.050 1.428\n", + "x316 2.0191 0.089 22.801 0.000 1.846 2.193\n", + "x317 4.8360 0.252 19.177 0.000 4.342 5.330\n", + "x318 1.3822 0.089 15.594 0.000 1.209 1.556\n", + "x319 1.1304 0.092 12.273 0.000 0.950 1.311\n", + "x320 -0.5426 0.092 -5.923 0.000 -0.722 -0.363\n", + "x321 2.9543 0.252 11.725 0.000 2.460 3.448\n", + "x322 1.3216 0.095 13.892 0.000 1.135 1.508\n", + "x323 1.6047 0.109 14.746 0.000 1.391 1.818\n", + "x324 0.8286 0.092 9.044 0.000 0.649 1.008\n", + "x325 5.6586 0.252 22.438 0.000 5.164 6.153\n", + "x326 2.1177 0.101 21.030 0.000 1.920 2.315\n", + "x327 1.5271 0.099 15.429 0.000 1.333 1.721\n", + "x328 1.1165 0.088 12.691 0.000 0.944 1.289\n", + "x329 3.5811 0.252 14.200 0.000 3.087 4.075\n", + "x330 1.1841 0.106 11.131 0.000 0.976 1.393\n", + "x331 -0.1144 0.091 -1.261 0.207 -0.292 0.063\n", + "x332 1.0168 0.090 11.253 0.000 0.840 1.194\n", + "x333 4.3174 0.253 17.038 0.000 3.821 4.814\n", + "x334 -0.7428 0.089 -8.325 0.000 -0.918 -0.568\n", + "x335 1.4240 0.103 13.879 0.000 1.223 1.625\n", + "x336 -0.2770 0.092 -3.023 0.003 -0.457 -0.097\n", + "x337 5.1278 0.252 20.311 0.000 4.633 5.623\n", + "x338 0.5160 0.742 0.696 0.487 -0.938 1.969\n", + "x339 0.6598 0.116 5.666 0.000 0.432 0.888\n", + "x340 2.0199 0.105 19.183 0.000 1.814 2.226\n", + "x341 4.7981 0.254 18.893 0.000 4.300 5.296\n", + "x342 0.3243 0.094 3.460 0.001 0.141 0.508\n", + "x343 -0.9052 0.206 -4.396 0.000 -1.309 -0.502\n", + "x344 1.1884 0.092 12.877 0.000 1.008 1.369\n", + "x345 6.1858 0.252 24.562 0.000 5.692 6.679\n", + "x346 0.9245 0.097 9.567 0.000 0.735 1.114\n", + "x347 1.0346 0.094 10.978 0.000 0.850 1.219\n", + "x348 -0.4844 0.089 -5.433 0.000 -0.659 -0.310\n", + "x349 4.0565 0.258 15.751 0.000 3.552 4.561\n", + "x350 -0.0355 0.091 -0.390 0.697 -0.214 0.143\n", + "x351 -0.0840 0.102 -0.827 0.408 -0.283 0.115\n", + "x352 -0.1339 0.093 -1.440 0.150 -0.316 0.048\n", + "x353 6.0788 0.255 23.850 0.000 5.579 6.578\n", + "x354 0.0844 0.093 0.907 0.364 -0.098 0.267\n", + "x355 -0.5754 0.090 -6.383 0.000 -0.752 -0.399\n", + "x356 0.1106 0.090 1.233 0.218 -0.065 0.287\n", + "x357 3.8002 0.252 15.051 0.000 3.305 4.295\n", + "x358 0.1342 0.092 1.453 0.146 -0.047 0.315\n", + "x359 -4.5392 0.091 -50.006 0.000 -4.717 -4.361\n", + "x360 -4.4169 0.741 -5.957 0.000 -5.870 -2.964\n", + "x361 -6.22e-05 1.87e-05 -3.319 0.001 -9.89e-05 -2.55e-05\n", + "x362 0.1946 0.089 2.196 0.028 0.021 0.368\n", + "==============================================================================\n", + "Omnibus: 12267.723 Durbin-Watson: 1.973\n", + "Prob(Omnibus): 0.000 Jarque-Bera (JB): 171279.824\n", + "Skew: -2.189 Prob(JB): 0.00\n", + "Kurtosis: 15.482 Cond. No. 8.03e+19\n", + "==============================================================================\n", + "\n", + "Notes:\n", + "[1] R² is computed without centering (uncentered) since the model does not contain a constant.\n", + "[2] Standard Errors assume that the covariance matrix of the errors is correctly specified.\n", + "[3] The smallest eigenvalue is 1.77e-29. This might indicate that there are\n", + "strong multicollinearity problems or that the design matrix is singular.\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_9703/3363565216.py:50: UserWarning: FixedFormatter should only be used together with FixedLocator\n", + " axs[0].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_9703/3363565216.py:58: UserWarning: FixedFormatter should only be used together with FixedLocator\n", + " axs[1].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_9703/3363565216.py:71: UserWarning: FixedFormatter should only be used together with FixedLocator\n", + " axs[0].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_9703/3363565216.py:78: RuntimeWarning: invalid value encountered in log\n", + " axs[1].scatter(data_ANC_predictions['Year_Month'], np.log(residuals), color='#9AC4F8', alpha=0.7, label='Residuals')\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_9703/3363565216.py:79: UserWarning: FixedFormatter should only be used together with FixedLocator\n", + " axs[1].set_xticklabels(data_ANC_predictions['Year_Month'], rotation=45, ha='right')\n" + ] + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 6 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": [ + "##############################################################################################\n", + "########################## STEP 2 - USE THESE IN PREDICTIONS ##########################\n", + "##############################################################################################\n" + ], + "id": "647bfa3bcd7e63e2" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:54:14.908641Z", + "start_time": "2024-12-03T17:54:11.947154Z" + } + }, + "cell_type": "code", + "source": [ + "if use_residuals:\n", + " y_weather = y[mask_ANC_data] - y_pred\n", + " X = np.column_stack([\n", + " weather_data[mask_ANC_data],\n", + " np.array(year_flattened)[mask_ANC_data],\n", + " #np.array(month_flattened)[mask_ANC_data],\n", + " np.array(month_encoded)[mask_ANC_data],\n", + " resid_encoded[mask_ANC_data],\n", + " zone_encoded[mask_ANC_data],\n", + " owner_encoded[mask_ANC_data],\n", + " ftype_encoded[mask_ANC_data],\n", + " facility_encoded[mask_ANC_data],\n", + " lag_1_month[mask_ANC_data],\n", + " lag_2_month[mask_ANC_data],\n", + " lag_3_month[mask_ANC_data],\n", + " lag_4_month[mask_ANC_data],\n", + " np.array(altitude)[mask_ANC_data],\n", + " np.array(minimum_distance)[mask_ANC_data]\n", + " ])\n", + "else:\n", + " y_weather = y \n", + " X = np.column_stack([\n", + " weather_data,\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " lag_1_month,\n", + " lag_2_month,\n", + " lag_3_month,\n", + " lag_4_month,\n", + " facility_encoded,\n", + " np.array(altitude), \n", + " np.array(minimum_distance)\n", + " ])\n", + "\n", + "results_of_weather_model, y_pred_weather, mask_all_data = build_model(X, y_weather, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + "\n", + "print(\"All predictors\", results_of_weather_model.summary())\n", + "\n", + "##### Plot y_predic\n", + "\n", + "X_filtered = X[mask_all_data]\n", + "print(y_pred_weather)\n", + "plt.scatter(X_filtered[:, 0], (y_weather[mask_all_data]), color='red', alpha=0.5)\n", + "if log_y:\n", + " plt.scatter(X_filtered[:, 0], np.exp(y_pred_weather))\n", + "else:\n", + " plt.scatter(X_filtered[:, 0], y_pred_weather)\n", + "plt.title(' ')\n", + "plt.ylabel('Change in ANC visits')\n", + "plt.xlabel('Precip (mm)')\n", + "plt.legend(bbox_to_anchor=(1.05, 1), loc='upper left', borderaxespad=0.)\n", + "plt.show()\n", + "\n", + "\n", + "plt.scatter(X_filtered[:, 0], y_weather[mask_all_data], color='red', alpha=0.5)\n", + "if log_y:\n", + " plt.scatter(X_filtered[:, 0], np.exp(y_pred_weather))\n", + "else:\n", + " plt.scatter(X_filtered[:, 0], y_pred_weather)\n", + "plt.ylim((-1000,2000))\n", + "plt.title(' ')\n", + "plt.ylabel('Change in ANC visits')\n", + "plt.xlabel('Precip (mm)')\n", + "plt.legend(bbox_to_anchor=(1.05, 1), loc='upper left', borderaxespad=0.)\n", + "plt.show()\n", + "\n" + ], + "id": "2f88473d3723adda", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "No artists with labels found to put in legend. Note that artists whose label start with an underscore are ignored when legend() is called with no argument.\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "All predictors OLS Regression Results \n", + "=======================================================================================\n", + "Dep. Variable: y R-squared (uncentered): 0.976\n", + "Model: OLS Adj. R-squared (uncentered): 0.976\n", + "Method: Least Squares F-statistic: 2204.\n", + "Date: Tue, 03 Dec 2024 Prob (F-statistic): 0.00\n", + "Time: 17:54:14 Log-Likelihood: -22396.\n", + "No. Observations: 19766 AIC: 4.552e+04\n", + "Df Residuals: 19404 BIC: 4.837e+04\n", + "Df Model: 362 \n", + "Covariance Type: nonrobust \n", + "==============================================================================\n", + " coef std err t P>|t| [0.025 0.975]\n", + "------------------------------------------------------------------------------\n", + "x1 3.705e-05 0.000 0.321 0.748 -0.000 0.000\n", + "x2 -4.85e-05 0.000 -0.381 0.703 -0.000 0.000\n", + "x3 4.4725 0.232 19.282 0.000 4.018 4.927\n", + "x4 4.4930 0.232 19.388 0.000 4.039 4.947\n", + "x5 4.4103 0.232 19.016 0.000 3.956 4.865\n", + "x6 0.0058 0.026 0.226 0.821 -0.045 0.057\n", + "x7 4.4602 0.232 19.226 0.000 4.005 4.915\n", + "x8 4.4765 0.232 19.317 0.000 4.022 4.931\n", + "x9 4.4082 0.232 19.005 0.000 3.954 4.863\n", + "x10 -0.0032 0.026 -0.120 0.904 -0.055 0.048\n", + "x11 4.4649 0.232 19.248 0.000 4.010 4.920\n", + "x12 4.5295 0.232 19.547 0.000 4.075 4.984\n", + "x13 4.4273 0.232 19.088 0.000 3.973 4.882\n", + "x14 0.0528 0.039 1.339 0.181 -0.025 0.130\n", + "x15 0.0018 0.022 0.082 0.935 -0.041 0.045\n", + "x16 -0.0159 0.022 -0.729 0.466 -0.059 0.027\n", + "x17 0.0186 0.023 0.799 0.424 -0.027 0.064\n", + "x18 0.0516 0.025 2.056 0.040 0.002 0.101\n", + "x19 -0.0290 0.028 -1.026 0.305 -0.084 0.026\n", + "x20 0.0448 0.054 0.825 0.409 -0.062 0.151\n", + "x21 0.1132 0.105 1.076 0.282 -0.093 0.319\n", + "x22 0.1342 0.087 1.550 0.121 -0.035 0.304\n", + "x23 0.1338 0.088 1.520 0.129 -0.039 0.306\n", + "x24 0.1233 0.071 1.731 0.083 -0.016 0.263\n", + "x25 0.1515 0.080 1.895 0.058 -0.005 0.308\n", + "x26 0.1119 0.102 1.099 0.272 -0.088 0.311\n", + "x27 0.1552 0.082 1.903 0.057 -0.005 0.315\n", + "x28 4.252e-05 0.000 0.303 0.762 -0.000 0.000\n", + "x29 6.167e-05 0.000 0.442 0.658 -0.000 0.000\n", + "x30 8.721e-05 0.000 0.784 0.433 -0.000 0.000\n", + "x31 0.0002 0.000 1.578 0.115 -4.39e-05 0.000\n", + "x32 -1.3766 0.128 -10.761 0.000 -1.627 -1.126\n", + "x33 1.9964 0.087 22.927 0.000 1.826 2.167\n", + "x34 1.8243 0.088 20.693 0.000 1.651 1.997\n", + "x35 4.5983 0.255 18.049 0.000 4.099 5.098\n", + "x36 1.0265 0.089 11.484 0.000 0.851 1.202\n", + "x37 0.9694 0.087 11.132 0.000 0.799 1.140\n", + "x38 -0.0008 0.088 -0.009 0.993 -0.173 0.171\n", + "x39 3.7093 0.256 14.487 0.000 3.207 4.211\n", + "x40 0.5601 0.092 6.096 0.000 0.380 0.740\n", + "x41 0.3963 0.094 4.215 0.000 0.212 0.581\n", + "x42 1.2338 0.092 13.443 0.000 1.054 1.414\n", + "x43 4.0639 0.254 15.993 0.000 3.566 4.562\n", + "x44 0.6548 0.089 7.324 0.000 0.480 0.830\n", + "x45 0.3446 0.088 3.905 0.000 0.172 0.518\n", + "x46 -2.7669 0.107 -25.766 0.000 -2.977 -2.556\n", + "x47 4.7796 0.255 18.749 0.000 4.280 5.279\n", + "x48 -2.8521 0.161 -17.742 0.000 -3.167 -2.537\n", + "x49 0.3483 0.088 3.947 0.000 0.175 0.521\n", + "x50 -0.2252 0.089 -2.538 0.011 -0.399 -0.051\n", + "x51 4.5429 0.256 17.712 0.000 4.040 5.046\n", + "x52 0.0263 0.089 0.296 0.767 -0.148 0.200\n", + "x53 0.5357 0.097 5.522 0.000 0.346 0.726\n", + "x54 1.8634 0.088 21.271 0.000 1.692 2.035\n", + "x55 5.8783 0.254 23.151 0.000 5.381 6.376\n", + "x56 -0.6414 0.089 -7.211 0.000 -0.816 -0.467\n", + "x57 1.5420 0.089 17.363 0.000 1.368 1.716\n", + "x58 -1.5629 0.088 -17.727 0.000 -1.736 -1.390\n", + "x59 4.4701 0.259 17.289 0.000 3.963 4.977\n", + "x60 0.6569 0.090 7.299 0.000 0.480 0.833\n", + "x61 -0.6068 0.131 -4.623 0.000 -0.864 -0.350\n", + "x62 0.0984 0.089 1.102 0.271 -0.077 0.273\n", + "x63 4.2406 0.257 16.513 0.000 3.737 4.744\n", + "x64 0.7721 0.089 8.694 0.000 0.598 0.946\n", + "x65 -0.5270 0.088 -6.013 0.000 -0.699 -0.355\n", + "x66 0.9885 0.091 10.899 0.000 0.811 1.166\n", + "x67 5.0278 0.254 19.756 0.000 4.529 5.527\n", + "x68 0.8106 0.098 8.313 0.000 0.619 1.002\n", + "x69 -0.3650 0.095 -3.852 0.000 -0.551 -0.179\n", + "x70 0.7162 0.092 7.750 0.000 0.535 0.897\n", + "x71 5.7262 0.258 22.206 0.000 5.221 6.232\n", + "x72 0.0155 0.093 0.167 0.868 -0.167 0.198\n", + "x73 1.0096 0.087 11.593 0.000 0.839 1.180\n", + "x74 -0.0727 0.088 -0.830 0.407 -0.244 0.099\n", + "x75 5.1827 0.256 20.226 0.000 4.680 5.685\n", + "x76 -2.0700 0.090 -23.004 0.000 -2.246 -1.894\n", + "x77 -3.7635 0.099 -37.851 0.000 -3.958 -3.569\n", + "x78 -2.2680 0.089 -25.563 0.000 -2.442 -2.094\n", + "x79 4.2767 0.255 16.794 0.000 3.778 4.776\n", + "x80 1.0238 0.088 11.679 0.000 0.852 1.196\n", + "x81 -1.4396 0.099 -14.483 0.000 -1.634 -1.245\n", + "x82 0.0266 0.089 0.298 0.766 -0.148 0.202\n", + "x83 3.7391 0.258 14.496 0.000 3.234 4.245\n", + "x84 1.6166 0.085 19.012 0.000 1.450 1.783\n", + "x85 0.8149 0.091 8.988 0.000 0.637 0.993\n", + "x86 0.8977 0.088 10.177 0.000 0.725 1.071\n", + "x87 0.7275 0.258 2.821 0.005 0.222 1.233\n", + "x88 -0.8747 0.097 -9.043 0.000 -1.064 -0.685\n", + "x89 0.5544 0.087 6.367 0.000 0.384 0.725\n", + "x90 1.4995 0.178 8.448 0.000 1.152 1.847\n", + "x91 5.0399 0.254 19.805 0.000 4.541 5.539\n", + "x92 1.3584 0.089 15.197 0.000 1.183 1.534\n", + "x93 0.6807 0.089 7.613 0.000 0.505 0.856\n", + "x94 -4.3977 0.750 -5.863 0.000 -5.868 -2.928\n", + "x95 4.6917 0.255 18.422 0.000 4.192 5.191\n", + "x96 -0.1922 0.088 -2.192 0.028 -0.364 -0.020\n", + "x97 -1.0008 0.087 -11.472 0.000 -1.172 -0.830\n", + "x98 -0.7607 0.161 -4.732 0.000 -1.076 -0.446\n", + "x99 3.2058 0.256 12.520 0.000 2.704 3.708\n", + "x100 -0.0575 0.088 -0.656 0.512 -0.229 0.114\n", + "x101 0.0334 0.089 0.374 0.709 -0.142 0.209\n", + "x102 -0.1020 0.105 -0.969 0.333 -0.309 0.104\n", + "x103 4.1386 0.256 16.183 0.000 3.637 4.640\n", + "x104 0.5666 0.089 6.339 0.000 0.391 0.742\n", + "x105 0.0261 0.091 0.288 0.774 -0.152 0.204\n", + "x106 -1.3051 0.284 -4.596 0.000 -1.862 -0.748\n", + "x107 4.1941 0.255 16.459 0.000 3.695 4.694\n", + "x108 1.4557 0.088 16.499 0.000 1.283 1.629\n", + "x109 -2.3244 0.093 -24.901 0.000 -2.507 -2.141\n", + "x110 1.2385 0.089 13.958 0.000 1.065 1.412\n", + "x111 6.1283 0.254 24.121 0.000 5.630 6.626\n", + "x112 -0.7592 0.091 -8.320 0.000 -0.938 -0.580\n", + "x113 -0.3383 0.101 -3.344 0.001 -0.537 -0.140\n", + "x114 -4.4850 0.201 -22.298 0.000 -4.879 -4.091\n", + "x115 4.5196 0.254 17.773 0.000 4.021 5.018\n", + "x116 0.1071 0.120 0.894 0.371 -0.128 0.342\n", + "x117 0.9122 0.089 10.201 0.000 0.737 1.087\n", + "x118 0.4930 0.088 5.592 0.000 0.320 0.666\n", + "x119 5.1641 0.257 20.088 0.000 4.660 5.668\n", + "x120 1.5677 0.087 17.995 0.000 1.397 1.738\n", + "x121 -0.2209 0.103 -2.146 0.032 -0.423 -0.019\n", + "x122 0.6985 0.101 6.928 0.000 0.501 0.896\n", + "x123 3.4953 0.257 13.614 0.000 2.992 3.999\n", + "x124 0.5448 0.090 6.052 0.000 0.368 0.721\n", + "x125 0.8503 0.095 8.977 0.000 0.665 1.036\n", + "x126 0.7178 0.094 7.651 0.000 0.534 0.902\n", + "x127 5.0968 0.254 20.062 0.000 4.599 5.595\n", + "x128 0.3623 0.095 3.803 0.000 0.176 0.549\n", + "x129 0.2984 0.099 3.002 0.003 0.104 0.493\n", + "x130 0.0053 0.094 0.057 0.955 -0.179 0.189\n", + "x131 4.4541 0.257 17.344 0.000 3.951 4.957\n", + "x132 0.8292 0.089 9.277 0.000 0.654 1.004\n", + "x133 0.6453 0.090 7.169 0.000 0.469 0.822\n", + "x134 -0.8931 0.090 -9.929 0.000 -1.069 -0.717\n", + "x135 4.3267 0.259 16.717 0.000 3.819 4.834\n", + "x136 0.7836 0.088 8.882 0.000 0.611 0.957\n", + "x137 0.7963 0.087 9.203 0.000 0.627 0.966\n", + "x138 0.2221 0.089 2.487 0.013 0.047 0.397\n", + "x139 4.4126 0.256 17.237 0.000 3.911 4.914\n", + "x140 0.9907 0.087 11.372 0.000 0.820 1.161\n", + "x141 0.4549 0.089 5.087 0.000 0.280 0.630\n", + "x142 1.0341 0.091 11.416 0.000 0.857 1.212\n", + "x143 6.3703 0.264 24.146 0.000 5.853 6.887\n", + "x144 0.2672 0.089 2.988 0.003 0.092 0.442\n", + "x145 0.8735 0.091 9.633 0.000 0.696 1.051\n", + "x146 1.3309 0.099 13.424 0.000 1.137 1.525\n", + "x147 3.9324 0.256 15.374 0.000 3.431 4.434\n", + "x148 1.7781 0.098 18.082 0.000 1.585 1.971\n", + "x149 0.1430 0.088 1.621 0.105 -0.030 0.316\n", + "x150 -0.2508 0.089 -2.826 0.005 -0.425 -0.077\n", + "x151 5.2642 0.254 20.717 0.000 4.766 5.762\n", + "x152 0.8160 0.091 9.008 0.000 0.638 0.994\n", + "x153 0.8386 0.095 8.855 0.000 0.653 1.024\n", + "x154 0.1292 0.108 1.191 0.233 -0.083 0.342\n", + "x155 2.6064 0.255 10.234 0.000 2.107 3.106\n", + "x156 1.0393 0.087 11.998 0.000 0.869 1.209\n", + "x157 -0.8539 0.093 -9.221 0.000 -1.035 -0.672\n", + "x158 -1.3418 0.089 -15.120 0.000 -1.516 -1.168\n", + "x159 5.0147 0.255 19.677 0.000 4.515 5.514\n", + "x160 -1.4755 0.251 -5.885 0.000 -1.967 -0.984\n", + "x161 0.1005 0.099 1.011 0.312 -0.094 0.295\n", + "x162 -2.4487 0.091 -27.047 0.000 -2.626 -2.271\n", + "x163 4.1986 0.266 15.773 0.000 3.677 4.720\n", + "x164 0.9252 0.088 10.487 0.000 0.752 1.098\n", + "x165 -0.8374 0.089 -9.430 0.000 -1.012 -0.663\n", + "x166 1.2691 0.089 14.302 0.000 1.095 1.443\n", + "x167 5.4841 0.254 21.569 0.000 4.986 5.982\n", + "x168 0.4087 0.091 4.511 0.000 0.231 0.586\n", + "x169 0.3859 0.087 4.432 0.000 0.215 0.557\n", + "x170 0.4521 0.101 4.488 0.000 0.255 0.649\n", + "x171 0.1277 0.270 0.472 0.637 -0.402 0.658\n", + "x172 -2.3806 0.433 -5.494 0.000 -3.230 -1.531\n", + "x173 1.0554 0.092 11.475 0.000 0.875 1.236\n", + "x174 0.2079 0.091 2.297 0.022 0.031 0.385\n", + "x175 4.4785 0.254 17.598 0.000 3.980 4.977\n", + "x176 -0.3396 0.106 -3.192 0.001 -0.548 -0.131\n", + "const 1.847e-16 1.16e-16 1.594 0.111 -4.24e-17 4.12e-16\n", + "x177 0.8799 0.092 9.588 0.000 0.700 1.060\n", + "x178 5.6759 0.255 22.301 0.000 5.177 6.175\n", + "x179 0.2881 0.093 3.114 0.002 0.107 0.469\n", + "x180 -0.0536 0.088 -0.611 0.541 -0.225 0.118\n", + "x181 0.8386 0.089 9.451 0.000 0.665 1.013\n", + "x182 4.3527 0.255 17.059 0.000 3.853 4.853\n", + "x183 -0.8235 0.096 -8.611 0.000 -1.011 -0.636\n", + "x184 -0.7501 0.093 -8.040 0.000 -0.933 -0.567\n", + "x185 -0.8175 0.088 -9.332 0.000 -0.989 -0.646\n", + "x186 2.6288 0.259 10.141 0.000 2.121 3.137\n", + "x187 0.8246 0.098 8.388 0.000 0.632 1.017\n", + "x188 -0.5031 0.089 -5.624 0.000 -0.678 -0.328\n", + "x189 -1.0291 0.088 -11.748 0.000 -1.201 -0.857\n", + "x190 3.7065 0.257 14.431 0.000 3.203 4.210\n", + "x191 0.2965 0.089 3.316 0.001 0.121 0.472\n", + "x192 1.8581 0.099 18.848 0.000 1.665 2.051\n", + "x193 -0.0644 0.091 -0.712 0.477 -0.242 0.113\n", + "x194 4.5869 0.255 18.022 0.000 4.088 5.086\n", + "x195 0.9707 0.091 10.711 0.000 0.793 1.148\n", + "x196 -0.1926 0.088 -2.198 0.028 -0.364 -0.021\n", + "x197 1.0355 0.113 9.164 0.000 0.814 1.257\n", + "x198 2.7799 0.262 10.591 0.000 2.265 3.294\n", + "x199 -0.6528 0.120 -5.451 0.000 -0.888 -0.418\n", + "x200 0.3345 0.099 3.365 0.001 0.140 0.529\n", + "x201 0.7180 0.103 6.942 0.000 0.515 0.921\n", + "x202 -0.0559 0.289 -0.193 0.847 -0.622 0.510\n", + "x203 -1.3092 0.123 -10.657 0.000 -1.550 -1.068\n", + "x204 0.4801 0.099 4.869 0.000 0.287 0.673\n", + "x205 -0.1714 0.105 -1.628 0.104 -0.378 0.035\n", + "x206 5.7305 0.260 22.012 0.000 5.220 6.241\n", + "x207 -0.0759 0.097 -0.778 0.436 -0.267 0.115\n", + "x208 -1.6290 0.108 -15.085 0.000 -1.841 -1.417\n", + "x209 0.9060 0.100 9.075 0.000 0.710 1.102\n", + "x210 6.4321 0.272 23.635 0.000 5.899 6.966\n", + "x211 0.5240 0.098 5.374 0.000 0.333 0.715\n", + "x212 -0.7460 0.101 -7.378 0.000 -0.944 -0.548\n", + "x213 -0.9292 0.143 -6.512 0.000 -1.209 -0.650\n", + "x214 -0.0406 0.262 -0.155 0.877 -0.554 0.473\n", + "x215 -4.4969 0.102 -44.245 0.000 -4.696 -4.298\n", + "x216 0.5099 0.103 4.953 0.000 0.308 0.712\n", + "x217 0.1854 0.100 1.857 0.063 -0.010 0.381\n", + "x218 5.0045 0.262 19.130 0.000 4.492 5.517\n", + "x219 0.6829 0.098 7.003 0.000 0.492 0.874\n", + "x220 1.4211 0.098 14.536 0.000 1.229 1.613\n", + "x221 -1.3962 0.104 -13.383 0.000 -1.601 -1.192\n", + "x222 5.1203 0.259 19.796 0.000 4.613 5.627\n", + "x223 -1.0768 0.114 -9.420 0.000 -1.301 -0.853\n", + "x224 0.1023 0.102 1.002 0.316 -0.098 0.302\n", + "x225 1.6563 0.098 16.863 0.000 1.464 1.849\n", + "x226 5.3104 0.259 20.475 0.000 4.802 5.819\n", + "x227 0.9486 0.101 9.412 0.000 0.751 1.146\n", + "x228 -0.3787 0.103 -3.677 0.000 -0.581 -0.177\n", + "x229 0.2854 0.099 2.882 0.004 0.091 0.480\n", + "x230 5.2710 0.261 20.182 0.000 4.759 5.783\n", + "x231 0.1716 0.103 1.674 0.094 -0.029 0.373\n", + "x232 0.7966 0.104 7.667 0.000 0.593 1.000\n", + "x233 1.5023 0.097 15.420 0.000 1.311 1.693\n", + "x234 5.4116 0.259 20.898 0.000 4.904 5.919\n", + "x235 0.0389 0.098 0.396 0.692 -0.154 0.232\n", + "x236 -2.5379 0.131 -19.337 0.000 -2.795 -2.281\n", + "x237 1.7632 0.128 13.788 0.000 1.513 2.014\n", + "x238 5.3306 0.258 20.658 0.000 4.825 5.836\n", + "x239 0.1808 0.102 1.779 0.075 -0.018 0.380\n", + "x240 -0.2837 0.104 -2.730 0.006 -0.487 -0.080\n", + "x241 0.1803 0.105 1.712 0.087 -0.026 0.387\n", + "x242 5.0276 0.259 19.439 0.000 4.521 5.535\n", + "x243 0.1390 0.102 1.368 0.171 -0.060 0.338\n", + "x244 1.1046 0.096 11.477 0.000 0.916 1.293\n", + "x245 0.8131 0.102 8.005 0.000 0.614 1.012\n", + "x246 5.1668 0.263 19.648 0.000 4.651 5.682\n", + "x247 0.4615 0.098 4.693 0.000 0.269 0.654\n", + "x248 0.0511 0.097 0.527 0.598 -0.139 0.241\n", + "x249 -0.1395 0.102 -1.361 0.174 -0.340 0.061\n", + "x250 6.0510 0.260 23.271 0.000 5.541 6.561\n", + "x251 0.4695 0.106 4.413 0.000 0.261 0.678\n", + "x252 0.1100 0.101 1.088 0.277 -0.088 0.308\n", + "x253 -0.3864 0.105 -3.669 0.000 -0.593 -0.180\n", + "x254 4.6433 0.260 17.885 0.000 4.134 5.152\n", + "x255 -0.9023 0.106 -8.484 0.000 -1.111 -0.694\n", + "x256 0.6881 0.115 5.973 0.000 0.462 0.914\n", + "x257 1.4363 0.106 13.514 0.000 1.228 1.645\n", + "x258 5.9228 0.260 22.748 0.000 5.412 6.433\n", + "x259 0.3620 0.103 3.499 0.000 0.159 0.565\n", + "x260 0.3853 0.099 3.875 0.000 0.190 0.580\n", + "x261 -0.9046 0.101 -8.980 0.000 -1.102 -0.707\n", + "x262 4.7053 0.261 18.042 0.000 4.194 5.217\n", + "x263 0.3175 0.103 3.096 0.002 0.116 0.519\n", + "x264 -0.3407 0.109 -3.122 0.002 -0.555 -0.127\n", + "x265 -0.0188 0.103 -0.181 0.856 -0.221 0.184\n", + "x266 6.4608 0.260 24.849 0.000 5.951 6.970\n", + "x267 0.2615 0.099 2.637 0.008 0.067 0.456\n", + "x268 -0.1781 0.099 -1.807 0.071 -0.371 0.015\n", + "x269 -1.7494 0.124 -14.062 0.000 -1.993 -1.506\n", + "x270 4.7214 0.260 18.132 0.000 4.211 5.232\n", + "x271 -0.4753 0.103 -4.635 0.000 -0.676 -0.274\n", + "x272 0.3999 0.098 4.090 0.000 0.208 0.592\n", + "x273 1.4166 0.100 14.184 0.000 1.221 1.612\n", + "x274 4.4892 0.261 17.214 0.000 3.978 5.000\n", + "x275 -0.2541 0.098 -2.584 0.010 -0.447 -0.061\n", + "x276 1.1836 0.105 11.280 0.000 0.978 1.389\n", + "x277 1.0988 0.099 11.093 0.000 0.905 1.293\n", + "x278 4.6746 0.260 17.952 0.000 4.164 5.185\n", + "x279 0.6008 0.099 6.064 0.000 0.407 0.795\n", + "x280 -1.3150 0.106 -12.418 0.000 -1.523 -1.107\n", + "x281 0.6365 0.100 6.374 0.000 0.441 0.832\n", + "x282 4.4557 0.259 17.206 0.000 3.948 4.963\n", + "x283 0.7496 0.097 7.689 0.000 0.559 0.941\n", + "x284 1.9207 0.105 18.315 0.000 1.715 2.126\n", + "x285 -0.2955 0.105 -2.806 0.005 -0.502 -0.089\n", + "x286 5.4453 0.257 21.157 0.000 4.941 5.950\n", + "x287 0.6349 0.099 6.408 0.000 0.441 0.829\n", + "x288 -0.1733 0.098 -1.770 0.077 -0.365 0.019\n", + "x289 2.0493 0.101 20.352 0.000 1.852 2.247\n", + "x290 0.5037 0.263 1.916 0.055 -0.012 1.019\n", + "x291 -1.752e-15 1.02e-16 -17.169 0.000 -1.95e-15 -1.55e-15\n", + "x292 -0.5624 0.105 -5.363 0.000 -0.768 -0.357\n", + "x293 0.4416 0.102 4.347 0.000 0.242 0.641\n", + "x294 5.0002 0.259 19.283 0.000 4.492 5.508\n", + "x295 -0.0487 0.105 -0.462 0.644 -0.255 0.158\n", + "x296 0.9849 0.102 9.653 0.000 0.785 1.185\n", + "x297 1.0039 0.102 9.884 0.000 0.805 1.203\n", + "x298 4.3614 0.260 16.802 0.000 3.853 4.870\n", + "x299 1.1919 0.098 12.128 0.000 0.999 1.385\n", + "x300 1.3776 0.101 13.617 0.000 1.179 1.576\n", + "x301 0.4465 0.103 4.319 0.000 0.244 0.649\n", + "x302 4.0999 0.259 15.853 0.000 3.593 4.607\n", + "x303 0.9455 0.104 9.059 0.000 0.741 1.150\n", + "x304 -0.4532 0.104 -4.362 0.000 -0.657 -0.250\n", + "x305 0.4625 0.102 4.554 0.000 0.263 0.662\n", + "x306 5.0228 0.258 19.447 0.000 4.517 5.529\n", + "x307 0.7105 0.097 7.288 0.000 0.519 0.902\n", + "x308 0.9845 0.106 9.300 0.000 0.777 1.192\n", + "x309 -0.6792 0.110 -6.203 0.000 -0.894 -0.465\n", + "x310 5.2407 0.258 20.314 0.000 4.735 5.746\n", + "x311 -2.1480 0.102 -21.131 0.000 -2.347 -1.949\n", + "x312 1.9675 0.113 17.471 0.000 1.747 2.188\n", + "x313 0.9882 0.102 9.730 0.000 0.789 1.187\n", + "x314 3.3165 0.264 12.543 0.000 2.798 3.835\n", + "x315 -1.1503 0.117 -9.835 0.000 -1.380 -0.921\n", + "x316 0.2832 0.099 2.848 0.004 0.088 0.478\n", + "x317 0.5995 0.117 5.127 0.000 0.370 0.829\n", + "x318 5.2110 0.258 20.178 0.000 4.705 5.717\n", + "x319 0.3045 0.102 2.996 0.003 0.105 0.504\n", + "x320 1.2151 0.107 11.350 0.000 1.005 1.425\n", + "x321 1.9551 0.097 20.067 0.000 1.764 2.146\n", + "x322 4.7542 0.258 18.434 0.000 4.249 5.260\n", + "x323 1.2955 0.097 13.289 0.000 1.104 1.487\n", + "x324 1.0941 0.102 10.725 0.000 0.894 1.294\n", + "x325 -0.5137 0.102 -5.059 0.000 -0.713 -0.315\n", + "x326 2.9626 0.258 11.472 0.000 2.456 3.469\n", + "x327 1.2751 0.106 11.990 0.000 1.067 1.484\n", + "x328 1.5232 0.124 12.283 0.000 1.280 1.766\n", + "x329 0.7988 0.102 7.867 0.000 0.600 0.998\n", + "x330 5.6842 0.258 22.010 0.000 5.178 6.190\n", + "x331 2.0457 0.110 18.675 0.000 1.831 2.260\n", + "x332 1.5400 0.113 13.679 0.000 1.319 1.761\n", + "x333 1.0521 0.097 10.858 0.000 0.862 1.242\n", + "x334 3.6005 0.258 13.941 0.000 3.094 4.107\n", + "x335 1.2511 0.118 10.574 0.000 1.019 1.483\n", + "x336 -0.1762 0.100 -1.758 0.079 -0.373 0.020\n", + "x337 1.0346 0.100 10.363 0.000 0.839 1.230\n", + "x338 4.2940 0.259 16.564 0.000 3.786 4.802\n", + "x339 -0.8935 0.097 -9.165 0.000 -1.085 -0.702\n", + "x340 1.4177 0.115 12.309 0.000 1.192 1.643\n", + "x341 -0.3180 0.102 -3.131 0.002 -0.517 -0.119\n", + "x342 5.0974 0.259 19.709 0.000 4.590 5.604\n", + "x343 0.4659 0.750 0.621 0.535 -1.005 1.936\n", + "x344 0.6426 0.121 5.318 0.000 0.406 0.879\n", + "x345 2.0122 0.114 17.616 0.000 1.788 2.236\n", + "x346 4.7277 0.260 18.156 0.000 4.217 5.238\n", + "x347 0.2275 0.103 2.200 0.028 0.025 0.430\n", + "x348 -0.8918 0.208 -4.279 0.000 -1.300 -0.483\n", + "x349 1.1205 0.102 11.033 0.000 0.921 1.320\n", + "x350 6.1559 0.258 23.857 0.000 5.650 6.662\n", + "x351 0.8570 0.107 7.979 0.000 0.647 1.068\n", + "x352 1.0360 0.105 9.878 0.000 0.830 1.242\n", + "x353 -0.6854 0.098 -6.977 0.000 -0.878 -0.493\n", + "x354 4.0013 0.266 15.033 0.000 3.480 4.523\n", + "x355 -0.0286 0.101 -0.283 0.777 -0.226 0.169\n", + "x356 -0.0504 0.115 -0.437 0.662 -0.276 0.175\n", + "x357 -0.0720 0.099 -0.727 0.467 -0.266 0.122\n", + "x358 6.0824 0.262 23.248 0.000 5.570 6.595\n", + "x359 0.0480 0.103 0.467 0.640 -0.153 0.249\n", + "x360 -0.4963 0.099 -5.035 0.000 -0.689 -0.303\n", + "x361 0.0335 0.097 0.344 0.731 -0.157 0.224\n", + "x362 3.7954 0.258 14.693 0.000 3.289 4.302\n", + "x363 0.2475 0.102 2.435 0.015 0.048 0.447\n", + "x364 -4.5298 0.099 -45.575 0.000 -4.725 -4.335\n", + "x365 4.055e-13 5.58e-14 7.267 0.000 2.96e-13 5.15e-13\n", + "x366 -5.366e-05 2.13e-05 -2.521 0.012 -9.54e-05 -1.19e-05\n", + "x367 0.1919 0.095 2.014 0.044 0.005 0.379\n", + "==============================================================================\n", + "Omnibus: 9437.817 Durbin-Watson: 1.971\n", + "Prob(Omnibus): 0.000 Jarque-Bera (JB): 114074.545\n", + "Skew: -1.990 Prob(JB): 0.00\n", + "Kurtosis: 14.075 Cond. No. 2.58e+20\n", + "==============================================================================\n", + "\n", + "Notes:\n", + "[1] R² is computed without centering (uncentered) since the model does not contain a constant.\n", + "[2] Standard Errors assume that the covariance matrix of the errors is correctly specified.\n", + "[3] The smallest eigenvalue is 1.44e-30. This might indicate that there are\n", + "strong multicollinearity problems or that the design matrix is singular.\n", + "[ 6.51992712 6.17844488 5.4851872 ... 3.788228 4.68137159\n", + " -0.0789069 ]\n" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "No artists with labels found to put in legend. Note that artists whose label start with an underscore are ignored when legend() is called with no argument.\n" + ] + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 7 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:54:22.890759Z", + "start_time": "2024-12-03T17:54:14.909189Z" + } + }, + "cell_type": "code", + "source": [ + "import seaborn as sns\n", + "data = {\n", + " 'weather_data': weather_data,\n", + " 'year_flattened': year_flattened,\n", + " 'lag_1_month': lag_1_month,\n", + " 'lag_2_month': lag_2_month,\n", + " 'lag_3_month': lag_3_month,\n", + " 'lag_4_month': lag_4_month,\n", + " 'altitude': np.array(altitude),\n", + " 'minimum_distance': np.array(minimum_distance)\n", + "}\n", + "\n", + "df = pd.DataFrame(data)\n", + "\n", + "# Concatenate one-hot encoded variables\n", + "df = pd.concat([df, facility_encoded], axis=1)\n", + "\n", + "# Compute correlation matrix\n", + "correlation_matrix = df.corr()\n", + "\n", + "# Visualize the correlation matrix (optional)\n", + "plt.figure(figsize=(15, 12))\n", + "sns.heatmap(correlation_matrix, cmap='coolwarm', annot=False)\n", + "plt.title('Correlation Matrix')\n", + "plt.show()" + ], + "id": "35ef0542ae552104", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 8 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:18:02.508963Z", + "start_time": "2024-12-03T17:17:59.538638Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "############### ADD IN CMIP DATA ###########################\n", + "def repeat_info(info, year_range):\n", + " repeated_info = [i for i in info for _ in range(12) for _ in year_range]\n", + " return repeated_info\n", + "# Configuration and constants\n", + "min_year_for_analysis = 2025\n", + "absolute_min_year = 2015\n", + "max_year_for_analysis = 2099\n", + "data_path = \"/Users/rem76/Desktop/Climate_change_health/Data/\"\n", + "\n", + "# Load and preprocess weather data\n", + "weather_data_prediction = pd.read_csv(f\"{data_path}Precipitation_data/ssp2_4_5/prediction_weather_by_smaller_facilities_with_ANC_lm.csv\", index_col=0, dtype={'column_name': 'float64'})\n", + "weather_data_prediction = pd.read_csv(f\"{data_path}Precipitation_data/ssp2_4_5/prediction_weather_monthly_by_smaller_facilities_with_ANC_lm.csv\", index_col=0, dtype={'column_name': 'float64'})\n", + "weather_data_prediction = weather_data_prediction.iloc[(min_year_for_analysis - absolute_min_year) * 12:]\n", + "# Flatten data and prepare for regression\n", + "num_facilities = len(weather_data_prediction.columns)\n", + "year_range_prediction = range(min_year_for_analysis, max_year_for_analysis + 1)\n", + "month_repeated_prediction = [m for _ in year_range_prediction for m in range(1, 13)]\n", + "year_flattened_prediction = np.repeat(year_range_prediction, 12 * num_facilities)\n", + "month_flattened_prediction = month_repeated_prediction * num_facilities\n", + "month_encoded_prediction = pd.get_dummies(month_flattened_prediction, prefix='month', drop_first=True) # try one-hot-encode\n", + "facility_flattened_prediction = np.tile(range(num_facilities), len(year_flattened_prediction) // num_facilities)\n", + "\n", + "# Encode facilities and create above/below average weather data\n", + "weather_data_prediction_flatten = weather_data_prediction.values.flatten()\n", + "facility_encoded_prediction = pd.get_dummies(facility_flattened_prediction, drop_first=True)\n", + "\n", + "grouped_data = pd.DataFrame({\n", + " 'facility': facility_flattened_prediction,\n", + " 'month': month_flattened_prediction,\n", + " 'weather_data': weather_data_prediction_flatten\n", + "}).groupby(['facility', 'month'])['weather_data'].mean().reset_index()\n", + "\n", + "# Load and preprocess facility information\n", + "info_file = \"expanded_facility_info_by_smaller_facility_lm_with_ANC.csv\" if ANC else \"expanded_facility_info_by_smaller_facility_lm.csv\"\n", + "expanded_facility_info = pd.read_csv(f\"{data_path}{info_file}\", index_col=0).T\n", + "\n", + "zone_info_prediction = repeat_info(expanded_facility_info[\"Zonename\"], year_range_prediction)\n", + "zone_encoded_prediction = pd.get_dummies(zone_info_prediction, drop_first=True)\n", + "resid_info_prediction = repeat_info(expanded_facility_info['Resid'], year_range_prediction)\n", + "resid_encoded_prediction = pd.get_dummies(resid_info_prediction, drop_first=True)\n", + "owner_info_prediction = repeat_info(expanded_facility_info['A105'], year_range_prediction)\n", + "owner_encoded_prediction = pd.get_dummies(owner_info_prediction, drop_first=True)\n", + "ftype_info_prediction = repeat_info(expanded_facility_info['Ftype'], year_range_prediction)\n", + "ftype_encoded_prediction = pd.get_dummies(ftype_info_prediction, drop_first=True)\n", + "altitude_prediction = [float(x) for x in repeat_info(expanded_facility_info['A109__Altitude'], year_range_prediction)]\n", + "minimum_distance_prediction = [float(x) for x in repeat_info(expanded_facility_info['minimum_distance'], year_range_prediction)]\n", + "\n", + "# Lagged weather data\n", + "lag_1_month_prediction = weather_data_prediction.shift(1).values.flatten()\n", + "lag_2_month_prediction = weather_data_prediction.shift(2).values.flatten()\n", + "lag_3_month_prediction = weather_data_prediction.shift(3).values.flatten()\n", + "lag_4_month_prediction = weather_data_prediction.shift(4).values.flatten()\n", + "\n", + "# Weather data\n", + "\n", + "X_basis_weather = np.column_stack([\n", + " weather_data_prediction_flatten,\n", + " np.array(year_flattened_prediction),\n", + " #np.array(month_flattened_prediction),\n", + " np.array(month_encoded_prediction),\n", + " resid_encoded_prediction,\n", + " zone_encoded_prediction,\n", + " owner_encoded_prediction,\n", + " ftype_encoded_prediction,\n", + " lag_1_month_prediction,\n", + " lag_2_month_prediction,\n", + " lag_3_month_prediction,\n", + " lag_4_month_prediction,\n", + " facility_encoded_prediction,\n", + " altitude_prediction, \n", + " minimum_distance_prediction\n", + "])\n", + "\n", + "X_basis_weather_filtered = X_basis_weather[X_basis_weather[:,0] > mask_threshold]\n", + "# format output \n", + "year_month_labels = np.array([f\"{y}-{m}\" for y, m in zip(X_basis_weather_filtered[:,1], X_basis_weather[:,2])])\n", + "y_pred_weather = results_of_weather_model.predict(X_basis_weather_filtered)\n", + "\n", + "if use_residuals:\n", + " data_weather_predictions = pd.DataFrame({\n", + " 'Year_Month': year_month_labels,\n", + " 'difference': y_pred_weather\n", + "})\n", + "else:\n", + " X_bases_ANC = np.column_stack([\n", + " year_flattened_prediction,\n", + " #month_flattened_prediction,\n", + " month_encoded_prediction,\n", + " resid_encoded_prediction,\n", + " zone_encoded_prediction,\n", + " owner_encoded_prediction,\n", + " ftype_encoded_prediction,\n", + " facility_encoded_prediction, \n", + " altitude_prediction, \n", + " minimum_distance_prediction\n", + " ])\n", + " \n", + " y_pred_ANC = results_ANC.predict(X_bases_ANC)\n", + " if log_y:\n", + " predictions = np.exp(y_pred_weather) - np.exp(y_pred_ANC[X_basis_weather[:,0] > mask_threshold])\n", + " else:\n", + " predictions = y_pred_weather - y_pred_ANC[X_basis_weather[:,0] > mask_threshold]\n", + "\n", + "data_weather_predictions = pd.DataFrame({\n", + " 'Year_Month': year_month_labels,\n", + " 'difference': predictions, \n", + " 'y_pred_ANC':y_pred_ANC[X_basis_weather[:,0] > mask_threshold], \n", + " 'y_pred_weather':y_pred_weather\n", + "})\n", + " \n", + "data_weather_predictions_grouped = data_weather_predictions.groupby('Year_Month').mean().reset_index()\n", + "\n", + "# Plotting results\n", + "fig, axs = plt.subplots(1, 2, figsize=(14, 6))\n", + "\n", + "axs[0].scatter(data_weather_predictions['Year_Month'], data_weather_predictions['difference'], color='#9AC4F8', alpha=0.1)\n", + "axs[0].scatter(data_weather_predictions_grouped['Year_Month'], data_weather_predictions_grouped['difference'], color='red', alpha=0.7, label='Mean')\n", + "axs[0].set_xticklabels(data_weather_predictions['Year_Month'], rotation=45, ha='right')\n", + "axs[0].set_xlabel('Year/Month')\n", + "xticks = data_weather_predictions['Year_Month'][::len(year_range)*12*num_facilities] \n", + "axs[0].set_xticks(xticks) \n", + "axs[0].set_xticklabels(xticks, rotation=45, ha='right') \n", + "axs[0].set_ylabel('Difference Predicted ANC visits due to rainfall')\n", + "axs[0].legend(loc='upper left')\n", + "precipitation_range = np.linspace(X_basis_weather_filtered[:,0].min(), X_basis_weather_filtered[:,0].max(), 100)\n", + "X_for_line = np.column_stack([precipitation_range] + [np.mean(X_basis_weather_filtered[:, i]) for i in range(1, X_basis_weather_filtered.shape[1])])\n", + "\n", + "y_line = results_of_weather_model.predict(X_for_line)\n", + "\n", + "# Plotting\n", + "axs[1].scatter(X_basis_weather_filtered[:, 0], data_weather_predictions['difference'], color='#9AC4F8', alpha=0.7, label='Predictions')\n", + "axs[1].plot(precipitation_range, y_line, color='red', label='Line of Best Fit') # Add line of best fit\n", + "axs[1].set_xlabel('Precipitation (mm)')\n", + "axs[1].set_ylabel('Expected number of ANC visits')\n", + "axs[1].legend()\n", + "# if log_y:\n", + "# \n", + "# axs[1].scatter(X_basis_weather_filtered[:,0], data_weather_predictions['difference'], color='#9AC4F8', alpha=0.7, label='Predictions')\n", + "# axs[1].scatter(X_basis_weather_filtered[:,0],y_weather*results_of_weather_model.params[0],color='red')\n", + "# \n", + "# else:\n", + "# axs[1].scatter(X_basis_weather_filtered[:,0], data_weather_predictions['difference'], color='#9AC4F8', alpha=0.7, label='Predictions')\n", + "# \n", + "# axs[1].scatter(X_basis_weather_filtered[:,0],y_weather*results_of_weather_model.params[0],color='red')\n", + "# axs[1].set_xlabel('Precipitation (mm)')\n", + "# axs[1].set_ylabel('Expected number of ANC visits')\n", + "\n", + "plt.tight_layout()\n", + "plt.show()\n" + ], + "id": "a21f46f9af85a26c", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_92649/1417594935.py:101: RuntimeWarning: overflow encountered in exp\n", + " predictions = np.exp(y_pred_weather) - np.exp(y_pred_ANC[X_basis_weather[:,0] > mask_threshold])\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_92649/1417594935.py:101: RuntimeWarning: invalid value encountered in subtract\n", + " predictions = np.exp(y_pred_weather) - np.exp(y_pred_ANC[X_basis_weather[:,0] > mask_threshold])\n", + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_92649/1417594935.py:119: UserWarning: FixedFormatter should only be used together with FixedLocator\n", + " axs[0].set_xticklabels(data_weather_predictions['Year_Month'], rotation=45, ha='right')\n" + ] + }, + { + "ename": "ValueError", + "evalue": "all the input array dimensions except for the concatenation axis must match exactly, but along dimension 0, the array at index 0 has size 100 and the array at index 1 has size 1", + "output_type": "error", + "traceback": [ + "\u001B[0;31m---------------------------------------------------------------------------\u001B[0m", + "\u001B[0;31mValueError\u001B[0m Traceback (most recent call last)", + "Cell \u001B[0;32mIn[142], line 127\u001B[0m\n\u001B[1;32m 125\u001B[0m axs[\u001B[38;5;241m0\u001B[39m]\u001B[38;5;241m.\u001B[39mlegend(loc\u001B[38;5;241m=\u001B[39m\u001B[38;5;124m'\u001B[39m\u001B[38;5;124mupper left\u001B[39m\u001B[38;5;124m'\u001B[39m)\n\u001B[1;32m 126\u001B[0m precipitation_range \u001B[38;5;241m=\u001B[39m np\u001B[38;5;241m.\u001B[39mlinspace(X_basis_weather_filtered[:,\u001B[38;5;241m0\u001B[39m]\u001B[38;5;241m.\u001B[39mmin(), X_basis_weather_filtered[:,\u001B[38;5;241m0\u001B[39m]\u001B[38;5;241m.\u001B[39mmax(), \u001B[38;5;241m100\u001B[39m)\n\u001B[0;32m--> 127\u001B[0m X_for_line \u001B[38;5;241m=\u001B[39m \u001B[43mnp\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mcolumn_stack\u001B[49m\u001B[43m(\u001B[49m\u001B[43m[\u001B[49m\u001B[43mprecipitation_range\u001B[49m\u001B[43m]\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m+\u001B[39;49m\u001B[43m \u001B[49m\u001B[43m[\u001B[49m\u001B[43mnp\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mmean\u001B[49m\u001B[43m(\u001B[49m\u001B[43mX_basis_weather_filtered\u001B[49m\u001B[43m[\u001B[49m\u001B[43m:\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mi\u001B[49m\u001B[43m]\u001B[49m\u001B[43m)\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;28;43;01mfor\u001B[39;49;00m\u001B[43m \u001B[49m\u001B[43mi\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;129;43;01min\u001B[39;49;00m\u001B[43m \u001B[49m\u001B[38;5;28;43mrange\u001B[39;49m\u001B[43m(\u001B[49m\u001B[38;5;241;43m1\u001B[39;49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mX_basis_weather_filtered\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mshape\u001B[49m\u001B[43m[\u001B[49m\u001B[38;5;241;43m1\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m)\u001B[49m\u001B[43m]\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 129\u001B[0m y_line \u001B[38;5;241m=\u001B[39m results_of_weather_model\u001B[38;5;241m.\u001B[39mpredict(X_for_line)\n\u001B[1;32m 131\u001B[0m \u001B[38;5;66;03m# Plotting\u001B[39;00m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/numpy/lib/shape_base.py:652\u001B[0m, in \u001B[0;36mcolumn_stack\u001B[0;34m(tup)\u001B[0m\n\u001B[1;32m 650\u001B[0m arr \u001B[38;5;241m=\u001B[39m array(arr, copy\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mFalse\u001B[39;00m, subok\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mTrue\u001B[39;00m, ndmin\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m2\u001B[39m)\u001B[38;5;241m.\u001B[39mT\n\u001B[1;32m 651\u001B[0m arrays\u001B[38;5;241m.\u001B[39mappend(arr)\n\u001B[0;32m--> 652\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[43m_nx\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mconcatenate\u001B[49m\u001B[43m(\u001B[49m\u001B[43marrays\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m1\u001B[39;49m\u001B[43m)\u001B[49m\n", + "\u001B[0;31mValueError\u001B[0m: all the input array dimensions except for the concatenation axis must match exactly, but along dimension 0, the array at index 0 has size 100 and the array at index 1 has size 1" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 142 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T14:12:13.623863Z", + "start_time": "2024-12-03T14:12:13.603444Z" + } + }, + "cell_type": "code", + "source": "np.exp(y_weather*results_of_weather_model.params[0])", + "id": "67c146cbaf46fdea", + "outputs": [ + { + "data": { + "text/plain": [ + "array([ nan, nan, nan, ..., 1.00129752, 1.00003705,\n", + " nan])" + ] + }, + "execution_count": 81, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 81 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "# Machine learning ", + "id": "290e6e0d3720d32c" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:12:49.938543Z", + "start_time": "2024-12-04T09:12:49.911991Z" + } + }, + "cell_type": "code", + "source": [ + "from sklearn.neural_network import MLPRegressor\n", + "from sklearn.pipeline import Pipeline\n", + "from sklearn.model_selection import train_test_split, RandomizedSearchCV, KFold\n", + "from sklearn.compose import ColumnTransformer\n", + "from sklearn.preprocessing import StandardScaler\n", + "from sklearn.feature_selection import SelectKBest, f_regression\n", + "from sklearn.metrics import mean_squared_error\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "\n", + "\n" + ], + "id": "eea77739eebf1a64", + "outputs": [], + "execution_count": 10 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T08:46:13.101372Z", + "start_time": "2024-12-03T08:46:13.098450Z" + } + }, + "cell_type": "code", + "source": [ + "def permutation_importances(rf, X_train, y_train, metric): \n", + " baseline = metric(rf, X_train, y_train)\n", + " imp = []\n", + " for col in X_train.columns:\n", + " save = X_train[col].copy()\n", + " X_train[col] = np.random.permutation(X_train[col])\n", + " m = metric(rf, X_train, y_train)\n", + " X_train[col] = save\n", + " imp.append(baseline - m)\n", + " return np.array(imp)" + ], + "id": "5df54fabff166b66", + "outputs": [], + "execution_count": 10 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T08:46:13.107016Z", + "start_time": "2024-12-03T08:46:13.103427Z" + } + }, + "cell_type": "code", + "source": [ + "param_grid = {\n", + " \"hidden_layer_sizes\": [(50,), (100,), (50, 50), (100, 50), (100, 100)],\n", + " \"activation\": [\"relu\", \"tanh\"],\n", + " \"solver\": [\"adam\", \"lbfgs\"],\n", + " \"alpha\": [0.0001, 0.001, 0.01], # Regularization parameter\n", + " \"learning_rate\": [\"constant\", \"adaptive\"],\n", + " \"max_iter\": [500, 1000],\n", + "}\n" + ], + "id": "a9e28657a33410f6", + "outputs": [], + "execution_count": 11 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "ANC case model ", + "id": "a04ffeecf105ead1" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T10:53:32.402992Z", + "start_time": "2024-12-03T10:53:32.398505Z" + } + }, + "cell_type": "code", + "source": [ + "y = monthly_reporting_by_facility.values.flatten()\n", + "if np.nanmin(y) < 1:\n", + " y += 1 # Shift to ensure positivity as taking log\n", + "y[y > 4e3] = np.nan\n", + "log_y = False" + ], + "id": "bd1752d3d5101a2b", + "outputs": [], + "execution_count": 32 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:52:29.916138Z", + "start_time": "2024-12-03T15:52:29.733746Z" + } + }, + "cell_type": "code", + "source": [ + "if log_y:\n", + " y = np.log(y)\n", + " \n", + "X = np.column_stack([\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " facility_encoded,\n", + " altitude,\n", + " np.array(minimum_distance)\n", + "])\n", + "mask_ANC = (~np.isnan(X).any(axis=1) & ~np.isnan(y) & (X[:, 0] >= mask_threshold) & (y <= 1e4))\n", + "X_masked = X[mask_ANC]\n", + "y_masked = y[mask_ANC]\n", + "X_train, X_test, y_train, y_test = train_test_split(X_masked, y_masked, test_size=0.2, random_state=42)\n", + "model = MLPRegressor(random_state=42)\n" + ], + "id": "4ff8fb67bad7645a", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_92649/1973427723.py:2: RuntimeWarning: invalid value encountered in log\n", + " y = np.log(y)\n" + ] + } + ], + "execution_count": 116 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:56:33.423431Z", + "start_time": "2024-12-03T15:52:32.457218Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "# Feature Selection with Recursive Feature Elimination and Cross-Validation\n", + "cv = KFold(n_splits=5, shuffle=True, random_state=42)\n", + "random_search = RandomizedSearchCV(\n", + " estimator=model,\n", + " param_distributions=param_grid,\n", + " n_iter=10, \n", + " scoring=\"neg_mean_squared_error\",\n", + " cv=cv,\n", + " verbose=2,\n", + " random_state=42,\n", + " n_jobs=-1,\n", + ")\n", + "\n", + "# Pipeline with preprocessing, feature selection, and model fitting\n", + "pipeline_cases = Pipeline([\n", + " (\"feature_selection\", SelectKBest(score_func=f_regression, k = 'all')), \n", + " (\"model\", random_search),\n", + "])\n", + "pipeline_cases.fit(X_train, y_train)\n", + "y_pred = pipeline_cases.predict(X_test)\n", + "\n" + ], + "id": "ee2d866d43353e41", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Fitting 5 folds for each of 10 candidates, totalling 50 fits\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[CV] END activation=relu, alpha=0.0001, hidden_layer_sizes=(100, 50), learning_rate=constant, max_iter=500, solver=adam; total time= 8.1s\n", + "[CV] END activation=relu, alpha=0.01, hidden_layer_sizes=(100,), learning_rate=adaptive, max_iter=500, solver=lbfgs; total time= 1.4min\n", + "[CV] END activation=relu, alpha=0.01, hidden_layer_sizes=(100, 50), learning_rate=constant, max_iter=500, solver=adam; total time= 5.6s\n", + "[CV] END activation=relu, alpha=0.01, hidden_layer_sizes=(100, 50), learning_rate=constant, max_iter=500, solver=adam; total time= 4.8s\n", + "[CV] END activation=tanh, alpha=0.001, hidden_layer_sizes=(100,), learning_rate=adaptive, max_iter=500, solver=adam; total time= 2.9s\n", + "[CV] END activation=tanh, alpha=0.001, hidden_layer_sizes=(100,), learning_rate=adaptive, max_iter=500, solver=adam; total time= 4.6s\n", + "[CV] END activation=tanh, alpha=0.01, hidden_layer_sizes=(100, 100), learning_rate=constant, max_iter=500, solver=lbfgs; total time= 53.0s\n", + "[CV] END activation=tanh, alpha=0.0001, hidden_layer_sizes=(50, 50), learning_rate=adaptive, max_iter=1000, solver=lbfgs; total time= 2.2s\n", + "[CV] END activation=tanh, alpha=0.0001, hidden_layer_sizes=(50, 50), learning_rate=adaptive, max_iter=1000, solver=lbfgs; total time= 1.4s\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/joblib/externals/loky/process_executor.py:752: UserWarning: A worker stopped while some jobs were given to the executor. This can be caused by a too short worker timeout or by a memory leak.\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n" + ] + } + ], + "execution_count": 117 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:03:58.571077Z", + "start_time": "2024-12-03T15:03:58.407583Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(10, 5))\n", + "if log_y:\n", + " plt.plot(range(len(y_test)),np.exp(y_test), 'o',color=\"blue\", label=\"Actual\")\n", + " plt.plot(range(len(y_pred)), np.exp(y_pred), 'o',color=\"red\", label=\"Predicted\")\n", + "else:\n", + " plt.plot(range(len(y_test)),y_test, 'o',color=\"blue\", label=\"Actual\")\n", + " plt.plot(range(len(y_pred)), y_pred, 'o',color=\"red\", label=\"Predicted\")\n", + "plt.title(\"Model Predictions vs Actual\")\n", + "plt.xlabel(\"Samples\")\n", + "plt.ylabel(\"Values\")\n", + "plt.legend()\n", + "plt.show()" + ], + "id": "90ec40d744cffc4e", + "outputs": [ + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 96 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:04:08.714945Z", + "start_time": "2024-12-03T15:04:08.701861Z" + } + }, + "cell_type": "code", + "source": [ + "train_indices = np.where(np.isin(y_train, y_masked))[0]\n", + "test_indices = np.where(np.isin(y_test,y_masked))[0]\n" + ], + "id": "50e6670434ff8e59", + "outputs": [], + "execution_count": 97 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Add in weather data", + "id": "55e43602ba697986" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:04:09.675585Z", + "start_time": "2024-12-03T15:04:09.669632Z" + } + }, + "cell_type": "code", + "source": "use_residuals", + "id": "9cea91afae0f881b", + "outputs": [ + { + "data": { + "text/plain": [ + "False" + ] + }, + "execution_count": 98, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 98 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:14:32.906276Z", + "start_time": "2024-12-03T15:09:49.867412Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "if use_residuals:\n", + " y_weather = np.exp(y_test) - np.exp(y_pred)\n", + " y_weather[np.isinf(y_weather)] = np.nan\n", + " X_weather = np.column_stack([\n", + " weather_data[mask_ANC],\n", + " np.array(year_flattened)[mask_ANC],\n", + " #np.array(month_flattened)[mask_ANC_data],\n", + " np.array(month_encoded)[mask_ANC],\n", + " resid_encoded[mask_ANC],\n", + " zone_encoded[mask_ANC],\n", + " owner_encoded[mask_ANC],\n", + " ftype_encoded[mask_ANC],\n", + " facility_encoded[mask_ANC],\n", + " lag_1_month[mask_ANC],\n", + " lag_2_month[mask_ANC],\n", + " lag_3_month[mask_ANC],\n", + " lag_4_month[mask_ANC],\n", + " np.array(altitude)[mask_ANC],\n", + " np.array(minimum_distance)[mask_ANC]\n", + " ])\n", + " X_weather = X_weather[test_indices,:]\n", + "\n", + "else:\n", + " y_weather = y\n", + " y_weather[np.isinf(y_weather)] = np.nan\n", + " X_weather = np.column_stack([\n", + " weather_data,\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " lag_1_month,\n", + " lag_2_month,\n", + " lag_3_month,\n", + " lag_4_month,\n", + " facility_encoded,\n", + " np.array(altitude), \n", + " np.array(minimum_distance)\n", + " ])\n", + "\n", + "# Define the column index for weather_data in X_weather (assuming it's the first column)\n", + "weather_column_index = [0] # Index 0 represents the first column in X_weather\n", + "\n", + "preprocessor = ColumnTransformer(\n", + " transformers=[\n", + " (\"weather_scaler\", StandardScaler(), weather_column_index) # Scale only the first column\n", + " ],\n", + " remainder=\"passthrough\" # Leave other columns as they are\n", + ")\n", + "\n", + "mask_weather = (~np.isnan(X_weather).any(axis=1) & ~np.isnan(y_weather) & (X_weather[:, 0] >= mask_threshold) & (y_weather <= 1e4))\n", + "X_weather_masked = X_weather[mask_weather]\n", + "y_masked = y_weather[mask_weather]\n", + "X_weather_train, X_weather_test, y_weather_train, y_weather_test = train_test_split(X_weather_masked, y_masked, test_size=0.2, random_state=42)\n", + "\n", + "\n", + "# Feature Selection with Recursive Feature Elimination and Cross-Validation\n", + "cv_weather = KFold(n_splits=5, shuffle=True, random_state=42)\n", + "random_search = RandomizedSearchCV(\n", + " estimator=model,\n", + " param_distributions=param_grid,\n", + " n_iter=10, \n", + " scoring=\"neg_mean_squared_error\",\n", + " cv=cv_weather,\n", + " verbose=2,\n", + " random_state=42,\n", + " n_jobs=-1,\n", + ")\n", + "pipeline_weather = Pipeline([\n", + " (\"preprocessing\", preprocessor),\n", + " (\"feature_selection\", SelectKBest(score_func=f_regression, k='all')), \n", + " (\"model\", random_search)\n", + "])\n", + "pipeline_weather.fit(X_weather_train, y_weather_train)\n", + "y_weather_pred = pipeline_weather.predict(X_weather_test)\n", + "\n", + "plt.figure(figsize=(10, 5))\n", + "plt.plot(range(len(y_weather_test)), y_weather_test, 'o',color=\"blue\", label=\"Actual\")\n", + "plt.plot(range(len(y_weather_pred)), y_weather_pred, 'o',color=\"red\", label=\"Predicted\")\n", + "plt.title(\"Model Predictions vs Actual\")\n", + "plt.xlabel(\"Samples\")\n", + "plt.ylabel(\"Values\")\n", + "plt.legend()\n", + "plt.show()\n" + ], + "id": "b6fbfc12a49714b6", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Fitting 5 folds for each of 10 candidates, totalling 50 fits\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/neural_network/_multilayer_perceptron.py:545: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + " self.n_iter_ = _check_optimize_result(\"lbfgs\", opt_res, self.max_iter)\n" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 100 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T15:42:05.228017Z", + "start_time": "2024-12-03T15:42:05.079739Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(10, 5))\n", + "plt.plot(X_weather_test[:,0], np.exp(y_weather_test), 'o',color=\"blue\", label=\"Actual\")\n", + "plt.title(\"Model Predictions vs Actual\")\n", + "plt.xlabel(\"Precip (mm)\")\n", + "plt.ylabel(\"No. ANC visits \")\n", + "plt.legend()\n", + "plt.show()" + ], + "id": "4ec9e0fcb4419266", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 102 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T10:59:25.483519Z", + "start_time": "2024-12-03T10:59:25.384624Z" + } + }, + "cell_type": "code", + "source": [ + "plt.figure(figsize=(10, 5))\n", + "plt.plot(range(len(y_weather_test)), y_weather_test, 'o',color=\"blue\", label=\"Actual\")\n", + "plt.plot(range(len(y_weather_pred)), y_weather_pred, 'o',color=\"red\", label=\"Predicted\")\n", + "plt.title(\"Model Predictions vs Actual\")\n", + "plt.xlabel(\"Samples\")\n", + "plt.ylabel(\"Values\")\n", + "plt.legend()\n", + "plt.show()" + ], + "id": "224757b934a5b47b", + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 38 + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "Masks\n", + "id": "2d78473af476f0a" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "CMIP 6 data", + "id": "458e8122ba7ea3a4" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-03T17:01:02.256250Z", + "start_time": "2024-12-03T17:00:58.588654Z" + } + }, + "cell_type": "code", + "source": [ + "X_basis_weather_prediction = np.column_stack([\n", + " weather_data_prediction_flatten,\n", + " np.array(year_flattened_prediction),\n", + " np.array(month_encoded_prediction),\n", + " resid_encoded_prediction,\n", + " zone_encoded_prediction,\n", + " owner_encoded_prediction,\n", + " ftype_encoded_prediction,\n", + " lag_1_month_prediction,\n", + " lag_2_month_prediction,\n", + " lag_3_month_prediction,\n", + " lag_4_month_prediction,\n", + " facility_encoded_prediction,\n", + " altitude_prediction, \n", + " minimum_distance_prediction\n", + "])\n", + "\n", + "X_basis_prediction = np.column_stack([\n", + " np.array(year_flattened_prediction),\n", + " np.array(month_encoded_prediction),\n", + " resid_encoded_prediction,\n", + " zone_encoded_prediction,\n", + " owner_encoded_prediction,\n", + " ftype_encoded_prediction,\n", + "\n", + " facility_encoded_prediction,\n", + " altitude_prediction, \n", + " minimum_distance_prediction\n", + "])\n", + "\n", + "#X_basis_prediction_masked = X_basis_prediction[:, selected_features_mask]\n", + "#X_basis_weather_prediction_masked = X_basis_weather_prediction[:,selected_features_weather_mask]\n", + "#y_weather_prediction_pred = pipeline_weather.predict(X_basis_weather_prediction_masked)\n", + "#y_no_weather_prediction_pred = pipeline.predict(X_basis_prediction_masked)\n", + "mask_prediction = (~np.isnan(X_basis_weather_prediction).any(axis=1) & (X_basis_weather_prediction[:, 0] >= mask_threshold) & ~np.isnan(X_basis_prediction).any(axis=1) )\n", + "\n", + "X_basis_prediction_masked = X_basis_prediction[mask_prediction,:]\n", + "X_basis_weather_prediction_masked = X_basis_weather_prediction[mask_prediction,:]\n", + "\n", + "y_weather_prediction_pred = pipeline_weather.predict(X_basis_weather_prediction_masked)\n", + "y_no_weather_prediction_pred = pipeline_cases.predict(X_basis_prediction_masked)\n", + "\n", + "plt.figure(figsize=(10, 5))\n", + "plt.plot(X_basis_weather_prediction_masked[:,0],(np.exp(y_weather_prediction_pred) - np.exp(y_no_weather_prediction_pred)), 'o', color=\"blue\", label=\"Difference\")\n", + "# plt.plot(X_basis_weather_prediction_masked[:,0],np.exp(y_weather_prediction_pred), 'o', color=\"red\", label=\"Predicted\")\n", + "plt.title(\"Model Predictions CMIP6\")\n", + "plt.xlabel(\"year\")\n", + "plt.ylabel(\"Difference in prediction between weather and no weather\")\n", + "plt.legend()\n", + "plt.show()\n", + "\n" + ], + "id": "d5c4aea72dd33e93", + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/1z/j8w4v5lj4k580xt42fkwh7dw0000gn/T/ipykernel_92649/1473954178.py:44: RuntimeWarning: overflow encountered in exp\n", + " plt.plot(X_basis_weather_prediction_masked[:,0],(np.exp(y_weather_prediction_pred) - np.exp(y_no_weather_prediction_pred)), 'o', color=\"blue\", label=\"Difference\")\n" + ] + }, + { + "data": { + "text/plain": [ + "
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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 129 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "276c18b3d740f4cd" + }, + { + "metadata": {}, + "cell_type": "markdown", + "source": "####### CROSS VALIDATION OF OLS REGRESSOR #####################", + "id": "fd850557158879a9" + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:31:40.570927Z", + "start_time": "2024-12-04T09:31:34.542774Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "X_base_for_cross_validation_model1 = np.column_stack([\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " facility_encoded,\n", + " altitude, \n", + " minimum_distance\n", + "])\n", + "\n", + "X_base_for_cross_validation_model2 = np.column_stack([\n", + " year_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " #facility_encoded,\n", + " altitude, \n", + " minimum_distance\n", + "])\n", + "\n", + "y_base_for_cross_validation = y\n", + "\n", + "mask_for_cv = (~np.isnan(X_base_for_cross_validation_model1).any(axis=1) & ~np.isnan(y_base_for_cross_validation) & (y_base_for_cross_validation <= 1e4))\n", + "X_train_m1, X_test_m1, y_train_m1, y_test_m1 = train_test_split(X_base_for_cross_validation_model1[mask_for_cv,:], y_base_for_cross_validation[mask_for_cv], test_size=0.5)\n", + "X_train_m2, X_test_m2, y_train_m2, y_test_m2 = train_test_split(X_base_for_cross_validation_model2[mask_for_cv,:], y_base_for_cross_validation[mask_for_cv], test_size=0.5)\n", + "\n", + "\n", + "results_model1, y_pred_model1, mask_ANC_data_model1 = build_model(X_train_m1 , y_train_m1, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + "\n", + "results_model2, y_pred_model2, mask_ANC_data_model2 = build_model(X_train_m2 , y_train_m2, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n" + ], + "id": "76d5a14db4730f38", + "outputs": [], + "execution_count": 55 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:31:40.578632Z", + "start_time": "2024-12-04T09:31:40.573279Z" + } + }, + "cell_type": "code", + "source": [ + "print(\"Model 1 Train\", results_model1.rsquared)\n", + "print(\"Model 2 Train\", results_model2.rsquared)\n" + ], + "id": "bc35f53eb40d16cc", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Model 1 Train 0.9770703294949092\n", + "Model 2 Train 0.9252845334223552\n" + ] + } + ], + "execution_count": 56 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:31:40.581295Z", + "start_time": "2024-12-04T09:31:40.579139Z" + } + }, + "cell_type": "code", + "source": "from sklearn.metrics import r2_score", + "id": "dfba92e3795db22f", + "outputs": [], + "execution_count": 57 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:31:40.590043Z", + "start_time": "2024-12-04T09:31:40.582525Z" + } + }, + "cell_type": "code", + "source": [ + "y_test_pred1 = results_model1.predict(X_test_m1)\n", + "y_test_pred2 = results_model2.predict(X_test_m2)" + ], + "id": "857060579867cb3e", + "outputs": [], + "execution_count": 58 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:31:40.595333Z", + "start_time": "2024-12-04T09:31:40.590481Z" + } + }, + "cell_type": "code", + "source": [ + "print(\"Module 1 Test\", r2_score(np.log(y_test_m1), y_test_pred1))\n", + "print(\"Module 2 Test\", r2_score(np.log(y_test_m2), y_test_pred2))\n" + ], + "id": "b725155bf0db02d", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Module 1 Test 0.6683064832148353\n", + "Module 2 Test 0.004429883540881807\n" + ] + } + ], + "execution_count": 59 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T09:37:32.580507Z", + "start_time": "2024-12-04T09:37:32.391577Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(range(len(y_test_m2)), y_test_m2, 'o', color=\"green\", label=\"Test set\")\n", + "plt.plot(range(len(y_test_pred1)), np.exp(y_test_pred1), 'o', color=\"blue\", label=\"Model 1\", alpha=0.5)\n", + "plt.plot(range(len(y_test_pred2)), np.exp(y_test_pred2), 'o', color=\"red\", label=\"Model 2\")" + ], + "id": "bb7b7ade8866c861", + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 65, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 65 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T19:36:03.991252Z", + "start_time": "2024-12-04T16:35:28.285946Z" + } + }, + "cell_type": "code", + "source": [ + "from sklearn.inspection import permutation_importance\n", + "from sklearn.model_selection import GridSearchCV\n", + "param_grid = [\n", + " {'penalty':['l1','l2','elasticnet','none'],\n", + " 'C' : np.logspace(-4,4,20),\n", + " 'solver': ['lbfgs','newton-cg','liblinear','sag','saga'],\n", + " 'max_iter' : [100,1000,2500,5000]\n", + "}\n", + "]\n", + "model_1_LR = LogisticRegression().fit(X_train_m1, y_train_m1)\n", + "\n", + "clf = GridSearchCV(model_1_LR,param_grid = param_grid, cv = 3, verbose=True,n_jobs=-1)\n", + "\n", + "clf.fit(X_train_m1, y_train_m1)\n", + "PI_model_1 = permutation_importance(clf, X_test_m1, y_test_m1,\n", + " n_repeats=30,\n", + " random_state=0)\n", + "\n", + "for i in PI_model_1.importances_mean.argsort()[::-1]:\n", + " if PI_model_1.importances_mean[i] - 2 * PI_model_1.importances_std[i] > 0:\n", + " print(f\"{X_base_for_cross_validation_model1.columns[i]:<8}\"\n", + " f\"{PI_model_1.importances_mean[i]:.3f}\"\n", + " f\" +/- {PI_model_1.importances_std[i]:.3f}\")" + ], + "id": "7c17f83226c126cb", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Fitting 3 folds for each of 1600 candidates, totalling 4800 fits\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_logistic.py:469: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + "Please also refer to the documentation for alternative solver options:\n", + " https://scikit-learn.org/stable/modules/linear_model.html#logistic-regression\n", + " n_iter_i = _check_optimize_result(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/model_selection/_split.py:776: UserWarning: The least populated class in y has only 1 members, which is less than n_splits=3.\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_logistic.py:469: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + "Please also refer to the documentation for alternative solver options:\n", + " https://scikit-learn.org/stable/modules/linear_model.html#logistic-regression\n", + " n_iter_i = _check_optimize_result(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_logistic.py:469: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + "Please also refer to the documentation for alternative solver options:\n", + " https://scikit-learn.org/stable/modules/linear_model.html#logistic-regression\n", + " n_iter_i = _check_optimize_result(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_logistic.py:469: ConvergenceWarning: lbfgs failed to converge (status=1):\n", + "STOP: TOTAL NO. of ITERATIONS REACHED LIMIT.\n", + "\n", + "Increase the number of iterations (max_iter) or scale the data as shown in:\n", + " https://scikit-learn.org/stable/modules/preprocessing.html\n", + "Please also refer to the documentation for alternative solver options:\n", + " https://scikit-learn.org/stable/modules/linear_model.html#logistic-regression\n", + " n_iter_i = _check_optimize_result(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n", + "/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/linear_model/_sag.py:349: ConvergenceWarning: The max_iter was reached which means the coef_ did not converge\n", + " warnings.warn(\n" + ] + }, + { + "ename": "KeyboardInterrupt", + "evalue": "", + "output_type": "error", + "traceback": [ + "\u001B[0;31m---------------------------------------------------------------------------\u001B[0m", + "\u001B[0;31mKeyboardInterrupt\u001B[0m Traceback (most recent call last)", + "Cell \u001B[0;32mIn[76], line 14\u001B[0m\n\u001B[1;32m 10\u001B[0m model_1_LR \u001B[38;5;241m=\u001B[39m LogisticRegression()\u001B[38;5;241m.\u001B[39mfit(X_train_m1, y_train_m1)\n\u001B[1;32m 12\u001B[0m clf \u001B[38;5;241m=\u001B[39m GridSearchCV(model_1_LR,param_grid \u001B[38;5;241m=\u001B[39m param_grid, cv \u001B[38;5;241m=\u001B[39m \u001B[38;5;241m3\u001B[39m, verbose\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mTrue\u001B[39;00m,n_jobs\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m-\u001B[39m\u001B[38;5;241m1\u001B[39m)\n\u001B[0;32m---> 14\u001B[0m \u001B[43mclf\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mfit\u001B[49m\u001B[43m(\u001B[49m\u001B[43mX_train_m1\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43my_train_m1\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 15\u001B[0m PI_model_1 \u001B[38;5;241m=\u001B[39m permutation_importance(clf, X_test_m1, y_test_m1,\n\u001B[1;32m 16\u001B[0m n_repeats\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m30\u001B[39m,\n\u001B[1;32m 17\u001B[0m random_state\u001B[38;5;241m=\u001B[39m\u001B[38;5;241m0\u001B[39m)\n\u001B[1;32m 19\u001B[0m \u001B[38;5;28;01mfor\u001B[39;00m i \u001B[38;5;129;01min\u001B[39;00m PI_model_1\u001B[38;5;241m.\u001B[39mimportances_mean\u001B[38;5;241m.\u001B[39margsort()[::\u001B[38;5;241m-\u001B[39m\u001B[38;5;241m1\u001B[39m]:\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/base.py:1473\u001B[0m, in \u001B[0;36m_fit_context..decorator..wrapper\u001B[0;34m(estimator, *args, **kwargs)\u001B[0m\n\u001B[1;32m 1466\u001B[0m estimator\u001B[38;5;241m.\u001B[39m_validate_params()\n\u001B[1;32m 1468\u001B[0m \u001B[38;5;28;01mwith\u001B[39;00m config_context(\n\u001B[1;32m 1469\u001B[0m skip_parameter_validation\u001B[38;5;241m=\u001B[39m(\n\u001B[1;32m 1470\u001B[0m prefer_skip_nested_validation \u001B[38;5;129;01mor\u001B[39;00m global_skip_validation\n\u001B[1;32m 1471\u001B[0m )\n\u001B[1;32m 1472\u001B[0m ):\n\u001B[0;32m-> 1473\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[43mfit_method\u001B[49m\u001B[43m(\u001B[49m\u001B[43mestimator\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43margs\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43mkwargs\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/model_selection/_search.py:1019\u001B[0m, in \u001B[0;36mBaseSearchCV.fit\u001B[0;34m(self, X, y, **params)\u001B[0m\n\u001B[1;32m 1013\u001B[0m results \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_format_results(\n\u001B[1;32m 1014\u001B[0m all_candidate_params, n_splits, all_out, all_more_results\n\u001B[1;32m 1015\u001B[0m )\n\u001B[1;32m 1017\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m results\n\u001B[0;32m-> 1019\u001B[0m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_run_search\u001B[49m\u001B[43m(\u001B[49m\u001B[43mevaluate_candidates\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 1021\u001B[0m \u001B[38;5;66;03m# multimetric is determined here because in the case of a callable\u001B[39;00m\n\u001B[1;32m 1022\u001B[0m \u001B[38;5;66;03m# self.scoring the return type is only known after calling\u001B[39;00m\n\u001B[1;32m 1023\u001B[0m first_test_score \u001B[38;5;241m=\u001B[39m all_out[\u001B[38;5;241m0\u001B[39m][\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mtest_scores\u001B[39m\u001B[38;5;124m\"\u001B[39m]\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/model_selection/_search.py:1573\u001B[0m, in \u001B[0;36mGridSearchCV._run_search\u001B[0;34m(self, evaluate_candidates)\u001B[0m\n\u001B[1;32m 1571\u001B[0m \u001B[38;5;28;01mdef\u001B[39;00m \u001B[38;5;21m_run_search\u001B[39m(\u001B[38;5;28mself\u001B[39m, evaluate_candidates):\n\u001B[1;32m 1572\u001B[0m \u001B[38;5;250m \u001B[39m\u001B[38;5;124;03m\"\"\"Search all candidates in param_grid\"\"\"\u001B[39;00m\n\u001B[0;32m-> 1573\u001B[0m \u001B[43mevaluate_candidates\u001B[49m\u001B[43m(\u001B[49m\u001B[43mParameterGrid\u001B[49m\u001B[43m(\u001B[49m\u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mparam_grid\u001B[49m\u001B[43m)\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/model_selection/_search.py:965\u001B[0m, in \u001B[0;36mBaseSearchCV.fit..evaluate_candidates\u001B[0;34m(candidate_params, cv, more_results)\u001B[0m\n\u001B[1;32m 957\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mverbose \u001B[38;5;241m>\u001B[39m \u001B[38;5;241m0\u001B[39m:\n\u001B[1;32m 958\u001B[0m \u001B[38;5;28mprint\u001B[39m(\n\u001B[1;32m 959\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mFitting \u001B[39m\u001B[38;5;132;01m{0}\u001B[39;00m\u001B[38;5;124m folds for each of \u001B[39m\u001B[38;5;132;01m{1}\u001B[39;00m\u001B[38;5;124m candidates,\u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[1;32m 960\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124m totalling \u001B[39m\u001B[38;5;132;01m{2}\u001B[39;00m\u001B[38;5;124m fits\u001B[39m\u001B[38;5;124m\"\u001B[39m\u001B[38;5;241m.\u001B[39mformat(\n\u001B[1;32m 961\u001B[0m n_splits, n_candidates, n_candidates \u001B[38;5;241m*\u001B[39m n_splits\n\u001B[1;32m 962\u001B[0m )\n\u001B[1;32m 963\u001B[0m )\n\u001B[0;32m--> 965\u001B[0m out \u001B[38;5;241m=\u001B[39m \u001B[43mparallel\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 966\u001B[0m \u001B[43m \u001B[49m\u001B[43mdelayed\u001B[49m\u001B[43m(\u001B[49m\u001B[43m_fit_and_score\u001B[49m\u001B[43m)\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 967\u001B[0m \u001B[43m \u001B[49m\u001B[43mclone\u001B[49m\u001B[43m(\u001B[49m\u001B[43mbase_estimator\u001B[49m\u001B[43m)\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 968\u001B[0m \u001B[43m \u001B[49m\u001B[43mX\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 969\u001B[0m \u001B[43m \u001B[49m\u001B[43my\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 970\u001B[0m \u001B[43m \u001B[49m\u001B[43mtrain\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mtrain\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 971\u001B[0m \u001B[43m \u001B[49m\u001B[43mtest\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mtest\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 972\u001B[0m \u001B[43m \u001B[49m\u001B[43mparameters\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mparameters\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 973\u001B[0m \u001B[43m \u001B[49m\u001B[43msplit_progress\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43m(\u001B[49m\u001B[43msplit_idx\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mn_splits\u001B[49m\u001B[43m)\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 974\u001B[0m \u001B[43m 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\u001B[49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[38;5;241;43m*\u001B[39;49m\u001B[43mrouted_params\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43msplitter\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43msplit\u001B[49m\u001B[43m)\u001B[49m\u001B[43m)\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 980\u001B[0m \u001B[43m \u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 981\u001B[0m \u001B[43m\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 983\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28mlen\u001B[39m(out) \u001B[38;5;241m<\u001B[39m \u001B[38;5;241m1\u001B[39m:\n\u001B[1;32m 984\u001B[0m \u001B[38;5;28;01mraise\u001B[39;00m \u001B[38;5;167;01mValueError\u001B[39;00m(\n\u001B[1;32m 985\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mNo fits were performed. \u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[1;32m 986\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mWas the CV iterator empty? \u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[1;32m 987\u001B[0m \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mWere there no candidates?\u001B[39m\u001B[38;5;124m\"\u001B[39m\n\u001B[1;32m 988\u001B[0m )\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/sklearn/utils/parallel.py:74\u001B[0m, in \u001B[0;36mParallel.__call__\u001B[0;34m(self, iterable)\u001B[0m\n\u001B[1;32m 69\u001B[0m config \u001B[38;5;241m=\u001B[39m get_config()\n\u001B[1;32m 70\u001B[0m iterable_with_config \u001B[38;5;241m=\u001B[39m (\n\u001B[1;32m 71\u001B[0m (_with_config(delayed_func, config), args, kwargs)\n\u001B[1;32m 72\u001B[0m \u001B[38;5;28;01mfor\u001B[39;00m delayed_func, args, kwargs \u001B[38;5;129;01min\u001B[39;00m iterable\n\u001B[1;32m 73\u001B[0m )\n\u001B[0;32m---> 74\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m \u001B[38;5;28;43msuper\u001B[39;49m\u001B[43m(\u001B[49m\u001B[43m)\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[38;5;21;43m__call__\u001B[39;49m\u001B[43m(\u001B[49m\u001B[43miterable_with_config\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/joblib/parallel.py:2007\u001B[0m, in \u001B[0;36mParallel.__call__\u001B[0;34m(self, iterable)\u001B[0m\n\u001B[1;32m 2001\u001B[0m \u001B[38;5;66;03m# The first item from the output is blank, but it makes the interpreter\u001B[39;00m\n\u001B[1;32m 2002\u001B[0m \u001B[38;5;66;03m# progress until it enters the Try/Except block of the generator and\u001B[39;00m\n\u001B[1;32m 2003\u001B[0m \u001B[38;5;66;03m# reaches the first `yield` statement. This starts the asynchronous\u001B[39;00m\n\u001B[1;32m 2004\u001B[0m \u001B[38;5;66;03m# dispatch of the tasks to the workers.\u001B[39;00m\n\u001B[1;32m 2005\u001B[0m \u001B[38;5;28mnext\u001B[39m(output)\n\u001B[0;32m-> 2007\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m output \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mreturn_generator \u001B[38;5;28;01melse\u001B[39;00m \u001B[38;5;28;43mlist\u001B[39;49m\u001B[43m(\u001B[49m\u001B[43moutput\u001B[49m\u001B[43m)\u001B[49m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/joblib/parallel.py:1650\u001B[0m, in \u001B[0;36mParallel._get_outputs\u001B[0;34m(self, iterator, pre_dispatch)\u001B[0m\n\u001B[1;32m 1647\u001B[0m \u001B[38;5;28;01myield\u001B[39;00m\n\u001B[1;32m 1649\u001B[0m \u001B[38;5;28;01mwith\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_backend\u001B[38;5;241m.\u001B[39mretrieval_context():\n\u001B[0;32m-> 1650\u001B[0m \u001B[38;5;28;01myield from\u001B[39;00m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_retrieve()\n\u001B[1;32m 1652\u001B[0m \u001B[38;5;28;01mexcept\u001B[39;00m \u001B[38;5;167;01mGeneratorExit\u001B[39;00m:\n\u001B[1;32m 1653\u001B[0m \u001B[38;5;66;03m# The generator has been garbage collected before being fully\u001B[39;00m\n\u001B[1;32m 1654\u001B[0m \u001B[38;5;66;03m# consumed. This aborts the remaining tasks if possible and warn\u001B[39;00m\n\u001B[1;32m 1655\u001B[0m \u001B[38;5;66;03m# the user if necessary.\u001B[39;00m\n\u001B[1;32m 1656\u001B[0m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_exception \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;01mTrue\u001B[39;00m\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/joblib/parallel.py:1762\u001B[0m, in \u001B[0;36mParallel._retrieve\u001B[0;34m(self)\u001B[0m\n\u001B[1;32m 1757\u001B[0m \u001B[38;5;66;03m# If the next job is not ready for retrieval yet, we just wait for\u001B[39;00m\n\u001B[1;32m 1758\u001B[0m \u001B[38;5;66;03m# async callbacks to progress.\u001B[39;00m\n\u001B[1;32m 1759\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m ((\u001B[38;5;28mlen\u001B[39m(\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_jobs) \u001B[38;5;241m==\u001B[39m \u001B[38;5;241m0\u001B[39m) \u001B[38;5;129;01mor\u001B[39;00m\n\u001B[1;32m 1760\u001B[0m (\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_jobs[\u001B[38;5;241m0\u001B[39m]\u001B[38;5;241m.\u001B[39mget_status(\n\u001B[1;32m 1761\u001B[0m timeout\u001B[38;5;241m=\u001B[39m\u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mtimeout) \u001B[38;5;241m==\u001B[39m TASK_PENDING)):\n\u001B[0;32m-> 1762\u001B[0m time\u001B[38;5;241m.\u001B[39msleep(\u001B[38;5;241m0.01\u001B[39m)\n\u001B[1;32m 1763\u001B[0m \u001B[38;5;28;01mcontinue\u001B[39;00m\n\u001B[1;32m 1765\u001B[0m \u001B[38;5;66;03m# We need to be careful: the job list can be filling up as\u001B[39;00m\n\u001B[1;32m 1766\u001B[0m \u001B[38;5;66;03m# we empty it and Python list are not thread-safe by\u001B[39;00m\n\u001B[1;32m 1767\u001B[0m \u001B[38;5;66;03m# default hence the use of the lock\u001B[39;00m\n", + "\u001B[0;31mKeyboardInterrupt\u001B[0m: " + ] + } + ], + "execution_count": 76 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T16:31:07.916623Z", + "start_time": "2024-12-04T16:31:07.838256Z" + } + }, + "cell_type": "code", + "source": " PI_model_1", + "id": "a086d6f005fbe01b", + "outputs": [ + { + "data": { + "text/plain": [ + "{'importances_mean': array([0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0.,\n", + " 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 0., 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+ "ExecuteTime": { + "end_time": "2024-12-04T10:15:10.941267Z", + "start_time": "2024-12-04T10:14:57.196671Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "X_base_for_cross_validation_weather_model1 = np.column_stack([\n", + " weather_data,\n", + " year_flattened,\n", + " #month_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " facility_encoded,\n", + " altitude, \n", + " minimum_distance\n", + "])\n", + "\n", + "X_base_for_cross_validation_weather_model2 = np.column_stack([\n", + " weather_data,\n", + " year_flattened,\n", + " month_encoded,\n", + " resid_encoded,\n", + " zone_encoded,\n", + " owner_encoded,\n", + " ftype_encoded,\n", + " #facility_encoded,\n", + " altitude, \n", + " minimum_distance\n", + "])\n", + "\n", + "y_base_for_cross_validation_weather = y\n", + "\n", + "mask_for_cv_weather = (~np.isnan(X_base_for_cross_validation_weather_model1).any(axis=1) & ~np.isnan(y_base_for_cross_validation_weather) & (y_base_for_cross_validation_weather <= 1e4))\n", + "\n", + "X_train_m1_weather, X_test_m1_weather, y_train_m1_weather, y_test_m1_weather = train_test_split(X_base_for_cross_validation_weather_model1[mask_for_cv_weather,:], y_base_for_cross_validation_weather[mask_for_cv_weather], test_size=0.5)\n", + "\n", + "X_train_m2_weather, X_test_m2_weather, y_train_m2_weather, y_test_m2_weather = train_test_split(X_base_for_cross_validation_weather_model2[mask_for_cv_weather,:], y_base_for_cross_validation_weather[mask_for_cv_weather], test_size=0.5)\n", + "\n", + "\n", + "results_model1_weather, y_pred_model1_weather, mask_ANC_data_model1_weather = build_model(X_train_m1_weather , y_train_m1_weather, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + "\n", + "results_model2_weather, y_pred_model2_weather, mask_ANC_data_model2_weather = build_model(X_train_m2_weather , y_train_m2_weather, poisson = poisson, log_y=log_y, X_mask_mm=mask_threshold)\n", + "\n", + "print(\"Model 1 Train\", results_model1_weather.rsquared)\n", + "print(\"Model 2 Train\", results_model2_weather.rsquared)\n", + "\n", + "y_test_pred1_weather = results_model1_weather.predict(X_test_m1_weather)\n", + "y_test_pred2_weather = results_model2_weather.predict(X_test_m2_weather)\n", + "\n", + "print(\"Module 1 Test\", r2_score(np.log(y_test_m1_weather), y_test_pred1_weather))\n", + "print(\"Module 2 Test\", r2_score(np.log(y_test_m2_weather), y_test_pred2_weather))" + ], + "id": "fa308bc3d1d92da4", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Model 1 Train 0.9765587980092865\n", + "Model 2 Train 0.9269536425397121\n", + "Module 1 Test 0.663155638367235\n", + "Module 2 Test -0.0003346727400466154\n" + ] + } + ], + "execution_count": 72 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-04T10:15:28.717576Z", + "start_time": "2024-12-04T10:15:28.521241Z" + } + }, + "cell_type": "code", + "source": [ + "plt.plot(range(len(y_test_m2_weather)), y_test_m2_weather, 'o', color=\"green\", label=\"Test set\")\n", + "plt.plot(range(len(y_test_pred1_weather)), np.exp(y_test_pred1_weather), 'o', color=\"blue\", label=\"Model 1\", alpha=0.5)\n", + "plt.plot(range(len(y_test_pred2_weather)), np.exp(y_test_pred2_weather), 'o', color=\"red\", label=\"Model 2\")" + ], + "id": "ce4f35dbb97e4ede", + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 73, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "text/plain": [ + "
" + ], + "image/png": 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" + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "execution_count": 73 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "1fdf39e05447eb0a" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/src/scripts/climate_change/plot_raw_data_CMIP6.py b/src/scripts/climate_change/plot_raw_data_CMIP6.py new file mode 100644 index 0000000000..c73a0b86a5 --- /dev/null +++ b/src/scripts/climate_change/plot_raw_data_CMIP6.py @@ -0,0 +1,205 @@ +import math + +import geopandas as gpd +import imageio.v2 as imageio +import matplotlib.animation as animation +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +from netCDF4 import Dataset + +# Load the dataset and the variable +file_path = "/Users/rem76/Downloads/821bebfbcee0609d233c09e8b2bbc1f3/pr_Amon_UKESM1-0-LL_ssp119_r1i1p1f2_gn_20150116-20991216.nc" +dataset = Dataset(file_path, mode='r') +pr_data = dataset.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day +time_data = dataset.variables['time'][:] +lat_data = dataset.variables['lat'][:] +long_data = dataset.variables['lon'][:] +years = range(2015, 2101) +## Initial plot +pr_data_time_series_grid_1 = pr_data[:,2,1] +pr_data_time_series_grid_1 *= 86400 # to get to days + +# Plot the 2D data +plt.plot(pr_data_time_series_grid_1) + +plt.title('Daily precipitation') +plt.ylabel('Precip (mm)') +plt.xlabel('Time') +#plt.show() + +################ Now do it by specific regions ################# +# get regions from facilities file +facilities_with_grid = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.csv") +facilities_with_grid = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") +print(facilities_with_grid) +bounds_data = [] +for geometry in facilities_with_grid["geometry"]: + minx, miny, maxx, maxy = geometry.bounds # Get bounding box + bounds_data.append({'minx': minx, 'miny': miny, 'maxx': maxx, 'maxy': maxy}) +bounds_df = pd.DataFrame(bounds_data) +facilities_with_bounds = pd.concat([facilities_with_grid.reset_index(drop=True), bounds_df], axis=1) + +# could get centroids of the grid and see if they overlap with +centroid_data = [] +for geometry in facilities_with_grid["geometry"]: + central_x = geometry.centroid.x + central_y = geometry.centroid.y + centroid_data.append({'central_x': central_x, 'central_y': central_y}) + + +## can find min square distance and index to get relavent indices +diff_northern_lat = [] +diff_southern_lat = [] +diff_eastern_lon = [] +diff_western_lon = [] + +max_latitudes = facilities_with_bounds['maxy'].values +min_latitudes = facilities_with_bounds['miny'].values +max_longitudes = facilities_with_bounds['maxx'].values +min_longitudes = facilities_with_bounds['minx'].values +# Iterate over each facility to calculate differences +for i in range(len(facilities_with_bounds)): + # Calculate the square differences for latitude and longitude, to then find nearest index + northern_diff = (lat_data - max_latitudes[i]) ** 2 + southern_diff = (lat_data - min_latitudes[i]) ** 2 + eastern_diff = (long_data - max_longitudes[i]) ** 2 + western_diff = (long_data - min_longitudes[i]) ** 2 + + diff_northern_lat.append(northern_diff.argmin()) + diff_southern_lat.append(southern_diff.argmin()) + diff_eastern_lon.append(eastern_diff.argmin()) + diff_western_lon.append(western_diff.argmin()) + +print(diff_northern_lat) +print(diff_southern_lat) +print(diff_eastern_lon) + + +### Plot mean precipitation by grid by time point + + +data_by_gridpoint = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5/mean_projected_precip_by_timepoint_modal_resolution.csv", index_col=0) +for grid in range(len(data_by_gridpoint)): + for long in range(len(long_data)): + plt.plot(data_by_gridpoint.columns, data_by_gridpoint.iloc[grid], label=f"Grid {grid + 1}") + + plt.xlabel("Timepoint") # Adjust this label based on your data + plt.ylabel("Precipitation (mm)") + print(len(data_by_gridpoint.columns)) + plt.xticks(ticks=np.arange(0, len(data_by_gridpoint.columns), step=365), + labels=years) + #plt.show() + + +### Plot median and IQ range precipitation by grid by time point + + +### NOW do median and IQR +median_df = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5/median_projected_precip_by_timepoint_modal_resolution.csv", index_col=0) +percentile_25_df = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5/percentile_25_projected_precip_by_timepoint_modal_resolution.csv", index_col=0) +percentile_75_df = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/ssp2_4_5/percentile_75_projected_precip_by_timepoint_modal_resolution.csv", index_col=0) + +num_grids = len(median_df.index) +num_cols = math.ceil(math.sqrt(num_grids)) +num_rows = math.ceil(num_grids / num_cols) + +# first 6 +fig, axs = plt.subplots(2, 2, figsize=(15, 10)) +fig.suptitle("Median Precipitation with IQR Shaded Area by Grid") +axs = axs.flatten() + +for idx, grid in enumerate(median_df.index[0:4]): + median_values = median_df.loc[grid].values + timepoints = range(len(median_values)) + + axs[idx].fill_between(timepoints, percentile_25_df.loc[grid], percentile_75_df.loc[grid], alpha=0.5, color = "lightblue") + axs[idx].plot(timepoints, median_values, color="blue") + + axs[idx].set_ylim(0,40) + #axs[idx].set_xlim(0,365*10) + + axs[idx].set_title(f"Grid {grid}") + axs[idx].set_xlabel("Year") + axs[idx].set_xticks(ticks=np.arange(0, len(data_by_gridpoint.columns), step=365*10), + labels=[year for i, year in enumerate(years) if i % 10 == 0]) + axs[idx].set_ylabel("Precipitation (mm)") + +for ax in axs[num_grids:]: + ax.set_visible(False) + +plt.tight_layout(rect=[0, 0.03, 1, 0.95]) +plt.show() + + +# second 4 + + +fig, axs = plt.subplots(2, 2, figsize=(15, 10)) +fig.suptitle("Median Precipitation with IQR Shaded Area by Grid") +axs = axs.flatten() + +for idx, grid in enumerate(median_df.index[4:8]): + median_values = median_df.loc[grid].values + timepoints = range(len(median_values)) + + axs[idx].fill_between(timepoints, percentile_25_df.loc[grid], percentile_75_df.loc[grid], alpha=0.5, color = "lightblue") + axs[idx].plot(timepoints, median_values, color="blue") + + axs[idx].set_ylim(0,40) + #axs[idx].set_xlim(0,365*10) + + axs[idx].set_title(f"Grid {grid}") + axs[idx].set_xlabel("Year") + axs[idx].set_xticks(ticks=np.arange(0, len(data_by_gridpoint.columns), step=365*5), + labels=[year for i, year in enumerate(years) if i % 5 == 0]) + axs[idx].set_ylabel("Precipitation (mm)") + +for ax in axs[num_grids:]: + ax.set_visible(False) + +plt.tight_layout(rect=[0, 0.03, 1, 0.95]) +plt.show() +# +# ## film for each grid point? +# +# # Define grid layout +# num_grids = len(median_df.index) +# num_cols = math.ceil(math.sqrt(num_grids)) +# num_rows = math.ceil(num_grids / num_cols) +# +# # Set up figure +# fig, ax = plt.subplots(figsize=(10, 8)) +# cbar = None +# +# +# # Create an animation function +# def animate(i): +# global cbar +# ax.clear() # Clear the previous frame +# +# # Reshape median data and IQR data for heat map +# median_values = median_df.iloc[:, i].values.reshape(num_rows, num_cols) +# iqr_values = (percentile_75_df.iloc[:, i] - percentile_25_df.iloc[:, i]).values.reshape(num_rows, num_cols) +# +# # Plot heatmap with IQR as a color gradient +# heatmap = ax.imshow(median_values, cmap="coolwarm", interpolation="nearest", vmin=0, vmax=40) +# +# # Remove old colorbar and add a new one +# if cbar: +# cbar.remove() +# cbar = fig.colorbar(heatmap, ax=ax, fraction=0.046, pad=0.04) +# cbar.set_label("Precipitation (mm)") +# +# # Set title +# ax.set_title(f"Median Precipitation with IQR (Time Point {i + 1})") +# ax.set_xticks([]) +# ax.set_yticks([]) +# +# +# # Create animation +# ani = animation.FuncAnimation(fig, animate, frames=median_df.shape[1], repeat=False) +# +# # Save animation as a movie (e.g., MP4 format) +# ani.save("median_precipitation_movie.mp4", writer="ffmpeg", dpi=100) +# plt.show() diff --git a/src/scripts/climate_change/plot_raw_reanalysis_data.py b/src/scripts/climate_change/plot_raw_reanalysis_data.py new file mode 100644 index 0000000000..fdf7cd2cfd --- /dev/null +++ b/src/scripts/climate_change/plot_raw_reanalysis_data.py @@ -0,0 +1,109 @@ +import glob +import os +import re + +import geopandas as gpd +import matplotlib.cm as cm +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +from matplotlib import colors as mcolors +from netCDF4 import Dataset +from shapely.geometry import Polygon + +# Load the dataset and the variable +file_path_historical_data = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total/2011/60ab007aa16d679a32f9c3e186d2f744.nc" +dataset = Dataset(file_path_historical_data, mode='r') +print(dataset.variables.keys()) +pr_data = dataset.variables['tp'][:] # ['pr'][:] pr for projections, tp for historical +lat_data = dataset.variables['latitude'][:] # ['lat'][:] +long_data = dataset.variables['longitude'][:] # ['lon'][:] +meshgrid_from_netCDF = np.meshgrid(long_data, lat_data) + +# Load Malawi shapefile +malawi = gpd.read_file( + "/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm0_nso_20181016.shp") +malawi_admin1 = gpd.read_file( + "/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm1_nso_20181016.shp") +malawi_admin2 = gpd.read_file( + "/Users/rem76/PycharmProjects/TLOmodel/resources/mapping/ResourceFile_mwi_admbnda_adm2_nso_20181016.shp") + +difference_lat = lat_data[1] - lat_data[0] # as is a grid, the difference is the same for all sequential coordinates +difference_long = long_data[1] - long_data[0] + +polygons = [] +for x in long_data: + for y in lat_data: + bottom_left = (x, y) + bottom_right = (x + difference_long, y) + top_right = (x + difference_long, y + difference_lat) + top_left = (x, y + difference_lat) + polygon = Polygon([bottom_left, bottom_right, top_right, top_left]) + polygons.append(polygon) + +grid = gpd.GeoDataFrame({'geometry': polygons}, crs=malawi.crs) +grid_clipped = gpd.overlay(grid, malawi, how='intersection') # for graphing +grid_clipped_ADM1 = gpd.overlay(grid, malawi_admin1, how='intersection') # for graphing +grid_clipped_ADM2 = gpd.overlay(grid, malawi_admin2, how='intersection') # for graphing + +# Setup color map for plotting grid lines +colors = cm.get_cmap("tab20", 20) + +# Corrected part for processing model files +nc_file_directory = "/path/to/your/nc_files" # Define this correctly +fig, ax = plt.subplots(figsize=(10, 10)) # Ensure you create the axis before plotting +for idx, file in enumerate(glob.glob(os.path.join(nc_file_directory, "*.nc"))): + data_per_model = Dataset(file, mode='r') + pr_data_model = data_per_model.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day + lat_data_model = data_per_model.variables['lat'][:] + long_data_model = data_per_model.variables['lon'][:] + + # Plot grid lines for this model file + for lon in long_data_model: + ax.axvline(x=lon, color=colors(idx), linestyle='--', linewidth=0.5) + for lat in lat_data_model: + ax.axhline(y=lat, color=colors(idx), linestyle='--', linewidth=0.5) + +# Add in facility information +expanded_facility_info = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv", + index_col=0 +) + +long_format = expanded_facility_info.T.reset_index() +long_format.columns = [ + 'Facility', 'Zonename', 'Resid', 'Dist', 'A105', 'A109__Altitude', 'Ftype', + 'A109__Latitude', 'A109__Longitude', 'minimum_distance', 'average_precipitation' +] + +long_format = long_format.dropna(subset=['A109__Latitude']) + +facilities_gdf = gpd.GeoDataFrame( + long_format, + geometry=gpd.points_from_xy(long_format['A109__Longitude'], long_format['A109__Latitude']), + crs="EPSG:4326" +) + +facilities_gdf['average_precipitation'] = pd.to_numeric(facilities_gdf['average_precipitation'], errors='coerce') + +norm = mcolors.Normalize(vmin=facilities_gdf['average_precipitation'].min(), + vmax=facilities_gdf['average_precipitation'].max()) +cmap_facilities = plt.cm.YlOrBr +facilities_gdf['color'] = facilities_gdf['average_precipitation'].apply(lambda x: cmap_facilities(norm(x))) + +# Plotting facilities on the map +malawi_admin2.plot(ax=ax, edgecolor='black', color='white') +grid_clipped_ADM2.plot(ax=ax, edgecolor='#1C6E8C', alpha=0.4) +grid_clipped_ADM1.plot(column='ADM1_EN', ax=ax, cmap=colors, edgecolor='#1C6E8C', alpha=0.7) + +facilities_gdf.plot(ax=ax, color=facilities_gdf['color'], markersize=10) + +sm = plt.cm.ScalarMappable(cmap=cmap_facilities, norm=norm) +sm.set_array([]) +cbar = plt.colorbar(sm, ax=ax, orientation='vertical', fraction=0.03, pad=0.04) +cbar.set_label('Mean Monthly Precipitation (mm)') +plt.xlabel("Longitude") +plt.ylabel("Latitude") +plt.savefig('/Users/rem76/Desktop/Climate_change_health/Results/ANC_disruptions/historical_weather.png') + +plt.show() diff --git a/src/scripts/climate_change/plotting_heavy_precipitation.py b/src/scripts/climate_change/plotting_heavy_precipitation.py new file mode 100644 index 0000000000..5a8a4516c2 --- /dev/null +++ b/src/scripts/climate_change/plotting_heavy_precipitation.py @@ -0,0 +1,152 @@ +import argparse +import os +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np +import pandas as pd +import xarray as xr +from matplotlib import pyplot as plt + +# Load ERA5 data +era5_data_xr = xr.open_dataset('/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/monthly_data/724bab97773bb7ba4e1635356ad0d12.nc') +era5_data_xr_until_2024 = era5_data_xr.sel(date=slice('20110101', '20250101')) +era5_data_xr_until_2024['date'] = pd.to_datetime(era5_data_xr_until_2024['date'], format='%Y%m%d') +era5_data_xr_until_2024 = era5_data_xr_until_2024.mean(dim=["latitude", "longitude"]) +dates = pd.to_datetime(era5_data_xr_until_2024['date'].values) +days_in_month = dates.to_series().dt.days_in_month +era5_data_xr_until_2024 = era5_data_xr_until_2024 * days_in_month.values +era5_precipitation_data = era5_data_xr_until_2024['tp'].resample(date='Y').sum('date') +# print(era5_precipitation_data) +# # Plot ERA5 annual precipitation data +# plt.plot(era5_precipitation_data * 1000, color="blue", linewidth=2, linestyle='--', marker='s', markersize=4, label='ERA5') +# plt.show() +# # +# Load CMIP6 downscaled data +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data" +scenarios = ["ssp126", "ssp245", "ssp585"] +# +# for scenario in scenarios: +# scenario_directory = os.path.join(base_dir, scenario) +# file_path_downscaled = f"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/CIL_combined_{scenario}_2024_2070.nc" +# data_all_models = xr.open_dataset(file_path_downscaled) +# +# plt.figure(figsize=(12, 8)) +# +# for model in data_all_models['model'].values: +# model_data = data_all_models.sel(model=model) +# pr_aggregated = model_data.mean(dim=['lat', 'lon'], skipna=True) +# model_annual_precip = pr_aggregated['pr'].resample(time='YE').sum('time') +# plt.plot(range(len(model_annual_precip)), model_annual_precip, alpha=0.5, label=f'{model}') +# plt.legend() +# plt.show() + + +fig, axes = plt.subplots(1, 3, figsize=(18, 6), sharex=True, sharey=True) +axes = axes.flatten() + +for i, scenario in enumerate(scenarios): + scenario_directory = os.path.join(base_dir, scenario) + file_path_downscaled = f"/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Downscaled_CMIP6_data_CIL/CIL_combined_{scenario}_2024_2070.nc" + data_all_models = xr.open_dataset(file_path_downscaled) + pr_aggregated_mean = data_all_models.mean(dim=['lat', 'lon', 'model'], skipna=True) + pr_aggregated_median = data_all_models.median(dim='model', skipna=True) + pr_aggregated_median = pr_aggregated_median.mean(dim=['lat', 'lon'], skipna=True) + + model_annual_precip = pr_aggregated_mean['pr'].resample(time='YE').sum('time') + #model_annual_precip_median = pr_aggregated_median['pr'].resample(time='YE').sum('time') + + for model in data_all_models['model'].values: + model_data = data_all_models.sel(model=model) + pr_aggregated = model_data.mean(dim=['lat', 'lon'], skipna=True) + model_annual_precip = pr_aggregated['pr'].resample(time='YE').sum('time') + axes[i].plot( + range(len(era5_precipitation_data), len(era5_precipitation_data) + len(model_annual_precip)), + model_annual_precip, + alpha=0.5, + #label=f'{model}' + ) + axes[i].plot(range(len(era5_precipitation_data)), era5_precipitation_data * 1000, color="#312F2F", linewidth=2, linestyle='--', label='ERA5') + + axes[i].plot( + range(len(era5_precipitation_data), len(era5_precipitation_data) + len(model_annual_precip)), + model_annual_precip, + label="Mean of CMIP6", + color = 'black' + ) + # axes[i].plot( + # range(len(era5_precipitation_data), len(era5_precipitation_data) + len(model_annual_precip)), + # model_annual_precip_median, + # label="Median", + # color='black' + # ) + axes[i].set_xticks(range(0, len(era5_precipitation_data) + len(model_annual_precip), 10)) + axes[i].set_xticklabels(range(2010, 2071, 10)) + axes[i].set_title(scenario.upper()) + axes[i].set_xlabel('Year') + if i == 0: + axes[i].set_ylabel('Annual Precipitation (mm)') + axes[i].legend() + +plt.tight_layout() +plt.savefig('/Users/rem76/Desktop/Climate_change_health/Results/ANC_disruptions/histroical_future_precip_annual.png') + +## now do model ensembles + +model_types = ['lowest', 'mean', 'highest'] +# Configuration and constants +min_year_for_analysis = 2025 +absolute_min_year = 2024 +max_year_for_analysis = 2071 +data_path = "/Users/rem76/Desktop/Climate_change_health/Data/" + +# Define SSP scenario +ssp_scenarios = ["ssp126", "ssp245", "ssp585"] + +fig, axes = plt.subplots(1, 3, figsize=(18, 6), sharex=True, sharey=True) +axes = axes.flatten() +historical_weather = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_ANC_lm.csv", + index_col=0) +historical_weather = historical_weather.mean(axis = 1) +historical_weather = historical_weather.to_frame(name='mean_precipitation') +historical_weather.reset_index() +historical_weather_sum = historical_weather.groupby(historical_weather.index // 12).sum() +for i, ssp_scenario in enumerate(ssp_scenarios): + axes[i].plot( + range(len(historical_weather_sum)), + historical_weather_sum, + color="#312F2F", + linewidth=2, + linestyle='--', + label='ERA5' + ) + for model in model_types: + weather_data_prediction_monthly_original = pd.read_csv( + f"{data_path}Precipitation_data/Downscaled_CMIP6_data_CIL/{ssp_scenario}/{model}_monthly_prediction_weather_by_facility.csv", + dtype={'column_name': 'float64'}, index_col=0 + ) + + y_data = weather_data_prediction_monthly_original.mean(axis = 1) + y_data = y_data.to_frame(name='mean_precipitation') + y_data.reset_index(inplace=True) + y_data = y_data.groupby( + y_data.index // 12 + ).sum() + axes[i].plot( + range(len(historical_weather_sum), len(historical_weather_sum) + len(y_data)), + y_data['mean_precipitation'], + label=f"{model}", + ) + + # Fix xticks and labels + axes[i].set_xticks(range(0,len(historical_weather_sum) + len(y_data), 10)) + axes[i].set_xticklabels(range(2010, 2071, 10)) + axes[i].set_title(ssp_scenario.upper()) + axes[i].set_xlabel('Year') + if i == 0: + axes[i].set_ylabel('Annual Precipitation (mm)') + axes[i].legend() + +plt.tight_layout() +plt.savefig('/Users/rem76/Desktop/Climate_change_health/Results/ANC_disruptions/histroical_future_precip_annual_selected_models.png') diff --git a/src/scripts/climate_change/process_CMIP6_data.py b/src/scripts/climate_change/process_CMIP6_data.py new file mode 100644 index 0000000000..e39a1a02eb --- /dev/null +++ b/src/scripts/climate_change/process_CMIP6_data.py @@ -0,0 +1,300 @@ +import difflib +import glob +import os +import re +import shutil +import zipfile +from pathlib import Path + +import geopandas as gpd +import numpy as np +import pandas as pd +from netCDF4 import Dataset + +five_day = False +monthly_cumulative = True +multiplier = 86400 +years = range(2015, 2100) +reporting_data = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv") + +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") + + +def unzip_all_in_directory(directory): + """ + Unzips all .zip files in the specified directory, extracting each into a separate folder. + + Parameters: + directory (str): The path to the folder containing the .zip files. + """ + for filename in os.listdir(directory): + if filename.endswith('.zip'): + file_path = os.path.join(directory, filename) + extract_dir = os.path.join(directory, filename[:-4]) + os.makedirs(extract_dir, exist_ok=True) + + try: + with zipfile.ZipFile(file_path, 'r') as zip_ref: + zip_ref.extractall(extract_dir) + except zipfile.BadZipFile: + print(f"Skipped {filename}: not a valid zip file.") + + +def extract_nc_files_from_unzipped_folders(directory): + """ + Searches for .nc files in the specified directory and all its subfolders, + and copies them to the output directory, maintaining the folder structure. + + Parameters: + directory (str): The path to the folder containing the unzipped folders. + """ + output_directory = os.path.join(directory, 'nc_files') + if not os.path.exists(output_directory): + os.makedirs(output_directory) + + for root, _, files in os.walk(directory): + # Skip the output directory to prevent recursive copying + if root == output_directory: + continue + + for filename in files: + if filename.endswith('.nc'): + source_file_path = os.path.join(root, filename) + destination_file_path = os.path.join(output_directory, filename) + + # Only copy if the file does not already exist in the output directory + if not os.path.exists(destination_file_path): + shutil.copy2(source_file_path, output_directory) + + +def get_facility_lat_long(reporting_facility, facilities_df, cutoff=0.90, n_matches=3): + """ + Function to find the closest matching facility name and return its latitude and longitude. + + Parameters: + - reporting_facility: The facility name for which latitude and longitude are needed. + - facilities_df : DataFrame containing facility names ('Fname') and their corresponding latitudes ('A109__Latitude') and longitudes ('A109__Longitude'). + - cutoff: The minimum similarity score for a match. Default is 0.90. + - n_matches: The maximum number of matches to consider. Default is 3. + + Returns: match_name, lat_for_facility, long_for_facility + + """ + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_df['Fname'], n=n_matches, + cutoff=cutoff) + + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + lat_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, "A109__Latitude"].iloc[0] + long_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, "A109__Longitude"].iloc[0] + return match_name, lat_for_facility, long_for_facility + else: + return np.nan, np.nan, np.nan + + +# unzip files and extract the netCDF files + +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/" + +scenarios = ["ssp1_1_9", "ssp2_4_5"] +for scenario in scenarios: + scenario_directory = os.path.join(base_dir, scenario) + unzip_all_in_directory(scenario_directory) + extract_nc_files_from_unzipped_folders(scenario_directory) + + +# Put all into one csv file +file_list = glob.glob(os.path.join(base_dir, "*.nc")) +data_by_model_and_grid = {} + +for scenario in scenarios: + print(scenario) + scenario_directory = os.path.join(base_dir, scenario) + nc_file_directory = os.path.join(scenario_directory, 'nc_files') + + for file in glob.glob(os.path.join(nc_file_directory, "*.nc")): + model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1) + data_per_model = Dataset(file, mode='r') + pr_data = data_per_model.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day + lat_data = data_per_model.variables['lat'][:] + long_data = data_per_model.variables['lon'][:] + #time_data = data_per_model.variables['time'] 31046 days + grid_dictionary = {} + grid = 0 + for i in range(len(long_data)): + for j in range(len(lat_data)): + precip_data_for_grid = pr_data[:,j,i] # across all time points + precip_data_for_grid = precip_data_for_grid * multiplier # to get from per second to per day + grid_dictionary[grid] = precip_data_for_grid + grid += 1 + data_by_model_and_grid[model] = grid_dictionary + data_by_model_and_grid = pd.DataFrame.from_dict(data_by_model_and_grid) + data_by_model_and_grid.to_csv(Path(scenario_directory)/"data_by_model_and_grid.csv") + + # now find the modal length of data for each model in the dictionary - this tells us the resolution, and most of the models are at different resolutions + non_na_lengths = data_by_model_and_grid.count() + # now drop all columns that are not that length, so the rest can be aggregated over + modal_non_na_length = non_na_lengths.mode()[0] + data_by_model_and_grid_same_length = data_by_model_and_grid.loc[:, non_na_lengths == modal_non_na_length] + data_by_model_and_grid_same_length = data_by_model_and_grid_same_length.dropna(axis=0) + data_by_model_and_grid_same_length.to_csv(Path(scenario_directory)/"data_by_model_and_grid_modal_resolution.csv") + + mean_precip_by_timepoint = {} + median_precip_by_timepoint = {} + percentile_25_by_timepoint = {} + percentile_75_by_timepoint = {} + + # Calculate the statistics for each grid + for grid in range(len(data_by_model_and_grid_same_length)): + timepoint_values = [] + for model in data_by_model_and_grid_same_length.columns: + model_data = data_by_model_and_grid_same_length.loc[grid, model] + if not timepoint_values: + timepoint_values = [[] for _ in range(len(model_data))] + for i, value in enumerate(model_data): + if not np.ma.is_masked(value): + timepoint_values[i].append(value) + # Calculate and store statistics for each grid and timepoint + mean_precip_by_timepoint[grid] = [np.mean(tp_values) if tp_values else np.nan for tp_values in timepoint_values] + median_precip_by_timepoint[grid] = [np.median(tp_values) if tp_values else np.nan for tp_values in + timepoint_values] + percentile_25_by_timepoint[grid] = [np.percentile(tp_values, 25) if tp_values else np.nan for tp_values in + timepoint_values] + percentile_75_by_timepoint[grid] = [np.percentile(tp_values, 75) if tp_values else np.nan for tp_values in + timepoint_values] + + # Convert each dictionary to a DataFrame and save to CSV + mean_df = pd.DataFrame.from_dict(mean_precip_by_timepoint, orient='index') + mean_df.to_csv(Path(scenario_directory) / "mean_projected_precip_by_timepoint_modal_resolution.csv") + + median_df = pd.DataFrame.from_dict(median_precip_by_timepoint, orient='index') + median_df.to_csv(Path(scenario_directory) / "median_projected_precip_by_timepoint_modal_resolution.csv") + + percentile_25_df = pd.DataFrame.from_dict(percentile_25_by_timepoint, orient='index') + percentile_25_df.to_csv( + Path(scenario_directory) / "percentile_25_projected_precip_by_timepoint_modal_resolution.csv") + + percentile_75_df = pd.DataFrame.from_dict(percentile_75_by_timepoint, orient='index') + percentile_75_df.to_csv( + Path(scenario_directory) / "percentile_75_projected_precip_by_timepoint_modal_resolution.csv") + + ## now do monthly 5-day max + + month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31]*len(years) + + if five_day: + window_size = 5 # Set the window size to 5 days + cumulative_sum_by_grid = {} + mean_precip_by_timepoint = pd.DataFrame.from_dict(mean_precip_by_timepoint) + for grid in range(mean_precip_by_timepoint.shape[1]): # columns are grids + pr_data_for_grid = mean_precip_by_timepoint[grid] + if grid not in cumulative_sum_by_grid: + cumulative_sum_by_grid[grid] = [] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + days_for_grid = pr_data_for_grid[begin_day:begin_day + month_length] + cumulative_sums = [] + for day in range(month_length - window_size + 1): + window_sum = sum(days_for_grid[day:day + window_size]) + cumulative_sums.append(window_sum) + max_cumulative_sums = max(cumulative_sums) + cumulative_sum_by_grid[grid].append(max_cumulative_sums) + begin_day += month_length + df_cumulative_sum = pd.DataFrame.from_dict(cumulative_sum_by_grid, orient='index') + df_cumulative_sum.astype(float) + df_cumulative_sum = df_cumulative_sum.T + df_cumulative_sum.to_csv(Path(scenario_directory) / "five_day_cumulative_sum_by_grid.csv") + + + ############### NOW HAVE LAT/LONG OF FACILITIES ##################### + facilities_with_location = [] + cumulative_sum_by_facility = {} + for reporting_facility in reporting_data.columns: + match_name, lat_for_facility, long_for_facility = get_facility_lat_long(reporting_facility, facilities_with_lat_long) + + index_for_x = ((long_data - long_for_facility)**2).argmin() + index_for_y= ((lat_data - lat_for_facility)**2).argmin() + # which grid number is it + grid = index_for_x * index_for_y + 1 + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] # across all time points + + ## below are not in facilities file? + if reporting_facility == "Central East Zone": + grid = general_facilities[general_facilities["District"] == "Nkhotakota"]["Grid_Index"].iloc[ + 0] # furtherst east zone + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] + elif (reporting_facility == "Central Hospital"): + grid = general_facilities[general_facilities["District"] == "Lilongwe City"]["Grid_Index"].iloc[ + 0] # all labelled X City will be in the same grid + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] + else: + continue + + + ### Get data ready for linear regression between reporting and weather data + weather_df = pd.DataFrame.from_dict(cumulative_sum_by_facility, orient='index').T + weather_df.columns = facilities_with_location + weather_df.to_csv(Path(scenario_directory)/"prediction_weather_by_smaller_facilities_with_ANC_lm.csv") + + elif monthly_cumulative: + cumulative_sum_by_grid = {} + mean_precip_by_timepoint = pd.DataFrame.from_dict(mean_precip_by_timepoint) + cumulative_sum_by_facility = {} + for grid in range(mean_precip_by_timepoint.shape[1]): # columns are grids + pr_data_for_grid = mean_precip_by_timepoint[grid] + if grid not in cumulative_sum_by_grid: + cumulative_sum_by_grid[grid] = [] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + window_size = month_length # Set the window size to 5 days + days_for_grid = pr_data_for_grid[begin_day:begin_day + month_length] + cumulative_sums = [] + for day in range(month_length - window_size + 1): + window_sum = sum(days_for_grid[day:day + window_size]) + cumulative_sums.append(window_sum) + max_cumulative_sums = max(cumulative_sums) + cumulative_sum_by_grid[grid].append(max_cumulative_sums) + begin_day += month_length + + df_cumulative_sum = pd.DataFrame.from_dict(cumulative_sum_by_grid, orient='index') + df_cumulative_sum.astype(float) + df_cumulative_sum = df_cumulative_sum.T + df_cumulative_sum.to_csv(Path(scenario_directory) / "monthly_cumulative_sum_by_grid.csv") + + ## + + ############### NOW HAVE LAT/LONG OF FACILITIES ##################### + facilities_with_location = [] + for reporting_facility in reporting_data.columns: + match_name, lat_for_facility, long_for_facility = get_facility_lat_long(reporting_facility, facilities_with_lat_long) + + index_for_x = ((long_data - long_for_facility) ** 2).argmin() + index_for_y = ((lat_data - lat_for_facility) ** 2).argmin() + # which grid number is it + grid = index_for_x*index_for_y + 1 + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] # across all time points + + ## below are not in facilities file? + if reporting_facility == "Central East Zone": + grid = general_facilities[general_facilities["District"] == "Nkhotakota"]["Grid_Index"].iloc[ + 0] # furtherst east zone + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] + elif (reporting_facility == "Central Hospital"): + grid = general_facilities[general_facilities["District"] == "Lilongwe City"]["Grid_Index"].iloc[ + 0] # all labelled X City will be in the same grid + cumulative_sum_by_facility[reporting_facility] = df_cumulative_sum[grid] + else: + continue + + ### Get data ready for linear regression between reporting and weather data + weather_df = pd.DataFrame.from_dict(cumulative_sum_by_facility, orient='index').T + weather_df.columns = facilities_with_location + weather_df.to_csv(Path(scenario_directory) / "prediction_weather_monthly_by_smaller_facilities_with_ANC_lm.csv") + + + + diff --git a/src/scripts/climate_change/process_CMIP6_data_KDBall.py b/src/scripts/climate_change/process_CMIP6_data_KDBall.py new file mode 100644 index 0000000000..fa713905d5 --- /dev/null +++ b/src/scripts/climate_change/process_CMIP6_data_KDBall.py @@ -0,0 +1,237 @@ +import difflib +import glob +import os +import re +import shutil +import zipfile +from pathlib import Path + +import geopandas as gpd +import numpy as np +import pandas as pd +from netCDF4 import Dataset +from scipy.spatial import KDTree + +ANC = True +Inpatient = False +monthly_cumulative = False +multiplier = 86400 +years = range(2015, 2100) +month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] * len(years) +if monthly_cumulative: + window_size = np.nan +else: + window_size = 5 + +if ANC: + reporting_data = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv") +elif Inpatient: + reporting_data = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_Inpatient_by_smaller_facility_lm.csv") +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv( + "/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") + + +def unzip_all_in_directory(directory): + """ + Unzips all .zip files in the specified directory, extracting each into a separate folder. + + Parameters: + directory (str): The path to the folder containing the .zip files. + """ + for filename in os.listdir(directory): + if filename.endswith('.zip'): + file_path = os.path.join(directory, filename) + extract_dir = os.path.join(directory, filename[:-4]) + os.makedirs(extract_dir, exist_ok=True) + + try: + with zipfile.ZipFile(file_path, 'r') as zip_ref: + zip_ref.extractall(extract_dir) + except zipfile.BadZipFile: + print(f"Skipped {filename}: not a valid zip file.") + +def get_facility_lat_long(reporting_facility, facilities_df, cutoff=0.90, n_matches=3): + """ + Function to find the closest matching facility name and return its latitude and longitude. + + Parameters: + - reporting_facility: The facility name for which latitude and longitude are needed. + - facilities_df : DataFrame containing facility names ('Fname') and their corresponding latitudes ('A109__Latitude') and longitudes ('A109__Longitude'). + - cutoff: The minimum similarity score for a match. Default is 0.90. + - n_matches: The maximum number of matches to consider. Default is 3. + + Returns: match_name, lat_for_facility, long_for_facility + + """ + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_df['Fname'], n=n_matches, + cutoff=cutoff) + + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + lat_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, "A109__Latitude"].iloc[0] + long_for_facility = facilities_df.loc[facilities_df['Fname'] == match_name, "A109__Longitude"].iloc[0] + return match_name, lat_for_facility, long_for_facility + else: + return np.nan, np.nan, np.nan + +def extract_nc_files_from_unzipped_folders(directory): + """ + Searches for .nc files in the specified directory and all its subfolders, + and copies them to the output directory, maintaining the folder structure. + + Parameters: + directory (str): The path to the folder containing the unzipped folders. + """ + output_directory = os.path.join(directory, 'nc_files') + if not os.path.exists(output_directory): + os.makedirs(output_directory) + + for root, _, files in os.walk(directory): + # Skip the output directory to prevent recursive copying + if root == output_directory: + continue + + for filename in files: + if filename.endswith('.nc'): + source_file_path = os.path.join(root, filename) + destination_file_path = os.path.join(output_directory, filename) + + # Only copy if the file does not already exist in the output directory + if not os.path.exists(destination_file_path): + shutil.copy2(source_file_path, output_directory) + + +# unzip files and extract the netCDF files + +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/" + +scenarios = ["ssp1_1_9", "ssp2_4_5"] + +for scenario in scenarios: + scenario_directory = os.path.join(base_dir, scenario) + unzip_all_in_directory(scenario_directory) + extract_nc_files_from_unzipped_folders(scenario_directory) + + +# Put all into one csv file +file_list = glob.glob(os.path.join(base_dir, "*.nc")) +data_by_model_and_grid = {} + +for scenario in scenarios: + print(scenario) + scenario_directory = os.path.join(base_dir, scenario) + nc_file_directory = os.path.join(scenario_directory, 'nc_files') + grid_centroids = {} + for file in glob.glob(os.path.join(nc_file_directory, "*.nc")): + model = re.search(r'pr_day_(.*?)_' + scenario.replace('_', ''), file).group(1) + data_per_model = Dataset(file, mode='r') + pr_data = data_per_model.variables['pr'][:] # in kg m-2 s-1 = mm s-1 x 86400 to get to day + lat_data = data_per_model.variables['lat'][:] + long_data = data_per_model.variables['lon'][:] + lon_grid, lat_grid = np.meshgrid(long_data, lat_data) + centroids = np.column_stack((lat_grid.ravel(), lon_grid.ravel())) + + # Store centroids + grid_centroids[model] = centroids + grid_dictionary = {} + grid = 0 + for i in range(len(long_data)): + for j in range(len(lat_data)): + precip_data_for_grid = pr_data[:,j,i] # across all time points + precip_data_for_grid = precip_data_for_grid * multiplier # to get from per second to per day + grid_dictionary[grid] = precip_data_for_grid.data + grid += 1 + data_by_model_and_grid[model] = grid_dictionary + data_by_model_and_grid = pd.DataFrame.from_dict(data_by_model_and_grid) + data_by_model_and_grid.to_csv(Path(scenario_directory)/"data_by_model_and_grid.csv") + # now find the modal length of data for each model in the dictionary - this tells us the resolution, and most of the models are at different resolutions + non_na_lengths = data_by_model_and_grid.count() + # now drop all columns that are not that length, so the rest can be aggregated over + modal_non_na_length = non_na_lengths.mode()[0] + data_by_model_and_grid_same_length = data_by_model_and_grid.loc[:, non_na_lengths == modal_non_na_length] + na_values = data_by_model_and_grid_same_length.isna() + na_values_count = na_values.sum() + data_by_model_and_grid_same_length = data_by_model_and_grid_same_length.dropna(axis=0) + data_by_model_and_grid_same_length.to_csv(Path(scenario_directory)/"data_by_model_and_grid_modal_resolution.csv", index = True) + + # Now loop over facilities to locate each one in a grid cell for each model + facilities_with_location = [] + # see which facilities have reporting data and data on latitude and longitude + median_precipitation_by_facility = {} + percentiles_25_by_facility = {} + percentiles_75_by_facility = {} + cumulative_sum_window = {} + for reporting_facility in reporting_data.columns: + grid_precipitation_for_facility = {} + match_name, lat_for_facility, long_for_facility = get_facility_lat_long(reporting_facility, facilities_with_lat_long) + if not np.isnan(long_for_facility) and not np.isnan(lat_for_facility): + facility_location = np.array([lat_for_facility, long_for_facility]) + kd_trees_by_model = {} + for model in grid_centroids.keys(): + if model in data_by_model_and_grid_same_length.columns: + centroids = grid_centroids[model] + kd_tree = KDTree(centroids) + distance, closest_grid_index = kd_tree.query(facility_location) + grid_precipitation_for_facility[model] = data_by_model_and_grid_same_length[model][closest_grid_index].data + first_model = next(iter(grid_precipitation_for_facility)) + median_all_timepoints_for_facility = [] + p25_all_timepoints_for_facility = [] + p75_all_timepoints_for_facility = [] + + for t in range(len(grid_precipitation_for_facility[first_model])): #all should be the same length + per_time_point_by_model = [] + for precip_data in grid_precipitation_for_facility.values(): + if len(precip_data) == len(grid_precipitation_for_facility[first_model]): # ensure same time resolution + per_time_point_by_model.append(precip_data[t]) + p25_all_timepoints_for_facility.append(np.percentile(per_time_point_by_model, 25)) + p75_all_timepoints_for_facility.append(np.percentile(per_time_point_by_model, 75)) + median_all_timepoints_for_facility.append(np.median(per_time_point_by_model)) + cumulative_sum_window[reporting_facility] = [] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + if monthly_cumulative: + window_size = month_length + days_for_grid = median_all_timepoints_for_facility[begin_day:begin_day + month_length] + cumulative_sums = [ + sum(days_for_grid[day:day + window_size]) + for day in range(month_length - window_size + 1) + ] + max_cumulative_sums = max(cumulative_sums) + cumulative_sum_window[reporting_facility].append(max_cumulative_sums) + begin_day += month_length + median_precipitation_by_facility[reporting_facility] = median_all_timepoints_for_facility + percentiles_25_by_facility[reporting_facility] = p25_all_timepoints_for_facility + percentiles_75_by_facility[reporting_facility] = p75_all_timepoints_for_facility + + weather_df_median = pd.DataFrame.from_dict(median_precipitation_by_facility, orient='index').T + weather_df_p25 = pd.DataFrame.from_dict(percentiles_25_by_facility, orient='index').T + weather_df_p75 = pd.DataFrame.from_dict(percentiles_75_by_facility, orient='index').T + df_cumulative_sum = pd.DataFrame.from_dict(cumulative_sum_window, orient='index').T + df_cumulative_sum.astype(float) + # if ANC: + # weather_df_median.to_csv(Path(scenario_directory) / "median_daily_prediction_weather_by_facility_KDBall.csv", index=False) + # weather_df_p25.to_csv(Path(scenario_directory) / "p25_daily_prediction_weather_by_facility_KDBall.csv", index=False) + # weather_df_p75.to_csv(Path(scenario_directory) / "p75_daily_prediction_weather_by_facility_KDBall.csv", index=False) + # if monthly_cumulative: + # df_cumulative_sum.to_csv(Path(scenario_directory) / "monthly_cumulative_sum_by_facility_KDBall.csv") + # + # else: + # df_cumulative_sum.to_csv(Path(scenario_directory) / f"{window_size}day__cumulative_sum_by_facility_KDBall.csv") + # elif Inpatient: + # weather_df_median.to_csv(Path(scenario_directory) / "median_daily_prediction_weather_by_facility_with_inpatient_KDBall.csv", + # index=False) + # weather_df_p25.to_csv(Path(scenario_directory) / "p25_daily_prediction_weather_by_facility_with_inpatient__KDBall.csv", + # index=False) + # weather_df_p75.to_csv(Path(scenario_directory) / "p75_daily_prediction_weather_by_facility_with_inpatient__KDBall.csv", + # index=False) + # if monthly_cumulative: + # df_cumulative_sum.to_csv(Path(scenario_directory) / "monthly_cumulative_sum_by_facility_with_inpatient__KDBall.csv") + # + # else: + # df_cumulative_sum.to_csv( + # Path(scenario_directory) / f"{window_size}day__cumulative_sum_by_facility_with_inpatient__KDBall.csv") + # diff --git a/src/scripts/climate_change/process_daily_max_data.py b/src/scripts/climate_change/process_daily_max_data.py new file mode 100644 index 0000000000..5d8801b5f1 --- /dev/null +++ b/src/scripts/climate_change/process_daily_max_data.py @@ -0,0 +1,137 @@ +import difflib +import glob +import os +from pathlib import Path + +import geopandas as gpd +import pandas as pd +from netCDF4 import Dataset + +ANC = False +# facility data +multiplier = 1000 + +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") + +# Data accessed from https://dhis2.health.gov.mw/dhis-web-data-visualizer/#/YiQK65skxjz +# Reporting rate is expected reporting vs actual reporting +if ANC: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/ANC_data/ANC_data_2011_2024.csv') #January 2011 - January 2024 +else: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Reporting_Rate/Reporting_Rate_by_smaller_facilities_2011_2024.csv') #January 2011 - January 2024 +# ANALYSIS DONE IN OCTOBER 2024 - so drop October, November, December 2024 +columns_to_drop = reporting_data.columns[reporting_data.columns.str.endswith(('October 2024', 'November 2024', 'December 2024'))] +reporting_data = reporting_data.drop(columns=columns_to_drop) +# drop NAs +reporting_data = reporting_data.dropna(subset = reporting_data.columns[3:], how='all') # drops 90 clinics +### now aggregate over months +monthly_reporting_data_by_facility = {} +months = set(col.split(" - Reporting rate ")[1] for col in reporting_data.columns if " - Reporting rate " in col) + +# put in order +months = [date.strip() for date in months] # extra spaces?? +dates = pd.to_datetime(months, format='%B %Y', errors='coerce') +months = dates.sort_values().strftime('%B %Y').tolist() # puts them in ascending order +for month in months: + columns_of_interest_all_metrics = [reporting_data.columns[1]] + reporting_data.columns[reporting_data.columns.str.endswith(month)].tolist() + data_of_interest_by_month = reporting_data[columns_of_interest_all_metrics] + numeric_data = data_of_interest_by_month.select_dtypes(include='number') + monthly_mean_by_facility = numeric_data.mean(axis=1) + monthly_reporting_data_by_facility[month] = monthly_mean_by_facility +monthly_reporting_by_facility = pd.DataFrame(monthly_reporting_data_by_facility) +monthly_reporting_by_facility["facility"] = reporting_data["organisationunitname"].values + +# historical weather directory +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_maximum" + +years = range(2011, 2025) +month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] +window_size = 1 +max_average_by_grid = {} + +for year in years: + year_directory = os.path.join(base_dir, str(year)) + precip_datafile = glob.glob(os.path.join(year_directory, "*.nc")) + data_per_model = Dataset(precip_datafile[0], mode='r') + pr_data = data_per_model.variables['tp'][:] # precipitation data in m for daily reanalysis + lat_data = data_per_model.variables['latitude'][:] + long_data = data_per_model.variables['longitude'][:] + grid = 0 + for j in range(len(long_data)): + for i in range(len(lat_data)): + pr_data_for_square = pr_data[:, i, j] + if grid not in max_average_by_grid: + max_average_by_grid[grid] = [] + + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + days_for_grid = pr_data_for_square[begin_day:begin_day + month_length] + moving_averages = [] + for day in range(month_length - window_size + 1): + window_average = sum(days_for_grid[day:day + window_size]) / window_size + moving_averages.append(window_average) + + max_moving_average = max(moving_averages) + max_average_by_grid[grid].append(max_moving_average* multiplier) + + begin_day += month_length + grid += 1 + +df = pd.DataFrame.from_dict(max_average_by_grid, orient='index') +df = df.T +df.to_csv(Path(base_dir)/"historical_daily_max_by_grid.csv") + + +########## add in reporting data ################## + +max_average_by_facility = {} +for year in years: + year_directory = os.path.join(base_dir, str(year)) + precip_datafile = glob.glob(os.path.join(year_directory, "*.nc")) + data_per_model = Dataset(precip_datafile[0], mode='r') + pr_data = data_per_model.variables['tp'][:] # precipitation data in kg m-2 s-1 + lat_data = data_per_model.variables['latitude'][:] + long_data = data_per_model.variables['longitude'][:] + # loop over clinics + for reporting_facility in monthly_reporting_by_facility["facility"]: + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_with_lat_long['Fname'], n=3, + cutoff=0.90) + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + # Initialize facility key if not already + if reporting_facility not in max_average_by_facility: + max_average_by_facility[reporting_facility] = [] + lat_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Latitude"].iloc[0] + long_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Longitude"].iloc[0] + if pd.isna(lat_for_facility): + continue + index_for_x = ((long_data - long_for_facility) ** 2).argmin() + index_for_y = ((lat_data - lat_for_facility) ** 2).argmin() + pr_data_for_square = pr_data[:, index_for_y, index_for_x] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + days_for_grid = pr_data_for_square[begin_day:begin_day + month_length] + moving_averages = [] + for day in range(month_length - window_size + 1): + window_average = sum(days_for_grid[day:day + window_size]) / window_size + moving_averages.append(window_average) + + max_moving_average = max(moving_averages) + max_average_by_facility[reporting_facility].append(max_moving_average * multiplier) + + begin_day += month_length +# +print(max_average_by_facility) +df_of_facilities = pd.DataFrame.from_dict(max_average_by_facility, orient='index') +df_of_facilities = df_of_facilities.iloc[:, :-3] ## THESE ARE OCT/NOV/DEC OF 2024, and for moment don't have that reporting data +df_of_facilities = df_of_facilities.T + +if ANC: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_max_by_facilities_with_ANC.csv") +else: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_max_by_facility.csv") + diff --git a/src/scripts/climate_change/process_daily_total_historical_data.py b/src/scripts/climate_change/process_daily_total_historical_data.py new file mode 100644 index 0000000000..bbdb9543d4 --- /dev/null +++ b/src/scripts/climate_change/process_daily_total_historical_data.py @@ -0,0 +1,171 @@ +import difflib +import glob +import os +from pathlib import Path + +import geopandas as gpd +import pandas as pd +from netCDF4 import Dataset + +ANC = False +# facility data +multiplier = 1000 +five_day = False +cumulative = True +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") + +if five_day: + window_size = 5 + if cumulative: + window_size_for_average = 1 + else: + window_size_for_average = 5 +else: + window_size = 1 + window_size_for_average = 1 + +# Data accessed from https://dhis2.health.gov.mw/dhis-web-data-visualizer/#/YiQK65skxjz +# Reporting rate is expected reporting vs actual reporting +if ANC: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/ANC_data/ANC_data_2011_2024.csv') #January 2011 - January 2024 +else: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Inpatient_Data/HMIS_Total_Number_Admissions.csv') #January 2011 - January 2024 +# ANALYSIS DONE IN OCTOBER 2024 - so drop October, November, December 2024 +columns_to_drop = reporting_data.columns[reporting_data.columns.str.endswith(('October 2024', 'November 2024', 'December 2024'))] +reporting_data = reporting_data.drop(columns=columns_to_drop) +# drop NAs +reporting_data = reporting_data.dropna(subset = reporting_data.columns[3:], how='all') # drops 90 clinics +### now aggregate over months +monthly_reporting_data_by_facility = {} +months = set(col.split(" - Reporting rate ")[1] for col in reporting_data.columns if " - Reporting rate " in col) + +# put in order +months = [date.strip() for date in months] # extra spaces?? +dates = pd.to_datetime(months, format='%B %Y', errors='coerce') +months = dates.sort_values().strftime('%B %Y').tolist() # puts them in ascending order +for month in months: + columns_of_interest_all_metrics = [reporting_data.columns[1]] + reporting_data.columns[reporting_data.columns.str.endswith(month)].tolist() + data_of_interest_by_month = reporting_data[columns_of_interest_all_metrics] + numeric_data = data_of_interest_by_month.select_dtypes(include='number') + monthly_mean_by_facility = numeric_data.mean(axis=1) + monthly_reporting_data_by_facility[month] = monthly_mean_by_facility +monthly_reporting_by_facility = pd.DataFrame(monthly_reporting_data_by_facility) +monthly_reporting_by_facility["facility"] = reporting_data["organisationunitname"].values + +# historical weather directory +base_dir = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/daily_total" + +years = range(2011, 2025) +month_lengths = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] +max_average_by_grid = {} + +for year in years: + year_directory = os.path.join(base_dir, str(year)) + precip_datafile = glob.glob(os.path.join(year_directory, "*.nc")) + data_per_model = Dataset(precip_datafile[0], mode='r') + pr_data = data_per_model.variables['tp'][:] # precipitation data in m for daily reanalysis + lat_data = data_per_model.variables['latitude'][:] + long_data = data_per_model.variables['longitude'][:] + grid = 0 + for j in range(len(long_data)): + for i in range(len(lat_data)): + pr_data_for_square = pr_data[:, i, j] + if grid not in max_average_by_grid: + max_average_by_grid[grid] = [] + # Aggregate hourly data to daily totals + daily_totals = [ + sum(pr_data_for_square[day*24:(day+1)*24]) for day in range(len(pr_data_for_square) // 24) + ] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + days_for_grid = daily_totals[begin_day:begin_day + month_length] + moving_averages = [] + for day in range(month_length - window_size + 1): + window_average = sum(days_for_grid[day:day + window_size]) / window_size_for_average + moving_averages.append(window_average) + + max_moving_average = max(moving_averages) + max_average_by_grid[grid].append(max_moving_average* multiplier) + + begin_day += month_length + grid += 1 + +df = pd.DataFrame.from_dict(max_average_by_grid, orient='index') +df = df.T +df.to_csv(Path(base_dir)/"historical_daily_total_by_grid.csv") + + +########## add in reporting data ################## + +max_average_by_facility = {} +for year in years: + year_directory = os.path.join(base_dir, str(year)) + precip_datafile = glob.glob(os.path.join(year_directory, "*.nc")) + data_per_model = Dataset(precip_datafile[0], mode='r') + pr_data = data_per_model.variables['tp'][:] # precipitation data in kg m-2 s-1 + lat_data = data_per_model.variables['latitude'][:] + long_data = data_per_model.variables['longitude'][:] + # loop over clinics + for reporting_facility in monthly_reporting_by_facility["facility"]: + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_with_lat_long['Fname'], n=3, + cutoff=0.90) + + if (reporting_facility == "Central Hospital"): + matching_facility_name = "Lilongwe City Assembly Chinsapo" + + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + # Initialize facility key if not already + + lat_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Latitude"].iloc[0] + long_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Longitude"].iloc[0] + if pd.isna(lat_for_facility): + continue + if reporting_facility not in max_average_by_facility: + max_average_by_facility[reporting_facility] = [] + index_for_x = ((long_data - long_for_facility) ** 2).argmin() + index_for_y = ((lat_data - lat_for_facility) ** 2).argmin() + pr_data_for_square = pr_data[:, index_for_y, index_for_x] + daily_totals = [ + sum(pr_data_for_square[day*24:(day+1)*24]) for day in range(len(pr_data_for_square) // 24) + ] + begin_day = 0 + for month_idx, month_length in enumerate(month_lengths): + days_for_grid = daily_totals[begin_day:begin_day + month_length] + moving_averages = [] + for day in range(month_length - window_size + 1): + window_average = sum(days_for_grid[day:day + window_size]) / window_size_for_average + moving_averages.append(window_average) + max_moving_average = max(moving_averages) + max_average_by_facility[reporting_facility].append(max_moving_average * multiplier) + + begin_day += month_length + + + +# +df_of_facilities = pd.DataFrame.from_dict(max_average_by_facility, orient='index') +df_of_facilities = df_of_facilities.iloc[:, :-3] ## THESE ARE OCT/NOV/DEC OF 2024, and for moment don't have that reporting data +df_of_facilities = df_of_facilities.T + + +if five_day: + if cumulative: + if ANC: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facilities_with_ANC_five_day_cumulative.csv") + else: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facility_five_day_cumulative_inpatient.csv") + else: + if ANC: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facilities_with_ANC_five_day_average.csv") + else: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facility_five_day_average_inpatient.csv") +else: + if ANC: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facilities_with_ANC.csv") + else: + df_of_facilities.to_csv(Path(base_dir) / "historical_daily_total_by_facility_inpatient.csv") diff --git a/src/scripts/climate_change/reporting_and_monthly_weather_data_by_DHO.py b/src/scripts/climate_change/reporting_and_monthly_weather_data_by_DHO.py new file mode 100644 index 0000000000..e93238cf4f --- /dev/null +++ b/src/scripts/climate_change/reporting_and_monthly_weather_data_by_DHO.py @@ -0,0 +1,98 @@ +import os +from random import randint + +import geopandas as gpd +import pandas as pd +from netCDF4 import Dataset + +# Data accessed from https://dhis2.health.gov.mw/dhis-web-data-visualizer/#/YiQK65skxjz +# Reporting rate is expected reporting vs actual reporting - for DHO ("by district") +reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Reporting_Rate/Reporting_Rate_by_District_DHO_2011_2024.csv') #January 2000 - January 2024 +# ANALYSIS DONE IN OCTOBER 2024 - so drop October, November, December 2024 +columns_to_drop = reporting_data.columns[reporting_data.columns.str.endswith(('October 2024', 'November 2024', 'December 2024'))] + +reporting_data = reporting_data.drop(columns=columns_to_drop) +### But need to drop mental health, as that is only relevant for the Zomba Mental Hospital and otherwise brings down averages +# extract mental health data +mental_health_columns = reporting_data.columns[reporting_data.columns.str.startswith("Mental")].tolist() +reporting_data_no_mental = reporting_data.drop(mental_health_columns, axis = 1) +mental_health_data = reporting_data[[reporting_data.columns[1]] + mental_health_columns] +all_columns_no_mental_health = reporting_data_no_mental.columns + +### now aggregate over months +monthly_reporting_data_by_facility = {} +months = set(col.split(" - Reporting rate ")[1] for col in all_columns_no_mental_health if " - Reporting rate " in col) + +# put in order +months = [date.strip() for date in months] # extra spaces?? +dates = pd.to_datetime(months, format='%B %Y', errors='coerce') +months = dates.sort_values().strftime('%B %Y').tolist() +for month in months: + columns_of_interest_all_metrics = [reporting_data_no_mental.columns[1]] + reporting_data_no_mental.columns[reporting_data_no_mental.columns.str.endswith(month)].tolist() + data_of_interest_by_month = reporting_data_no_mental[columns_of_interest_all_metrics] + numeric_data = data_of_interest_by_month.select_dtypes(include='number') + monthly_mean_by_facility = numeric_data.mean(axis=1) + monthly_reporting_data_by_facility[month] = monthly_mean_by_facility +monthly_reporting_by_DHO = pd.DataFrame(monthly_reporting_data_by_facility) +monthly_reporting_by_DHO["facility"] = reporting_data_no_mental["organisationunitname"].values +monthly_reporting_by_DHO["region"] = reporting_data_no_mental["organisationunitcode"].values + +# Weather data +directory = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical" # from 2011 on +malawi_grid = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/malawi_grid_0_025.shp") +# find indices of interest from the malawi file + +files = os.listdir(directory) +weather_by_grid = {} +for file in files: + if file.endswith('.nc'): + file_path = os.path.join(directory, file) + # Open the NetCDF file - unsure of name, should only be one though + weather_monthly_all_grids = Dataset(file_path, mode='r') + +# the historical data is at a different resolution to the projections. so try and find the closest possible indicses +# to create a new grid for the historical data +pr_data = weather_monthly_all_grids.variables['tp'][:] # total precipitation in kg m-2 s-1 = mm s-1 x 86400 to get to day +lat_data = weather_monthly_all_grids.variables['latitude'][:] +long_data = weather_monthly_all_grids.variables['longitude'][:] +grid = 0 + +regridded_weather_data = {} +for polygon in malawi_grid["geometry"]: + minx, miny, maxx, maxy = polygon.bounds + index_for_x_min = ((long_data - minx)**2).argmin() + index_for_y_min = ((lat_data - miny)**2).argmin() + index_for_x_max = ((long_data - maxx)**2).argmin() + index_for_y_max = ((lat_data - maxy)**2).argmin() + + precip_data_for_grid = pr_data[:, index_for_y_min,index_for_x_min] # across all time points + precip_data_for_grid = precip_data_for_grid * 86400 # to get from per second to per day + weather_by_grid[grid] = precip_data_for_grid + grid += 1 +# Load mapped facilities and find relevant shap file - Malawi grid goes from SE -> NE -> SW -> NW +weather_data_by_region = {} +for reporting_facility in range(len(monthly_reporting_by_DHO)): + facility_data = monthly_reporting_by_DHO.loc[reporting_facility] + region = facility_data["region"] + if region in ["Central East Zone", "Central West Zone"]: + grid_to_match = 2 # correspond directly to the grids in malawi_grid + + elif region == "North Zone": + grid_to_match = randint(3,6) + + elif region == "South East Zone": + grid_to_match = randint(7,9) + + elif region == "South West Zone": + grid_to_match = 0 + weather_data_by_region[facility_data["facility"]] = weather_by_grid[grid_to_match] + +print(len(weather_data_by_region)) +### Get data ready for linear regression between reporting and weather data +weather_df = pd.DataFrame.from_dict(weather_data_by_region, orient='index').T +weather_df.columns = monthly_reporting_by_DHO["facility"] +monthly_reporting_by_DHO = monthly_reporting_by_DHO.set_index('facility').T + +### Save CSVs +monthly_reporting_by_DHO.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_DHO_lm.csv") +weather_df.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_DHO_lm.csv") diff --git a/src/scripts/climate_change/reporting_and_monthly_weather_data_central_facilities.py b/src/scripts/climate_change/reporting_and_monthly_weather_data_central_facilities.py new file mode 100644 index 0000000000..6a2a2d1e5c --- /dev/null +++ b/src/scripts/climate_change/reporting_and_monthly_weather_data_central_facilities.py @@ -0,0 +1,116 @@ +import difflib +import os + +import geopandas as gpd +import pandas as pd +from netCDF4 import Dataset + +# Data accessed from https://dhis2.health.gov.mw/dhis-web-data-visualizer/#/YiQK65skxjz +# Reporting rate is expected reporting vs actual reporting +reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Reporting_Rate/Reporting_Rate_Central_Hospital_2000_2024.csv') #January 2000 - January 2024 +# ANALYSIS DONE IN OCTOBER 2024 - so drop October, November, December 2024 +columns_to_drop = reporting_data.columns[reporting_data.columns.str.endswith(('October 2024', 'November 2024', 'December 2024'))] + +reporting_data = reporting_data.drop(columns=columns_to_drop) + +### But need to drop mental health, as that is only relevant for the Zomba Mental Hospital and otherwise brings down averages +# extract mental health data +mental_health_columns = reporting_data.columns[reporting_data.columns.str.startswith("Mental")].tolist() +reporting_data_no_mental = reporting_data.drop(mental_health_columns, axis = 1) +mental_health_data = reporting_data[[reporting_data.columns[1]] + mental_health_columns] +all_columns_no_mental_health = reporting_data_no_mental.columns + +### now aggregate over months +monthly_reporting_data_by_facility = {} +months = set(col.split(" - Reporting rate ")[1] for col in all_columns_no_mental_health if " - Reporting rate " in col) + +# put in order +months = [date.strip() for date in months] # extra spaces?? +dates = pd.to_datetime(months, format='%B %Y', errors='coerce') +months = dates.sort_values().strftime('%B %Y').tolist() +months = months[12*11:] # only want from 2011 on +for month in months: + columns_of_interest_all_metrics = [reporting_data_no_mental.columns[1]] + reporting_data_no_mental.columns[reporting_data_no_mental.columns.str.endswith(month)].tolist() + data_of_interest_by_month = reporting_data_no_mental[columns_of_interest_all_metrics] + numeric_data = data_of_interest_by_month.select_dtypes(include='number') + monthly_mean_by_facility = numeric_data.mean(axis=1) + monthly_reporting_data_by_facility[month] = monthly_mean_by_facility +monthly_reporting_by_facility = pd.DataFrame(monthly_reporting_data_by_facility) +monthly_reporting_by_facility["facility"] = reporting_data_no_mental["organisationunitname"].values + +# Weather data +directory = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical" # from 2011 on +malawi_grid = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/malawi_grid.shp") +# find indices of interest from the malawi file + +files = os.listdir(directory) +weather_by_grid = {} +for file in files: + if file.endswith('.nc'): + file_path = os.path.join(directory, file) + # Open the NetCDF file - unsure of name, should only be one though + weather_monthly_all_grids = Dataset(file_path, mode='r') + +# the historical data is at a different resolution to the projections. so try and find the closest possible indicses +# to create a new grid for the historical data +pr_data = weather_monthly_all_grids.variables['tp'][:] # total precipitation in kg m-2 s-1 = mm s-1 x 86400 to get to day +lat_data = weather_monthly_all_grids.variables['latitude'][:] +long_data = weather_monthly_all_grids.variables['longitude'][:] +grid = 0 + +regridded_weather_data = {} +for polygon in malawi_grid["geometry"]: + minx, miny, maxx, maxy = polygon.bounds + index_for_x_min = ((long_data - minx)**2).argmin() + index_for_y_min = ((lat_data - miny)**2).argmin() + index_for_x_max = ((long_data - maxx)**2).argmin() + index_for_y_max = ((lat_data - maxy)**2).argmin() + + precip_data_for_grid = pr_data[:, index_for_y_min,index_for_x_min] # across all time points + precip_data_for_grid = precip_data_for_grid * 86400 # to get from per second to per day + weather_by_grid[grid] = precip_data_for_grid + grid += 1 + + +############### NOW HAVE LAT/LONG OF FACILITIES ##################### +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") + +weather_data_by_facility = {} +for reporting_facility in monthly_reporting_by_facility["facility"]: + print(reporting_facility) + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_with_lat_long['Fname'], n=3, cutoff=0.90) + print(matching_facility_name) + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + lat_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Latitude"].squeeze() + long_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Longitude"].squeeze() + index_for_x = ((long_data - lat_for_facility)**2).argmin() + index_for_y= ((lat_data - long_for_facility)**2).argmin() + + precip_data_for_facility = pr_data[:, index_for_y,index_for_x] # across all time points + precip_data_for_facility = precip_data_for_facility * 86400 # to get from per second to per day +## below are not in facilities file? + elif reporting_facility == "Central East Zone": + grid = general_facilities[general_facilities["District"] == "Nkhotakota"]["Grid_Index"].iloc[0] # furtherst east zone + precip_data_for_facility = weather_by_grid[grid] + elif (reporting_facility == "Central Hospital"): + # which malawi grid this is + grid = general_facilities[general_facilities["District"] == "Lilongwe City"]["Grid_Index"].iloc[0] # all labelled X City will be in the same grid + precip_data_for_facility = weather_by_grid[grid] + + weather_data_by_facility[reporting_facility] = precip_data_for_facility + +print(weather_data_by_facility) + +### Get data ready for linear regression between reporting and weather data +weather_df = pd.DataFrame.from_dict(weather_data_by_facility, orient='index').T +weather_df.columns = monthly_reporting_by_facility["facility"] +monthly_reporting_by_facility = monthly_reporting_by_facility.set_index('facility').T + +### Save CSVs +monthly_reporting_by_facility.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_facility_lm.csv") +weather_df.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_facility_lm.csv") diff --git a/src/scripts/climate_change/reporting_and_monthly_weather_data_small_facilities.py b/src/scripts/climate_change/reporting_and_monthly_weather_data_small_facilities.py new file mode 100644 index 0000000000..10fd5e3f02 --- /dev/null +++ b/src/scripts/climate_change/reporting_and_monthly_weather_data_small_facilities.py @@ -0,0 +1,201 @@ +import difflib +import os + +import geopandas as gpd +import numpy as np +import pandas as pd +from netCDF4 import Dataset +from scipy.spatial.distance import cdist + +# Data accessed from https://dhis2.health.gov.mw/dhis-web-data-visualizer/#/YiQK65skxjz +# Reporting rate is expected reporting vs actual reporting +ANC = False +Inpatient = True +multiplier = 1000 +if ANC: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/ANC_data/ANC_data_2011_2024.csv') +elif Inpatient: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Inpatient_Data/HMIS_Total_Number_Admissions.csv') +else: + reporting_data = pd.read_csv('/Users/rem76/Desktop/Climate_change_health/Data/Reporting_Rate/Reporting_Rate_by_smaller_facilities_2011_2024.csv') #January 2011 - January 2024 + +# ANALYSIS DONE IN OCTOBER 2024 - so drop October, November, December 2024 +columns_to_drop = reporting_data.columns[reporting_data.columns.str.endswith(('October 2024', 'November 2024', 'December 2024'))] +reporting_data = reporting_data.drop(columns=columns_to_drop) +# drop NAs +reporting_data = reporting_data.dropna(subset = reporting_data.columns[3:], how='all') # drops 90 clinics +### now aggregate over months +monthly_reporting_data_by_facility = {} +if ANC: + months = set(col.split("HMIS Total Antenatal Visits ")[1] for col in reporting_data.columns if "HMIS Total Antenatal Visits " in col) +if Inpatient: + months = set(col.split("HMIS Total # of Admissions (including Maternity) ")[1] for col in reporting_data.columns if "HMIS Total # of Admissions (including Maternity) " in col) +else: + months = set(col.split(" - Reporting rate ")[1] for col in reporting_data.columns if " - Reporting rate " in col) +#months = set(col.split("HMIS Total Antenatal Visits ")[1] for col in reporting_data.columns if "HMIS Total Antenatal Visits " in col) + +# put in order +months = [date.strip() for date in months] # extra spaces?? +dates = pd.to_datetime(months, format='%B %Y', errors='coerce') +months = dates.sort_values().strftime('%B %Y').tolist() # puts them in ascending order +for month in months: + columns_of_interest_all_metrics = [reporting_data.columns[1]] + reporting_data.columns[reporting_data.columns.str.endswith(month)].tolist() + data_of_interest_by_month = reporting_data[columns_of_interest_all_metrics] + numeric_data = data_of_interest_by_month.select_dtypes(include='number') + monthly_mean_by_facility = numeric_data.mean(axis=1) + monthly_reporting_data_by_facility[month] = monthly_mean_by_facility +monthly_reporting_by_facility = pd.DataFrame(monthly_reporting_data_by_facility) +monthly_reporting_by_facility["facility"] = reporting_data["organisationunitname"].values + +# Weather data +directory = "/Users/rem76/Desktop/Climate_change_health/Data/Precipitation_data/Historical/monthly_data" # from 2011 on +malawi_grid = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/malawi_grid.shp") +# find indices of interest from the malawi file + +files = os.listdir(directory) +weather_by_grid = {} +for file in files: + if file.endswith('.nc'): + file_path = os.path.join(directory, file) + # Open the NetCDF file - unsure of name, should only be one though + weather_monthly_all_grids = Dataset(file_path, mode='r') +# the historical data is at a different resolution to the projections. so try and find the closest possible indicses +# to create a new grid for the historical data +pr_data = weather_monthly_all_grids.variables['tp'][:] # total precipitation in kg m-2 s-1 = mm s-1 x 86400 to get to day +lat_data = weather_monthly_all_grids.variables['latitude'][:] +long_data = weather_monthly_all_grids.variables['longitude'][:] +date = weather_monthly_all_grids['date'][:] +grid = 0 +regridded_weather_data = {} +days_in_month = [31, 28, 31, 30, 31, 30, 31, 31, 30, 31, 30, 31] + +for polygon in malawi_grid["geometry"]: + month = 0 + minx, miny, maxx, maxy = polygon.bounds + index_for_x_min = ((long_data - minx)**2).argmin() + index_for_y_min = ((lat_data - miny)**2).argmin() + index_for_x_max = ((long_data - maxx)**2).argmin() + index_for_y_max = ((lat_data - maxy)**2).argmin() + + precip_data_for_grid = pr_data[:, index_for_y_min,index_for_x_min] # across all time points + precip_data_for_grid = precip_data_for_grid * multiplier # tday OR m to mm (daily max data). Monthly data is average per day... + precip_data_monthly = [] + for i in range(len(precip_data_for_grid)): #from ECMWF website: monthly means is daily means, so need to multiply by number of days in a month + month = i % 12 + precip_total_for_month = precip_data_for_grid[i] * days_in_month[month] + precip_data_monthly.append(precip_total_for_month) + weather_by_grid[grid] = precip_data_monthly + grid += 1 + +# +############### NOW HAVE LAT/LONG OF FACILITIES ##################### +general_facilities = gpd.read_file("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_districts.shp") + +facilities_with_lat_long = pd.read_csv("/Users/rem76/Desktop/Climate_change_health/Data/facilities_with_lat_long_region.csv") +weather_data_by_facility = {} +facilities_with_location = [] +for reporting_facility in monthly_reporting_by_facility["facility"]: + matching_facility_name = difflib.get_close_matches(reporting_facility, facilities_with_lat_long['Fname'], n=3, cutoff=0.90) + if matching_facility_name: + match_name = matching_facility_name[0] # Access the string directly + lat_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Latitude"].iloc[0] + long_for_facility = facilities_with_lat_long.loc[ + facilities_with_lat_long['Fname'] == match_name, "A109__Longitude"].iloc[0] + if pd.isna(lat_for_facility): + print(reporting_facility) + continue + facilities_with_location.append(reporting_facility) + + index_for_x = ((long_data - long_for_facility)**2).argmin() + index_for_y= ((lat_data - lat_for_facility)**2).argmin() + + precip_data_for_facility = pr_data[:, index_for_y,index_for_x] # across all time points + precip_data_monthly_for_facility = [] + + for i in range(len(precip_data_for_facility)): # from ECMWF website: monthly means is daily means, so need to multiply by number of days in a month + month = i % 12 + precip_total_for_month = precip_data_for_facility[i] * days_in_month[month] * multiplier + precip_data_monthly_for_facility.append(precip_total_for_month) + weather_data_by_facility[reporting_facility] = precip_data_monthly_for_facility # to get from per second to per day +## below are not in facilities file? + elif reporting_facility == "Central East Zone": + grid = general_facilities[general_facilities["District"] == "Nkhotakota"]["Grid_Index"].iloc[0] # furtherst east zone + weather_data_by_facility[reporting_facility] = weather_by_grid[grid] + facilities_with_location.append(reporting_facility) + elif (reporting_facility == "Central Hospital"): + grid = general_facilities[general_facilities["District"] == "Lilongwe City"]["Grid_Index"].iloc[0] # all labelled X City will be in the same grid + weather_data_by_facility[reporting_facility] = weather_by_grid[grid] + facilities_with_location.append(reporting_facility) + else: + continue + + +### Get data ready for linear regression between reporting and weather data +weather_df = pd.DataFrame.from_dict(weather_data_by_facility, orient='index').T +weather_df.columns = facilities_with_location +monthly_reporting_by_facility = monthly_reporting_by_facility.set_index('facility').T +monthly_reporting_by_facility.index.name = "date" +# ### Save CSVs +monthly_reporting_by_facility = monthly_reporting_by_facility.loc[:, monthly_reporting_by_facility.columns.isin(facilities_with_location)] +monthly_reporting_by_facility = monthly_reporting_by_facility[facilities_with_location] + +#monthly_reporting_by_facility.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_smaller_facility_lm.csv") +if ANC: + monthly_reporting_by_facility.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_ANC_by_smaller_facility_lm.csv") + weather_df.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_ANC_lm.csv") +if Inpatient: + monthly_reporting_by_facility.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_Inpatient_by_smaller_facility_lm.csv") + weather_df.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facilities_with_Inpatient_lm.csv") + +else: + monthly_reporting_by_facility.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/monthly_reporting_by_smaller_facility_lm.csv") + weather_df.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/historical_weather_by_smaller_facility_lm.csv") + + +for facility in facilities_with_location: + print(facility) +## Get additional data - e.g. which zone it is in, altitude +included_facilities_with_lat_long = facilities_with_lat_long[ + facilities_with_lat_long["Fname"].isin(facilities_with_location) +] + +unique_columns = set(facilities_with_location) - set(included_facilities_with_lat_long) +print(unique_columns) +additional_rows = ["Zonename", "Resid", "Dist", "A105", "A109__Altitude", "Ftype", 'A109__Latitude', 'A109__Longitude'] +expanded_facility_info = included_facilities_with_lat_long[["Fname"] + additional_rows] +expanded_facility_info['Dist'] = expanded_facility_info['Dist'].replace("Blanytyre", "Blantyre") +expanded_facility_info['Dist'] = expanded_facility_info['Dist'].replace("Nkhatabay", "Nkhata Bay") + +expanded_facility_info.columns = ["Fname"] + additional_rows +expanded_facility_info.set_index("Fname", inplace=True) +# minimum distances between facilities +coordinates = expanded_facility_info[['A109__Latitude', 'A109__Longitude']].values +distances = cdist(coordinates, coordinates, metric='euclidean') +np.fill_diagonal(distances, np.inf) +expanded_facility_info['minimum_distance'] = np.nanmin(distances, axis=1) + +average_precipitation_by_facility = { + facility: np.mean(precipitation) + for facility, precipitation in weather_data_by_facility.items() +} + +average_precipitation_df = pd.DataFrame.from_dict( + average_precipitation_by_facility, orient='index', columns=['average_precipitation'] +) + +average_precipitation_df.index.name = "Fname" +expanded_facility_info['average_precipitation'] = expanded_facility_info.index.map( + average_precipitation_df['average_precipitation'] +) +expanded_facility_info = expanded_facility_info.T +expanded_facility_info = expanded_facility_info.reindex(columns=facilities_with_location) +if ANC: + expanded_facility_info.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_ANC.csv") +elif Inpatient: + expanded_facility_info.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm_with_inpatient_days.csv") + +else: + expanded_facility_info.to_csv("/Users/rem76/Desktop/Climate_change_health/Data/expanded_facility_info_by_smaller_facility_lm.csv") + + diff --git a/src/scripts/climate_change/scratch.ipynb b/src/scripts/climate_change/scratch.ipynb new file mode 100644 index 0000000000..10253a0fa0 --- /dev/null +++ b/src/scripts/climate_change/scratch.ipynb @@ -0,0 +1,294 @@ +{ + "cells": [ + { + "cell_type": "code", + "id": "initial_id", + "metadata": { + "collapsed": true, + "ExecuteTime": { + "end_time": "2024-12-02T15:47:53.508841Z", + "start_time": "2024-12-02T15:47:53.490839Z" + } + }, + "source": [ + "from pathlib import Path\n", + "\n", + "import numpy as np\n", + "from matplotlib import pyplot as plt\n", + "\n", + "from tlo import Date, Simulation, logging\n", + "from tlo.analysis.utils import parse_log_file\n", + "from tlo.methods import (\n", + " demography,\n", + " enhanced_lifestyle,\n", + " healthburden,\n", + " healthseekingbehaviour,\n", + " healthsystem,\n", + " rti,\n", + " simplified_births,\n", + " symptommanager,\n", + ")\n", + "from tlo.analysis.utils import summarize,extract_results" + ], + "outputs": [], + "execution_count": 175 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-02T15:58:14.063537Z", + "start_time": "2024-12-02T15:58:14.046153Z" + } + }, + "cell_type": "code", + "source": [ + "from tlo.analysis.utils import create_pickles_locally, parse_log_file\n", + "\n", + "# File paths\n", + "\n", + "\n", + "# Parse the log file\n", + "\n", + "folder = Path(\"/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z\")\n", + "# # get the pickled files if not generated at the batch run\n", + "create_pickles_locally(scenario_output_dir = folder, compressed_file_name_prefix='longterm_trends_all_diseases__')" + ], + "id": "59e5fd5c2ebc1d63", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/9/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/9/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/9\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/0/longterm_trends_all_diseases__2024-11-19T091958.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/0/longterm_trends_all_diseases__2024-11-19T091958.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/0\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/7/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/7/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/7\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/6/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/6/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/6\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/1/longterm_trends_all_diseases__2024-11-19T091953.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/1/longterm_trends_all_diseases__2024-11-19T091953.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/1\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/8/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/8/longterm_trends_all_diseases__2024-11-19T091939.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/8\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/4/longterm_trends_all_diseases__2024-11-19T091959.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/4/longterm_trends_all_diseases__2024-11-19T091959.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/4\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/3/longterm_trends_all_diseases__2024-11-19T091943.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/3/longterm_trends_all_diseases__2024-11-19T091943.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/3\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/2/longterm_trends_all_diseases__2024-11-19T091942.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/2/longterm_trends_all_diseases__2024-11-19T091942.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/2\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n", + "Opening /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/5/longterm_trends_all_diseases__2024-11-19T091946.log\n", + "Processing log file /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/5/longterm_trends_all_diseases__2024-11-19T091946.log\n", + "Writing module-specific log files to /Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z/0/5\n", + "Finished writing module-specific log files.\n", + " - Writing tlo.simulation.pickle\n" + ] + } + ], + "execution_count": 178 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2024-12-02T15:47:55.191534Z", + "start_time": "2024-12-02T15:47:54.186582Z" + } + }, + "cell_type": "code", + "source": [ + "\n", + "\n", + "pop_model = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography\",\n", + " key=\"population\",\n", + " column=\"total\",\n", + " index=\"date\",\n", + " do_scaling=True\n", + "),\n", + " collapse_columns=True\n", + ")\n", + "\n", + "mean_li_urban_immediate_death = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography.detail\",\n", + " key=\"properties_of_deceased_persons\",\n", + " custom_generate_series=(\n", + " lambda df: df.loc[(df['li_urban']) &\n", + " (df['cause_of_death'].str.contains('RTI_imm_death'))].assign(\n", + " year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + "))\n", + "\n", + "mean_li_urban_immediate_death = mean_li_urban_immediate_death.reset_index()\n", + "mean_li_urban_immediate_death.columns = ['year', 'lower', 'mean', 'upper']\n", + "\n", + "mean_li_urban_non_immediate_death = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography.detail\",\n", + " key=\"properties_of_deceased_persons\",\n", + " custom_generate_series=(\n", + " lambda df: df.loc[(df['li_urban']) &\n", + " (df['cause_of_death'].str.contains('RTI_')) &\n", + " (~df['cause_of_death'].str.contains('RTI_imm_death'))].assign(\n", + " year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + "))\n", + "\n", + "mean_li_urban_non_immediate_death = mean_li_urban_non_immediate_death.reset_index()\n", + "mean_li_urban_non_immediate_death.columns = ['year', 'lower', 'mean', 'upper']\n", + "\n", + "pop_model = pop_model.reset_index()\n", + "pop_model.columns = ['year', 'lower', 'mean', 'upper']\n", + "\n", + "mean_li_all_immediate_death = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography.detail\",\n", + " key=\"properties_of_deceased_persons\",\n", + " custom_generate_series=(\n", + " lambda df: df.loc[\n", + " (df['cause_of_death'].str.contains('RTI_imm_death'))].assign(\n", + " year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + "))\n", + "\n", + "mean_li_all_immediate_death = mean_li_all_immediate_death.reset_index()\n", + "mean_li_all_immediate_death.columns = ['year', 'lower', 'mean', 'upper']\n", + "\n", + "mean_li_all_non_immediate_death = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography.detail\",\n", + " key=\"properties_of_deceased_persons\",\n", + " custom_generate_series=(\n", + " lambda df: df.loc[\n", + " (df['cause_of_death'].str.contains('RTI_')) &\n", + " (~df['cause_of_death'].str.contains('RTI_imm_death'))].assign(\n", + " year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + "))\n", + "\n", + "mean_li_all_non_immediate_death = mean_li_all_non_immediate_death.reset_index()\n", + "mean_li_all_non_immediate_death.columns = ['year', 'lower', 'mean', 'upper']\n", + "mean_li_all_non_immediate_death = mean_li_all_non_immediate_death.sort_values(by='year', ascending=True)\n", + "\n", + "mean_li_all_death_with_med = summarize(extract_results(\n", + " folder,\n", + " module=\"tlo.methods.demography.detail\",\n", + " key=\"properties_of_deceased_persons\",\n", + " custom_generate_series=(\n", + " lambda df: df.loc[(df['cause_of_death'].str.contains('RTI_death_with_med'))].assign(\n", + " year=df['date'].dt.year).groupby(['year'])['year'].count()\n", + " ),\n", + " do_scaling=True\n", + "))\n", + "\n", + "mean_li_all_death_with_med = mean_li_all_death_with_med.reset_index()\n", + "mean_li_all_death_with_med.columns = ['year', 'lower', 'mean', 'upper']\n", + "mean_li_all_death_with_med = mean_li_all_death_with_med.sort_values(by='year', ascending=True)\n", + "\n", + "plt.plot(range(len(mean_li_all_non_immediate_death['year'])),\n", + " mean_li_all_non_immediate_death['mean'] / pop_model['mean'] * 100000, color='blue')\n", + "plt.title(\"mean_li_all_immediate_death\")\n", + "plt.ylabel(\"Deaths due to RTI per 100,000\")\n", + "plt.xlabel(\"Year\")\n", + "plt.show()\n", + "\n", + "mean_li_all_immediate_death = mean_li_all_immediate_death.sort_values(by='year', ascending=True)\n", + "plt.plot(range(len(mean_li_all_immediate_death['year'])),\n", + " mean_li_all_immediate_death['mean'] / pop_model['mean'] * 100000, color='red')\n", + "plt.title(\"mean_li_all_immediate_death\")\n", + "plt.ylabel(\"Deaths due to RTI per 100,000\")\n", + "plt.xlabel(\"Year\")\n", + "plt.show()\n", + "\n", + "mean_li_all_death_with_med = mean_li_all_death_with_med.sort_values(by='year', ascending=True)\n", + "plt.plot(range(len(mean_li_all_death_with_med['year'])),\n", + " mean_li_all_death_with_med['mean'] / pop_model['mean'][0:len(mean_li_all_death_with_med['mean'])] * 100000,\n", + " color='blue')\n", + "plt.title(\"mean_li_all_death_with_med\")\n", + "plt.ylabel(\"Deaths due to RTI per 100,000\")\n", + "plt.xlabel(\"Year\")\n", + "plt.show()\n" + ], + "id": "683c4a9ec16bc46e", + "outputs": [ + { + "ename": "ValueError", + "evalue": "All objects passed were None", + "output_type": "error", + "traceback": [ + "\u001B[0;31m---------------------------------------------------------------------------\u001B[0m", + "\u001B[0;31mValueError\u001B[0m Traceback (most recent call last)", + "Cell \u001B[0;32mIn[176], line 3\u001B[0m\n\u001B[1;32m 1\u001B[0m folder \u001B[38;5;241m=\u001B[39m Path(\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124m/Users/rem76/PycharmProjects/TLOmodel/outputs/rm916@ic.ac.uk/longterm_trends_all_diseases-2024-11-19T091704Z\u001B[39m\u001B[38;5;124m\"\u001B[39m)\n\u001B[0;32m----> 3\u001B[0m pop_model \u001B[38;5;241m=\u001B[39m summarize(\u001B[43mextract_results\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 4\u001B[0m \u001B[43m \u001B[49m\u001B[43mfolder\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 5\u001B[0m \u001B[43m \u001B[49m\u001B[43mmodule\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mtlo.methods.demography\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m,\u001B[49m\n\u001B[1;32m 6\u001B[0m \u001B[43m \u001B[49m\u001B[43mkey\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mpopulation\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m,\u001B[49m\n\u001B[1;32m 7\u001B[0m \u001B[43m \u001B[49m\u001B[43mcolumn\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mtotal\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m,\u001B[49m\n\u001B[1;32m 8\u001B[0m \u001B[43m \u001B[49m\u001B[43mindex\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[38;5;124;43mdate\u001B[39;49m\u001B[38;5;124;43m\"\u001B[39;49m\u001B[43m,\u001B[49m\n\u001B[1;32m 9\u001B[0m \u001B[43m \u001B[49m\u001B[43mdo_scaling\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;28;43;01mTrue\u001B[39;49;00m\n\u001B[1;32m 10\u001B[0m \u001B[43m)\u001B[49m,\n\u001B[1;32m 11\u001B[0m collapse_columns\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mTrue\u001B[39;00m\n\u001B[1;32m 12\u001B[0m )\n\u001B[1;32m 14\u001B[0m mean_li_urban_immediate_death \u001B[38;5;241m=\u001B[39m summarize(extract_results(\n\u001B[1;32m 15\u001B[0m folder,\n\u001B[1;32m 16\u001B[0m module\u001B[38;5;241m=\u001B[39m\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mtlo.methods.demography.detail\u001B[39m\u001B[38;5;124m\"\u001B[39m,\n\u001B[0;32m (...)\u001B[0m\n\u001B[1;32m 23\u001B[0m do_scaling\u001B[38;5;241m=\u001B[39m\u001B[38;5;28;01mTrue\u001B[39;00m\n\u001B[1;32m 24\u001B[0m ))\n\u001B[1;32m 26\u001B[0m mean_li_urban_immediate_death \u001B[38;5;241m=\u001B[39m mean_li_urban_immediate_death\u001B[38;5;241m.\u001B[39mreset_index()\n", + "File \u001B[0;32m~/PycharmProjects/TLOmodel/src/tlo/analysis/utils.py:341\u001B[0m, in \u001B[0;36mextract_results\u001B[0;34m(results_folder, module, key, column, index, custom_generate_series, do_scaling)\u001B[0m\n\u001B[1;32m 338\u001B[0m res[draw_run] \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;01mNone\u001B[39;00m\n\u001B[1;32m 340\u001B[0m \u001B[38;5;66;03m# Use pd.concat to compile results (skips dict items where the values is None)\u001B[39;00m\n\u001B[0;32m--> 341\u001B[0m _concat \u001B[38;5;241m=\u001B[39m \u001B[43mpd\u001B[49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43mconcat\u001B[49m\u001B[43m(\u001B[49m\u001B[43mres\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43maxis\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[38;5;241;43m1\u001B[39;49m\u001B[43m)\u001B[49m\n\u001B[1;32m 342\u001B[0m _concat\u001B[38;5;241m.\u001B[39mcolumns\u001B[38;5;241m.\u001B[39mnames \u001B[38;5;241m=\u001B[39m [\u001B[38;5;124m'\u001B[39m\u001B[38;5;124mdraw\u001B[39m\u001B[38;5;124m'\u001B[39m, \u001B[38;5;124m'\u001B[39m\u001B[38;5;124mrun\u001B[39m\u001B[38;5;124m'\u001B[39m] \u001B[38;5;66;03m# name the levels of the columns multi-index\u001B[39;00m\n\u001B[1;32m 343\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m _concat\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/pandas/core/reshape/concat.py:382\u001B[0m, in \u001B[0;36mconcat\u001B[0;34m(objs, axis, join, ignore_index, keys, levels, names, verify_integrity, sort, copy)\u001B[0m\n\u001B[1;32m 379\u001B[0m \u001B[38;5;28;01melif\u001B[39;00m copy \u001B[38;5;129;01mand\u001B[39;00m using_copy_on_write():\n\u001B[1;32m 380\u001B[0m copy \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;01mFalse\u001B[39;00m\n\u001B[0;32m--> 382\u001B[0m op \u001B[38;5;241m=\u001B[39m \u001B[43m_Concatenator\u001B[49m\u001B[43m(\u001B[49m\n\u001B[1;32m 383\u001B[0m \u001B[43m \u001B[49m\u001B[43mobjs\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 384\u001B[0m \u001B[43m \u001B[49m\u001B[43maxis\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43maxis\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 385\u001B[0m \u001B[43m \u001B[49m\u001B[43mignore_index\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mignore_index\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 386\u001B[0m \u001B[43m \u001B[49m\u001B[43mjoin\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mjoin\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 387\u001B[0m \u001B[43m \u001B[49m\u001B[43mkeys\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mkeys\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 388\u001B[0m \u001B[43m \u001B[49m\u001B[43mlevels\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mlevels\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 389\u001B[0m \u001B[43m \u001B[49m\u001B[43mnames\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mnames\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 390\u001B[0m \u001B[43m \u001B[49m\u001B[43mverify_integrity\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mverify_integrity\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 391\u001B[0m \u001B[43m \u001B[49m\u001B[43mcopy\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43mcopy\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 392\u001B[0m \u001B[43m \u001B[49m\u001B[43msort\u001B[49m\u001B[38;5;241;43m=\u001B[39;49m\u001B[43msort\u001B[49m\u001B[43m,\u001B[49m\n\u001B[1;32m 393\u001B[0m \u001B[43m\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 395\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m op\u001B[38;5;241m.\u001B[39mget_result()\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/pandas/core/reshape/concat.py:445\u001B[0m, in \u001B[0;36m_Concatenator.__init__\u001B[0;34m(self, objs, axis, join, keys, levels, names, ignore_index, verify_integrity, copy, sort)\u001B[0m\n\u001B[1;32m 442\u001B[0m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mverify_integrity \u001B[38;5;241m=\u001B[39m verify_integrity\n\u001B[1;32m 443\u001B[0m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39mcopy \u001B[38;5;241m=\u001B[39m copy\n\u001B[0;32m--> 445\u001B[0m objs, keys \u001B[38;5;241m=\u001B[39m \u001B[38;5;28;43mself\u001B[39;49m\u001B[38;5;241;43m.\u001B[39;49m\u001B[43m_clean_keys_and_objs\u001B[49m\u001B[43m(\u001B[49m\u001B[43mobjs\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mkeys\u001B[49m\u001B[43m)\u001B[49m\n\u001B[1;32m 447\u001B[0m \u001B[38;5;66;03m# figure out what our result ndim is going to be\u001B[39;00m\n\u001B[1;32m 448\u001B[0m ndims \u001B[38;5;241m=\u001B[39m \u001B[38;5;28mself\u001B[39m\u001B[38;5;241m.\u001B[39m_get_ndims(objs)\n", + "File \u001B[0;32m/opt/anaconda3/envs/tlo/lib/python3.11/site-packages/pandas/core/reshape/concat.py:541\u001B[0m, in \u001B[0;36m_Concatenator._clean_keys_and_objs\u001B[0;34m(self, objs, keys)\u001B[0m\n\u001B[1;32m 538\u001B[0m keys \u001B[38;5;241m=\u001B[39m Index(clean_keys, name\u001B[38;5;241m=\u001B[39mname, dtype\u001B[38;5;241m=\u001B[39m\u001B[38;5;28mgetattr\u001B[39m(keys, \u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mdtype\u001B[39m\u001B[38;5;124m\"\u001B[39m, \u001B[38;5;28;01mNone\u001B[39;00m))\n\u001B[1;32m 540\u001B[0m \u001B[38;5;28;01mif\u001B[39;00m \u001B[38;5;28mlen\u001B[39m(objs_list) \u001B[38;5;241m==\u001B[39m \u001B[38;5;241m0\u001B[39m:\n\u001B[0;32m--> 541\u001B[0m \u001B[38;5;28;01mraise\u001B[39;00m \u001B[38;5;167;01mValueError\u001B[39;00m(\u001B[38;5;124m\"\u001B[39m\u001B[38;5;124mAll objects passed were None\u001B[39m\u001B[38;5;124m\"\u001B[39m)\n\u001B[1;32m 543\u001B[0m \u001B[38;5;28;01mreturn\u001B[39;00m objs_list, keys\n", + "\u001B[0;31mValueError\u001B[0m: All objects passed were None" + ] + } + ], + "execution_count": 176 + }, + { + "metadata": {}, + "cell_type": "code", + "outputs": [], + "execution_count": null, + "source": "", + "id": "f2a260cfc87adadc" + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 2 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython2", + "version": "2.7.6" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +}